Minimaly invasive hemodynamic monitoring for hepatic patients Dr.Mahmoud Abbas
Minimaly invasive Cardiovascular monitoring in hepatic patients in the icu lecture presented by Dr Khaled Yassen at the Egyptian African Critical care Summit
Basic hemodynamic principles viewed through pressure volume relationsInsideScientific
The goal of this webinar is to provide an overview of the fundamental principles of preload, afterload, contractility and lusitropy (diastolic properties), how these are quantified on the pressure-volume diagram, and how they are affected in heart failure. Links are made to underlying properties of cardiac muscle and ventricular structure. After establishing basic concepts, it will be demonstrated how pressure-volume analysis can lead to a quantitative understanding of how heart and vasculature interact to determine stroke volume, cardiac output and blood pressure. The implications for understanding therapeutic effects will also be discussed.
Key Topics:
- Preload, Afterload, Contractility and Lusitropy
- Cardiac Muscle and Ventricular Structure
- Understanding Heart-Vasculature Interactions
- PV Loops in Heart Failure
- Understanding Therapies and Their Effects on Cardiac Pump Performance
Hemodynamic assessment of partial mechanical circulatory support: data derive...Paul Schoenhagen
Partial mechanical circulatory support represents a new concept for the treatment of advanced heart failure. The Circulite Synergy Micro Pump®, where the inflow cannula is connected to the left atrium and the outflow cannula to the right subclavian artery, was one of the first devices to introduce this concept to the clinic. Using computational fluid dynamics (CFD) simulations, hemodynamics in the aortic tree was visualized and quantified from computed tomography angiographic (CTA) images in two patients. A realistic computational model was created by integrating flow information from the native heart and from the Circulite device. Diastolic flow augmentation in the descending aorta but competing/antagonizing flow patterns in the proximal innominate artery was observed. Velocity time curves in the ascending aorta correlated well with those in the left common carotid, the left subclavian and the descending aorta but poorly with the one in the innominate. Our results demonstrate that CFD may be useful in providing a better understanding of the main flow patterns in mechanical circulatory support devices.
Minimaly invasive hemodynamic monitoring for hepatic patients Dr.Mahmoud Abbas
Minimaly invasive Cardiovascular monitoring in hepatic patients in the icu lecture presented by Dr Khaled Yassen at the Egyptian African Critical care Summit
Basic hemodynamic principles viewed through pressure volume relationsInsideScientific
The goal of this webinar is to provide an overview of the fundamental principles of preload, afterload, contractility and lusitropy (diastolic properties), how these are quantified on the pressure-volume diagram, and how they are affected in heart failure. Links are made to underlying properties of cardiac muscle and ventricular structure. After establishing basic concepts, it will be demonstrated how pressure-volume analysis can lead to a quantitative understanding of how heart and vasculature interact to determine stroke volume, cardiac output and blood pressure. The implications for understanding therapeutic effects will also be discussed.
Key Topics:
- Preload, Afterload, Contractility and Lusitropy
- Cardiac Muscle and Ventricular Structure
- Understanding Heart-Vasculature Interactions
- PV Loops in Heart Failure
- Understanding Therapies and Their Effects on Cardiac Pump Performance
Hemodynamic assessment of partial mechanical circulatory support: data derive...Paul Schoenhagen
Partial mechanical circulatory support represents a new concept for the treatment of advanced heart failure. The Circulite Synergy Micro Pump®, where the inflow cannula is connected to the left atrium and the outflow cannula to the right subclavian artery, was one of the first devices to introduce this concept to the clinic. Using computational fluid dynamics (CFD) simulations, hemodynamics in the aortic tree was visualized and quantified from computed tomography angiographic (CTA) images in two patients. A realistic computational model was created by integrating flow information from the native heart and from the Circulite device. Diastolic flow augmentation in the descending aorta but competing/antagonizing flow patterns in the proximal innominate artery was observed. Velocity time curves in the ascending aorta correlated well with those in the left common carotid, the left subclavian and the descending aorta but poorly with the one in the innominate. Our results demonstrate that CFD may be useful in providing a better understanding of the main flow patterns in mechanical circulatory support devices.
Basic hemodynamic principles viewed through pressure volume relations - part 2InsideScientific
Dr. Dan Burkhoff joined InsideScientific for Part two of "Basic Hemodynamic Principles Viewed Through Pressure-Volume Relations". In this session, advanced PV Analysis concepts were discussed, along with best-practices during data acquisition and statistical analysis. An extended Q&A session includes detailed answers on subjects from seminar 1.
Session 1: The goal of this webinar was to provide an overview of the fundamental principles of preload, afterload, contractility and lusitropy (diastolic properties), how these are quantified on the pressure-volume diagram, and how they are affected in heart failure. Measurement techniques were reviewed. Links were made to underlying properties of cardiac muscle and ventricular structure. After establishing basic concepts, it was demonstrated how pressure-volume analysis can lead to a quantitative understanding of how heart and vasculature interact to determine stroke volume, cardiac output and blood pressure. The implications for understanding therapeutic effects were also discussed.
Key Concepts:
- Preload, Afterload, Contractility and Lusitropy
- Cardiac Muscle and Ventricular Structure
- Understanding Heart-Vasculature Interactions
- PV Loops in Heart Failure
- Understanding Therapies and Their Effects on Cardiac Pump Performance
Basic hemodynamic principles viewed through pressure volume relations - part 2InsideScientific
Dr. Dan Burkhoff joined InsideScientific for Part two of "Basic Hemodynamic Principles Viewed Through Pressure-Volume Relations". In this session, advanced PV Analysis concepts were discussed, along with best-practices during data acquisition and statistical analysis. An extended Q&A session includes detailed answers on subjects from seminar 1.
Session 1: The goal of this webinar was to provide an overview of the fundamental principles of preload, afterload, contractility and lusitropy (diastolic properties), how these are quantified on the pressure-volume diagram, and how they are affected in heart failure. Measurement techniques were reviewed. Links were made to underlying properties of cardiac muscle and ventricular structure. After establishing basic concepts, it was demonstrated how pressure-volume analysis can lead to a quantitative understanding of how heart and vasculature interact to determine stroke volume, cardiac output and blood pressure. The implications for understanding therapeutic effects were also discussed.
Key Concepts:
- Preload, Afterload, Contractility and Lusitropy
- Cardiac Muscle and Ventricular Structure
- Understanding Heart-Vasculature Interactions
- PV Loops in Heart Failure
- Understanding Therapies and Their Effects on Cardiac Pump Performance
Assessment of haemodynamics a critically ill patient and its management has always been a matter if debate. Over time a lot of studies and therapeutic interventions have been carried out. This presentation is a review of such interventions and their impact on the outcome.
Hemodynamic Assessment Series by Transonic -- Part 1: PV Loop Case StudyInsideScientific
Session 3 of our PV Loop Webseries was a case study review in Pressure-Volume loops, sponsored by Transonic. Guest speakers, Dr. Craig Emter, Dr. Robert Hamlin, Dr. Timothy Hacker, and Dr. Filip Konecny discussed the role of PV loops in HFpEF, Drug-Discovery and Safety Testing, Right Ventricular PV Loops in Pulmonary HTN, and Medical Device Testing using LVADs as an example. The over riding topic linking all four of these short lectures was how PV loops work in concert with other techniques, permitting complete hemodynamic evaluation.
Case Study 1: Integrating Coronary Vascular & Myocardial Function in Mini-swine with Heart Failure (an aortic banding model of HFpEF) -- Dr. Craig Emter
Case Study 2: What are the properties of this compound? (reviewing the value and need for PV loops in drug-discovery and safety testing in pharmaceutical research labs) -- Dr. Robert Hamlin
Case Study 3: The Utility of Right Ventricular PV Loops (a mouse model of Pulmonary Arterial Hypertension that transitions from compensatory RV remodeling to right heart failure) Dr. Timothy Hacker
Case Study 4: Synergy of Pressure-Volume Technology with Left Ventricular Assisted Devices (why PV loops are valuable when conducting LVAD testing in both pre and post operation situations)
Cardiovascular physiology. Cardiac enzymes and their effects in the body system. Cardiac output and effects increasing and decreasing it. Calculations if Ejected fraction and other cardiac parameters.
Design and Development of Arm Manikin for Blood Pressure and Pulse Simulation IJMER
The purpose of this study is to develop an arm manikin for oscillometric methods of blood
pressure measurement over full clinical range of blood pressure, heart rate. Blood pressure
simulator helps to resolve the uncertainties common in teaching students to take blood pressure.
Simulator allows the pre-setting of values for both systolic and diastolic pressures and provides an
excellent means to practice listening and distinguishing blood pressure sounds prior to actual
clinical experience. With this realistic unit, the student can find the preset results and the instructor
can unfailingly know if the student has performed the procedure accurately. The arm manikin is a
mould made up of rexine material which is coated with ethaflex as a skin material. A small rubber
tube is used as blood vessel and a small micro-speaker for heart beat listening. An external electronic
box is used to make students do the whole practice of blood pressure and pulse measurement. The
compressed air with 2x2 NC solenoid valve and other pneumatic accessories are used to create the
artificial pulses. A small micro-speaker with pre-recorded sound is used to generate heart beating
sound in the antecubital area. A blood pressure sensor MPX5050GP is used to sense the
sphygmomanometer dial pressure. PCB designed using a 16-bit micro-controller with on-chip ADC
and DAC. It has five keys and graphical 16x2 LCD for setting the simulation parameters including
the heart rate, systolic pressure, diastolic pressure.
CVS physiology, all details with explanation easy to recall physiology of cardiovascular system. based on Ganong's Review of Medical Physiology. all the high-yield facts are there.
Similar to Model based parametric control and analysis of blood pressure (20)
Water scarcity is the lack of fresh water resources to meet the standard water demand. There are two type of water scarcity. One is physical. The other is economic water scarcity.
TECHNICAL TRAINING MANUAL GENERAL FAMILIARIZATION COURSEDuvanRamosGarzon1
AIRCRAFT GENERAL
The Single Aisle is the most advanced family aircraft in service today, with fly-by-wire flight controls.
The A318, A319, A320 and A321 are twin-engine subsonic medium range aircraft.
The family offers a choice of engines
Final project report on grocery store management system..pdfKamal Acharya
In today’s fast-changing business environment, it’s extremely important to be able to respond to client needs in the most effective and timely manner. If your customers wish to see your business online and have instant access to your products or services.
Online Grocery Store is an e-commerce website, which retails various grocery products. This project allows viewing various products available enables registered users to purchase desired products instantly using Paytm, UPI payment processor (Instant Pay) and also can place order by using Cash on Delivery (Pay Later) option. This project provides an easy access to Administrators and Managers to view orders placed using Pay Later and Instant Pay options.
In order to develop an e-commerce website, a number of Technologies must be studied and understood. These include multi-tiered architecture, server and client-side scripting techniques, implementation technologies, programming language (such as PHP, HTML, CSS, JavaScript) and MySQL relational databases. This is a project with the objective to develop a basic website where a consumer is provided with a shopping cart website and also to know about the technologies used to develop such a website.
This document will discuss each of the underlying technologies to create and implement an e- commerce website.
NO1 Uk best vashikaran specialist in delhi vashikaran baba near me online vas...Amil Baba Dawood bangali
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Hybrid optimization of pumped hydro system and solar- Engr. Abdul-Azeez.pdffxintegritypublishin
Advancements in technology unveil a myriad of electrical and electronic breakthroughs geared towards efficiently harnessing limited resources to meet human energy demands. The optimization of hybrid solar PV panels and pumped hydro energy supply systems plays a pivotal role in utilizing natural resources effectively. This initiative not only benefits humanity but also fosters environmental sustainability. The study investigated the design optimization of these hybrid systems, focusing on understanding solar radiation patterns, identifying geographical influences on solar radiation, formulating a mathematical model for system optimization, and determining the optimal configuration of PV panels and pumped hydro storage. Through a comparative analysis approach and eight weeks of data collection, the study addressed key research questions related to solar radiation patterns and optimal system design. The findings highlighted regions with heightened solar radiation levels, showcasing substantial potential for power generation and emphasizing the system's efficiency. Optimizing system design significantly boosted power generation, promoted renewable energy utilization, and enhanced energy storage capacity. The study underscored the benefits of optimizing hybrid solar PV panels and pumped hydro energy supply systems for sustainable energy usage. Optimizing the design of solar PV panels and pumped hydro energy supply systems as examined across diverse climatic conditions in a developing country, not only enhances power generation but also improves the integration of renewable energy sources and boosts energy storage capacities, particularly beneficial for less economically prosperous regions. Additionally, the study provides valuable insights for advancing energy research in economically viable areas. Recommendations included conducting site-specific assessments, utilizing advanced modeling tools, implementing regular maintenance protocols, and enhancing communication among system components.
Automobile Management System Project Report.pdfKamal Acharya
The proposed project is developed to manage the automobile in the automobile dealer company. The main module in this project is login, automobile management, customer management, sales, complaints and reports. The first module is the login. The automobile showroom owner should login to the project for usage. The username and password are verified and if it is correct, next form opens. If the username and password are not correct, it shows the error message.
When a customer search for a automobile, if the automobile is available, they will be taken to a page that shows the details of the automobile including automobile name, automobile ID, quantity, price etc. “Automobile Management System” is useful for maintaining automobiles, customers effectively and hence helps for establishing good relation between customer and automobile organization. It contains various customized modules for effectively maintaining automobiles and stock information accurately and safely.
When the automobile is sold to the customer, stock will be reduced automatically. When a new purchase is made, stock will be increased automatically. While selecting automobiles for sale, the proposed software will automatically check for total number of available stock of that particular item, if the total stock of that particular item is less than 5, software will notify the user to purchase the particular item.
Also when the user tries to sale items which are not in stock, the system will prompt the user that the stock is not enough. Customers of this system can search for a automobile; can purchase a automobile easily by selecting fast. On the other hand the stock of automobiles can be maintained perfectly by the automobile shop manager overcoming the drawbacks of existing system.
Model based parametric control and analysis of blood pressure
1. Presentation by
N. Vinoth
Under the guidance of
Dr. J. Krishnan,
Professor,
Dept. of Electronics and Instrumentation – Annamalai University
2. INTRODUCTION
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
2
“The life of a single
human being is worth a
million times more than
all the property of the
richest man on earth”.
―Che Guevara
Heart is the powerful organ of
cardiovascular system which
pumps blood continuously.
3. INTRODUCTION
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
3
A heart works tirelessly over
a lifetime. During an average
life span, the heart beats
three billion times without a
single break.
Cardiovascular system
(CVS) is a highly complex
process in which
cardiovascular diseases
make disorders of the heart
and blood vessels and
leads to the malfunctioning
of the cardiovascular
system. It is the disturbing
effect which affects the
cardiovascular system.
From the perception of
Cardiovascular system, it
is intended provide a
solution to human society
related to cardiovascular
system.
4. INTRODUCTION
• CVS is identical to complex closed hydraulic system. Engineering
modeling of such important system has become a useful tool for
understanding the physiological and pathological problems.
• Computational modeling is a base tool for modeling physiological system.
This aids in the development of diagnostic and therapeutic procedures.
• Computational modeling describes and explains about the basic
mechanisms using comparatively simple models.
• Computational model of the cardiovascular system aids to understand the
fundamental biochemical, biophysical, electrical and mechanical functions
of the normal heart.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
4
6. FUNCTIONS OF THE CVS
• Transporting Oxygen and Removing Carbon Dioxide
• Transporting Nutrients and Removing Wastes. Blood absorbs the waste
products made by cells, and transports them to the excretory organs for removal
from the body.
• Protect the body from infection and blood loss.
• Regulating Body Temperature, Temperature changes within the body are
detected by sensory receptors called thermoreceptors.
• Maintains fluid balance is by either dilating (widening) or constricting
(tightening) blood vessels to increase or decrease the amount of fluid that can be
lost through sweat.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
6
7. CIRCULATION OF BLOOD IN HEART
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
7
8. BLOOD PRESSURE
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
8
Blood pressure is at its
highest value when the heart
beats (pumping the blood).
When the heart is at
rest, between beats,
your blood pressure
falls.
This is called SYSTOLIC pressure.
120/80
This is called DIASTOLIC pressure.
Bottom number
Blood pressure is the
force of blood
pushing against the
arteries.
Blood is carried to
all parts of your
body in vessels
called arteries.
9. MEAN ARTERIAL PRESSURE
• The Mean Arterial Pressure (MAP) is derived from a patient’s Systolic
Blood Pressure (SYS) and Diastolic Blood Pressure (DIAS).
• MAP is often used as a surrogate indicator of blood flow and believed to be
a better indicator of tissue perfusion than SYS.
• A MAP of 60 mmHg or greater is believed to be needed to maintain
adequate tissue perfusion, while normal range falls between 70 and
110 mmHg.
• The Mean arterial pressure is derived from systolic (SYS) and diastolic
(DIAS) pressure measurements (Klabunde RE, 2007).
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
9
10. ELECTRICAL AND HYDRAULIC
ACTIVITY OF THE CVS
• The hydraulic activity is also required to
study the cardiac pathologies.
• The hydraulic activity is under the
influence of electrical activity.
• The increase of the intercellular calcium
concentration leads to increase in the
pressure and flow of the ventricles, which
symbolizes the interaction of electrical
and hydraulic activity of the heart.
• Moreover during critical care situations the blood pressure is
(hydraulic activity) most important parameter and it is monitored.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
10
11. MOTIVATION
• The major motivation for the study is to model a
hydraulic CVS model that is able to accurately
reproduce the steady state hemodynamic responses.
• In order to relive the workload of physician and
quick recovery of patient, it is aimed to automate the
drug delivery system.
• It is intended to make a simulation study, which aids
to have better understanding of physiological and
pathological problems.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
11
12. OVERVIEW OF THE STUDY
• The overall work is categorized into three studies.
• Study 1: To obtain the hemodynamic parameters (BP, Flow
Volume) from the three different CVS models.
• Study 2: Automatic regulation of MAP during the post/pre
operative stage and surgery.
• Study 3: Automatic regulation of hypnosis by infusing
anesthetic agent during the surgery.
• Conclusion
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
12
13. OBJECTIVES
Cardiovascular system is viewed in terms of electrical, mechanical and
hydraulic system.
The prime objective is to study the CVS based on hydraulic activity.
To simulate the performance of three cardiovascular models.
To analyze the effects of the parameters and determine the most effective
parameters which affects Mean Arterial Pressure (MAP).
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
13
14. ROLE OF ARTERIAL SYSTEM
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
14
Aorta Arteries Arterioles Capillaries Tissues
15. ELECTRICAL ANALOGY OF
HYDRAULIC SYSTEM
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
15
Hydraulic
system
Electrical System
Pressure
Compliance
Laminar
resistance
Inertance
Valves
16. WINDKESSEL MODEL
• Otto Frank in 1899.(heart and systemic arterial system)
• Compresses air
(Elasticity)
Resistance
(peripheral
Resistance)
• Arterial
Compliance
(ventricle pump)
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
16
17. MODELING OF WKM
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
17
I(t) sine wave
amplitude I0 during systole
I(t) zero otherwise
Tc is the period of the cardiac cycle in seconds
Ts is the period of systole, in seconds
Ts is assumed to be 2/5Tc
blood flow in one cardiac cycle is 90 cm3
I0 = 424.1 mL
18. FOUR COMPARTMENTAL MODEL
OF CVS
• The four-compartment Model comprises of the left heart, right
heart, pulmonary circulation and systemic circulation.
• The electrical analog model (lumped model) turns out as an
alternative of a hydraulic model for the cardiovascular system
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
18
Pulmonary
Circulation
Systemic
Circulation
Right HeartLeft Heart
28. CVS VOLUME OUTPUTS
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
28
0 0.5 1 1.5 2 2.5 3 3.5 4 4.5 5
60
80
100
120
140
Time (seconds)
Volume(ml)
Left ventriclular volume (Vlv)
0 0.5 1 1.5 2 2.5 3 3.5 4 4.5 5
60
80
100
120
140
160
Time (seconds)
Volume(ml)
Right ventricular volume (Vrv)
29. CVS VOLUME OUTPUTS (contd.,)
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
29
0.5 1 1.5 2 2.5 3 3.5 4 4.5 5
20
40
60
80
100
120
Time (seconds)
Volume(ml)
Right atria volume (Vra)
0.5 1 1.5 2 2.5 3 3.5 4 4.5 5
40
60
80
100
120
Time (seconds)
Volume(ml)
Left atria volume (Vla)
30. CVS ELSATANCE OUTPUTS
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
30
0 1 2 3 4 5
0
1
2
3
Time (seconds)
LeftVentricularElastance(mmHg/ml)
Elastance of left ventricle
0 1 2 3 4 5
0
0.2
0.4
0.6
0.8
Time (seconds)
RightVentricularElastance(mmHg/ml)
Elastance of right ventricle
31. • The parameters are varied from 30-70% from the
nominal value, to study effect of parameters on the MAP.
• The parameter values are varied in all the compartments
and the corresponding change in the MAP is tabulated.
• In the left heart, the parameters considered are LLa, RLa,
Ela, LLv, R0s and Elv.
• It is observed that Elv and R0s produce huge variations in
the MAP. Therefore Elv and R0s are the important
parameters of the left heart.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
31
PARAMETRIC ANALYSIS
32. • Right heart the parameters Lra, Lrv, Era, Erv , Vunv and
R0p are varied and the corresponding changes in MAP
is noted.
• It is concluded from the tables that Vunv (unstressed
volume) and R0p are dominant parameter which affects
more on MAP
• Finally from the analysis it is derived that the Elv, R0s
and R0p are the important parameters which affect the
MAP than all the other parameters.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
32
PARAMETRIC ANALYSIS (contd.,)
33. MODELING THE CVS WITH PULSATILE
AND NON PULSATILE COMPONENTS
• The blood pressure difference is analogous to the
voltage, the blood flow impersonates current, the
stressed volume and the compliances of the blood
vessels play the role of an electric charge and
capacitors respectively.
• The blood flow is explained in terms of the mass
balance equations, i.e. the rate of change for the blood
volume V (t) in a compartment is the difference
between the flow into and out of the compartment. Fin
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
33
34. ELECTRICAL MODEL OF CVS
Qrv, Crv,
Rrv,Srv
Cap
Rap
Cvp
Rmv
Clv
Rav
Csa
Rsa1
Rsa2 Cfa
Rfa
CasCvs
Ras
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
34
35. Contd.,
• The flow F between two compartments can be
illustrated by Ohm's law. It depends on the pressure
difference between neighboring compartments and on
the resistances R against blood flow.
• The model is described as a system of coupled first
order ordinary differential equations representing
pressures in the systemic aorta, arterial systemic,
venous systemic, arterial pulmonary, left ventricle
compartments, right ventricular contractility.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
35
36. CVS PRESSURE OUTPUTS (contd.,)
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
36
0 500 1000 1500
0
50
100
150
Left ventricle Pressure (Plv)
Time (seconds)
Pressure(mmHg)
1490 1492 1494 1496 1498 1500
0
50
100
150
Time (seconds)
Pressure(mmHg)
1498 1498.2 1498.4 1498.6 1498.8 1499
0
1
2
3
Left ventricular elastance function (Elv)
Time (seconds)
VentricularElastance(mmHg/mL)
37. MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
37
0 500 1000 1500
100
120
140
160
Arterial Pressure (Pa)
Time (seconds)
pressure(mmHg)
1490 1492 1494 1496 1498 1500
100
120
140
160
Time (seconds)
Pressure(mmHg)
1497.61497.8 1498 1498.21498.41498.61498.8 1499 1499.21499.4
80
90
100
110
120
130
Systolic and Diastolic Pressure
Time (seconds)
Pressure(mmHg)
Psa
SYS & DIAS
Plv
38. CVS FLOW AND ELSATANCE
OUTPUTS
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
38
1497 1497.5 1498 1498.5 1499 1499.5
90
95
100
105
Systemic and Pulmonary Peripheral Flows
Time (seconds)
Flow(mL/second)
Systemic flow
Pulmonary flow
0 500 1000 1500
5.1
5.102
5.104
Venous systemic Pressure (Pvs)
Time (seconds)
Pressure(mmHg)
1490 1492 1494 1496 1498 1500
5.1
5.102
5.104
Time (seconds)
Pressure(mmHg)
0 500 1000 1500
3.8
3.9
4
4.1
4.2
Venous pulmonary Pressure (Pvp)
Time (seconds)
Pressure(mmHg)
1490 1492 1494 1496 1498 1500
3.8
4
4.2
Time (seconds)
Pressure(mmHg)
39. PARAMETRIC ANALYSIS
• The parameter variation analysis is carried out for this
CVS model. In this model, the parameters Csa, Cfa, Cas,
Cvs, Crv, Cap, Cvp, Rsc1, Rsc2, Rrv, Vd, Em and Rap were
varied and their effect on MAP is observed.
• It is observed from the tables that the Em, Rsc1, Rap and
Csa are the vital parameters that produce major effect
on MAP.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
39
40. MODELING OF CVS USING A
ELECTRONIC CIRCUIT
• The model comprises of forty two sections signifying the
arterial system.
• The frequency of heart is chosen as 1 Hz and it is assumed
that the CVS functions are in stable state condition.
• The Ventricles are simulated as a variable capacitance and
the energy of systolic contraction of left and right ventricles
is represented by superposition of three ac power supplies
and diodes.
• The arteries blood vessel, ventricles, capillaries and
arterioles present in the CVS are represented as the
combination of basic electrical components (capacitor,
resistor and inductor).
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
40
41. MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
41
BLOCK DIAGRAM OF THE CVS
42. MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
42
ELECTRONIC CIRCUIT OF
CARDIOVASCULAR SYSTEM
43. Contd.,
• The pumping actions of the left and right ventricles are
attained by the pacmaker.
• The pacemaker comprise of three ac power supplies and a
pair of diode.
• An 8V dc voltage source is employed for the right ventricle
pacemaker to vary the voltage (pressure) of the ventricle
between 8V to 25V (mmHg).
• Another DC source with an amplitude of 7V is used for the
left ventricle to regulate the variation of pressure around 7–
120 volt (mmHg).
• The current generated from voltage supply is distributed to
left ventricle, aorta and upper body arteries.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
43
44. Contd.,
• Thereafter the current passes toward the body arteries.
• The current from there passes the arterioles, capillaries
and veins and enters to right atrium.
• The required current is produced by additional
amplifier and pacemaker for circulation in the
pulmonary arteries and veins.
• At the end the current enters the left atrium.
• In this circuit there is no leakage of charge since the
output voltage is proportional to the input voltage.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
44
45. Pressure graph of right ventricle
Pressure graph of left ventricle
CVS PRESSURE OUTPUTS
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
45
46. Pressure graph of arterial pressure
CVS PRESSURE OUTPUT (contd.,)
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
46
47. SELECTION OF PROPER MODEL
• The first model (four compartmental CVS model) is
selected as CVS model for infusing the drugs.
• In Four compartment model Vunv , Elv, R0p and R0s are
the important parameters which affect the MAP than
all the other parameters.
• The drugs Dopamine and Sodium Nitroprusside
affects the same parameters in the heart, so it’s the
prime reason for the selection of the Four
compartment model.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
47
48. OBJECTIVES
To develop a drug delivery system with a view to
control MAP for the four compartmental model.
To implement the intelligent control techniques for the
drug delivery system.
Experimental verification of simulated system.
Comparing the performance of controllers by
performance indices.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
48
49. LITERATURE REVIWEW
• Slate et.al. (1982) formulated as a linear first-order transfer function with
two time delay components and a well-known model of dynamic
response of MAP to the SNP infusion.
• An adaptive control procedure for SNP regulation of arterial pressure
has been presented by James F Martin Alan (Martin, J. F et.al. 1987). The
theory of Smith predictor has been incorprated in the controller
effectively to remove the infusion delay time, thus simplifying the
control analysis and design.
• A multiple model adaptive predictive controller to simultaneously
regulate the mean arterial pressure and cardiac output in congestive
heart failure subjects by adjusting the infusion rates of nitroprusside
and dopamine has been designed by Yu (Yu et.al.1992).
• An adaptive PI and Fuzzy controllers for an automatic drug delivery
system to reduce the oscillatory change in MAP has been designed and
implemented by Jin Feng, Qu Bo and Zhu Kuanyi (Feng, J., Bo, Q., and
Kuanyi, Z, 2006).
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
49
50. • A fuzzy control strategy for two cardiovascular variables, blood
pressure and cardiac output has been illustrated by Cristian Boldişor
(Boldişor et.al.2010). The simulation has been done by making use of a
mathematical model describing the effects of drugs infusion rates on the
controlled variables and the performance reveal their satisfactory
behavior.
• An interval Type-2 Fuzzy Logic Control approach to control Mean
Arterial Pressure by controlling drug infusion has been designed by
Mohammed.Y.Hassan (Hassan M.Y. et.al. 2012).
• The work manages to distant itself from the current literature in the
sense it comes up with a novel control approach for control of MAP.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
50
51. • On the duration of cardiac surgical treatment the
physician often make direct contact with the arterial
system. It causes difficulties during blood pressure
measurement and causes momentary variations in the
mean arterial pressure (van Geene W.J, 1993).
• The anesthesiologist could be so busy with additional
jobs that appropriate alteration of the infusion rate as the
patient's state varies may not be promising.
• It reduces intra operative bleeding, aiding a more
precise and quick operation, and results in less
consumption of drugs.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
51
NEED FOR AUTOMATION
52. CARDIAC DRUGS
Cardiac Drugs
Inotropic
Affects myocardial
contractility
Chronotropic
Affect Heart
Rate
Dromotropic
Affects conduction
speed
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
52
Dopamine, Dobutamine, Nitroglycerin and Sodium
nitroprusside drugs are few examples for cardiac
drugs.
53. MULTI DRUG MODEL OF CVS
• The SNP and DP are selected to increase ventricular
contractility and decrease resistance to blood flow
respectively.
• The drugs DP and SNP are interchangeably infused into the
CVS model.
• The target sites of SNP are considered to be the main
parameters which affect the arterial blood pressure in the
CVS such as the Vus,v and Rsys.
• Both Emax,lv and Rsys are modified by the pharmacological
effects of DP which is a vasoconstrictor.
• SNP is a vasodilator and decreases resistance to blood flow
by decreasing Rsys and increasing Vus,v.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
53
54. Contd..,
• The drug infusion therefore affects the controlled
variable MAP by these body parameters. An increase
in DP infusion increases MAP and an increase in SNP
infusion reduces MAP.
• The therapeutic range of SNP (0.0-10.0 μg/kg/min) is
used for both hypertension and acute congestive heart
failure.
• An intermediate infusion range of DP (2-6
μg/kg/min) is used for its inotropic effects and safety
provide during acute congestive heart failure
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
54
55. CONCEPTUAL DIAGRAM OF THE
CARDIOVASCULAR SYSTEM WITH
DRUG EFFECTS
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
55
Cardiovascular
system
DNP
SNP
Drug
effects
Emax
Rsys
Vus_ven
MAP
56. MODELLING THE DRUG
EFFECT CVS MODEL
• The drug effects of SNP and DP are modeled with the
four compartmental CVS model which is selected.
• The SNP is infused at the 9th second and travels to
lower the MAP. Meanwhile DP is infused on 19th
second and serves to increase the MAP.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
56
5 10 15 20 25 30 35
80
82
84
86
88
90
92
94
Time (seconds)
MeanArterialPressure(mmHg)
Open loop response
57. The transfer function model of SNP and DP on MAP
is given by
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
57
Contd.,
58. CLOSED LOOP STUDY
• The performances of the SNP and DP model are analyzed in
closed loop to bring out a comparative study is made with
the different controllers.
• The widespread industrially accepted conventional Ziegler-
Nicholas Proportional-Integral (PI) controller, Fuzzy logic
controller (FLC) and Internal Model Controller (IMC) are
incorporated.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
58
Controller
Controller Settings
Kc Ti (s)
ZN-PI SNP -0.2183 -0.5994
ZN-PI DP 0.27 0.6660
ZN-PI Controller settings
59. Contd.,
• During the pre/post operative state the range of MAP
may be in the range between 100 to 160mmHg.
• At this stage SNP and DP are infused to maintain the
MAP at 93.3mmHg.
• The pre/post operative pressure state scenario is
simulated by keeping the initial MAP as 110mmHg.
• During the anesthetic state (cardiac surgery) the
pressure will be drop down to the range of 65 to
80mmHg in order to relieve the patient from
perceiving pain during surgery.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
59
60. MAP RESPONSE FOR PI
CONTROLLER
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
60
0 10 20 30 40
85
90
95
100
105
110
Time (seconds)
MeanArterialPressure(mmHg)
MAP response to SNP infusion under pre/post operative condition
0 10 20 30 40 50
60
70
80
90
100
110
Time (seconds)
MeanArterialPressure(mmHg)
MAP response to ZN-PI based DP infusion under pre/post operative condition
61. MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
61
Contd.,
0 5 10 15 20
60
65
70
75
80
85
Time (seconds)
MeanArterialPressure(mmHg)
MAP response to ZN-PI based DP infusion under anesthetic condition
0 2 4 6 8 10 12 14 16 18 20
65
70
75
80
85
90
95
100
Time (seconds)
MeanArterialPressure(mmHg)
MAP response to ZN-PI based SNP infusion under anesthetic condition
62. MAP RESPONSE TO FLC
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
62
0 500 1000 1500
90
95
100
105
110
Time (seconds)
MeanArterialPressure(mmHg)
MAP response to FLC based SNP infusion under pre/ post operative condition
0 500 1000 1500
64
66
68
70
72
74
76
Time (seconds)
MeanArterialPressure(mmHg)
MAP response to FLC based DP infusion under anesthetic condition
63. Contd.,
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
630 500 1000 1500
64
66
68
70
72
74
76
Time (seconds)
MeanArterialPressure(mmHg)
MAP response to FLC based DP infusion under anesthetic condition
0 500 1000 1500 2000
75
80
85
90
95
Time (seconds)
MeanArterialPressure(mmHg)
MAP response to FLC based SNP infusion under anesthetic condition
64. MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
64
MAP RESPONSE TO IMC
0 20 40 60 80 100 120 140 160 180 200
92
94
96
98
100
102
104
106
108
110
Time (seconds)
MeanArterialPressure(mmHg)
MAP response to IMC based SNP infusion under pre/post operative condition.
0 20 40 60 80 100 120
65
70
75
80
85
90
95
Time (seconds)
MeanArterialPressure(mmHg) MAP response to IMC based DP infusion under pre/post operative condition.
65. Contd.,
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
65
0 50 100 150 200
75
80
85
90
95
Time (seconds)
MeanArterialPressure(mmHg)
MAP response to IMC based SNP infusion under anesthetic condition
0 20 40 60 80 100
65
66
67
68
69
70
71
72
73
74
75
Time (seconds)
MeanArterialPressure(mmHg)
MAP response to IMC based DP infusion under anesthetic condition
66. COMPARISON OF CONTROLLERS
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
66
0 100 200 300 400
85
90
95
100
105
110
Time (seconds)
MeanArterialPressure(mmHg)
Comparison of SNP effect on MAP to controllers
ZN-PI
IMC
FUZZY
0 20 40 60 80 100
60
70
80
90
100
110
Time (seconds)
MeanArterialPressure(mmHg)
Comparison of DP effect on MAP response to controllers
67. PERFOMANCE INDICES
Controller ISE % Overshoot Settling time (s
econds)
PI (SNP) 76.79 6.0021 4.6
FLC (SNP) 26.86 0 300
IMC (SNP) 111.60 0 74
PI (DP) 286.20 16 6.7
FLC (DP) 147.5 0 160
IMC (DP) 162.00 0 56
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
67
68. SWITCHING OF CONTROLLER
• The design of switching control strategy guaranteeing that,
at each instant of time, only one control is activated.
• When the error is greater than zero, the SNP based
controller is activated. While the error is less than zero, the
DP based controller is activated.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
68
SNP
DNP
Switch
+
-
MAPref
Error
MAP
69. MAP RESPONSE TO FLC
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
69
0 500 1000 1500 2000 2500 3000
90
95
100
105
110
Time (seconds)
MeanArterialPressure(mmHg)
MAP response to switching of FLC controller for pre/post operative condition
0 500 1000 1500 2000 2500 3000
70
75
80
85
90
95
Time (seconds)
MeanArterialPressure(mmHg)
MAP response to switching of FLC controller for anesthetic condition
70. MAP RESPONSE TO IMC
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
70
0 50 100 150 200 250
90
95
100
105
110
Time (seconds)
MeanArterialPressure(mmHg)
MAP response to switching of IMC controller for pre/post operative condition
0 50 100 150 200 250
70
75
80
85
90
95
Time (seconds)
MeanArterialPressure(mmHg)
MAP response to switching of IMC controller for anesthetic condition
71. REALIZATION OF THE SNP AND DP
MODEL- EXPERIMENTAL SETUP
• The pressure output of the model in terms of voltage
signal is given to PC based control system through
ADC port of VMAT01 interface board.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
71
72. Electronic equivalent model of DP
Electronic equivalent model of SNP
+
_
+
_
+
_
From ADC
10kohm
TO DAC
1kohm
11.68kohm
10kohm
50uF
1kohm
1kohm
10uF 10uF 10uF
6kohm 6kohm 6kohm
+
_
+
_
From ADC
10kohm
TO DAC
1kohm
17kohm
100kohm
10uF
10uF 10uF 10uF
6kohm 6kohm 6kohm
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
72
ELECTRONIC EQUIVALENT
OF SNP AND DP
73. MAP RESPONSE TO FLC
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
73
50 100 150 200 250
65
70
75
80
85
90
95
Experimental simulation of MAP response to FLC
Time (seconds)
MeanArterialPressure(mmHg)
50 100 150 200 250 300
85
90
95
100
105
110
115
MAP response to switching controller
Time (seconds)
MeanArterialPressure(mmHg)
74. MAP RESPONSE TO IMC
10 20 30 40 50 60 70 80 90 100
94
96
98
100
102
104
106
108
110
Time (seconds)
MeanArterialPressure(mmHg)
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
74
10 20 30 40 50 60 70 80 90 100
65
69
73
77
81
85
89
93
97
Time (seconds)
MeanArterialPressure(mmHg)
Experimental simulation of MAP response to IMC based SNP
under pre/post operative condition
Experimental simulation of MAP response to IMC based DP
under pre/post operative condition
75. OBJECTIVES
To study the effect of isoflurane in CVS in terms of mathematical
modeling based on PharmacoKinetic- PharmacoDynamic effect.
To implement PI, FLC, IMC and NN-IMC control techniques for
PK-PD model to control Bispectral Index (measure of level of
hypnosis)
Comparison of controller based on the performance indices.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
75
76. LITERATURE REVIEW
• A control algorithm that consists of a cascaded Internal Model Controller (IMC) the aims at
regulating BIS has been proposed by Gentilini (Gentilini et.al. 2001). The model-based
control approaches has been allowed to relate a transparent reconfiguration of the control
algorithm on the basis of the identified patient’s parameters.
• The control of depth of anesthesia has been examined by Atieh Bamdadian (Bamdadian
et.al.2008) with a constrained generalized predictive control (GPC) method. The BIS has
been taken as a patient endpoint and Propofol as an anesthetic agent.
• The clinical aspect and engineering view of measuring, interpreting, modeling, and
controlling of general anesthesia has been reviewed by Jheng-yan Lan (Jheng-yan Lan, J.
Y.et.al.2012).
• A procedure to find the impact of the time delay (TD) of the patient and instrumentations
(bispectral index (BIS) monitor, depth of anaesthesia) during surgery has been projected by
Shahab A. Abdulla (Abdulla, S. et.al.2012). The Smith Predictive Control has been
introduced to estimate the TD.
• The work manages to distant itself from the current literature in the sense it comes up with
a novel controller in this field for control of BIS.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
76
77. HYPNOSIS AND ANALGESIA
• Hypnosis describes the state of anesthesia related to
unconsciousness of the patient and enumerates the
disability of the patient to remember experiences that
occurred during surgery.
• The consciousness can be a disturbing experience, which
may be avoided by maintaining satisfactory hypnosis level
in the patient.
• A suitable metric to measure the depth of hypnosis is the
bispectral index (BIS).
• Analgesia describes the disability of the patient to realize
pain. Surgical practices are painful and can cause
uneasiness to the patient. It is provided by management of
analgesics.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
77
78. BISPECTRAL INDEX (BIS)
• BIS is one of several technologies used to monitor
depth of anesthesia.
• Allows the anesthetist to adjust the amount of
anesthetic agent to the needs of the patient.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
78
79. MODELING OF HYPNOSIS BY
PK-PD
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
79
The five compartment model comprising of Lungs,
Liver, Muscles, other organs and fat tissues
80. Contd.,
• The relation between inspired anesthetic drug
concentration Cinsp (g/mL) to the fresh anesthetic gas
concentration Cin (vol. g/mL) and parameters of the
breathing system are given by
• Where Cout is the concentration of isoflurane stream
(g/mL), Qin is the inlet flow rate (mL/min), ΔQ are the
losses (mL/min), V is the volume of the respiratory
system (mL), fR is the respiratory frequency (min-1), VT
is the tidal volume (mL) and Δ is the physiological
dead space (mL).
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
80
81. PHARMACOKINETIC MODEL
• The resulting mass balance for isoflurane in the central
compartment is given by
• The Elimination of isoflurane by exhalation and
metabolism in liver which is the 2nd compartment, is
given by
• The remaining compartments mass balance is given by
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
81
82. PHARMACODYNAMIC
MODEL
• A PD model is relates the consequence of drug on
the hypnotic level (BIS) .
• The PK model is attached to an effect-site
compartment model which signifies the time lag
between the delivery of drug and its effect on BIS.
• The action of isoflurane on BIS can be expressed
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
82
83. Contd.,
• Where EC50 is the concentration of drug at half-
maximal effect and represents the patient’s
sensitivity to the drug, and γ is a dimensionless
parameter that determines the degree of
nonlinearity.
• The BIS has the range between 0 and 100, where
BIS0 = 100 denotes a fully conscious state and
BISMAX = 0 denotes deep coma.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
83
84. BIS OPEN LOOP RESPONSE
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
84
0 500 1000 1500 2000 2500 3000 3500 4000
40
50
60
70
80
90
100
Time (seconds)
BispectralIndex
Open loop response of BIS
85. BIS RESPONSE TO PI
CONTROLLER
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
85
0 50 100 150 200
20
40
60
80
100
Time (senconds)
BispectralIndex
BIS response to PI controller
20 40 60 80 100 120 140 160 180 200
-10
0
10
20
30
40
Time (seconds)
Isofluraneinfusionrate(g/ml)
PI controller output
86. BIS RESPONSE TO FLC
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
86
0 50 100 150 200 250 300 350
50
60
70
80
90
100
Time (seconds)
BispectralIndex
Closed loop response of FLC
50 100 150 200 250 300 350
-10
-5
0
5
10
15
20
Time (seconds)
IsofluraneInfusionrate(g/ml)
FLC Controller output
87. BIS RESPONSE TO IMC
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
87
0 500 1000 1500 2000 2500 3000
50
60
70
80
90
100
Time (seconds)
BispectralIndex
BIS response for IMC
0 500 1000 1500 2000 2500 3000
0.5
1
1.5
2
2.5
3
3.5
4
Time (seconds)
Isofluraneinfusionrate(g/ml)
IMC controller output
88. NN-IMC MODELING STEPS
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
88
Design of neural network internal model controller
Training and validation of Inverse neural model.
Training and validation of Forward neural model
Generation of input-output data
89. GENERATION OF
INPUT-OUTPUT DATA
• By changing the infusion rate as random number
sequence as input to the PK-PD the corresponding
output is obtained. The identification data set, contains
N = 1000 samples with sampling time of 15 sec.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
89
0 200 400 600 800 1000 1200 1400 1600 1800 2000
0
0.5
1
1.5
Time(samples)
Druginfusionrate(g/ml)
0 200 400 600 800 1000 1200 1400 1600 1800 2000
40
50
60
70
80
90
100
Time(samples)
BispectralIndex
Random input to PK-PD model BIS response to random input
90. Forward Neural Model of PK-PD
model
• The neural network approach is trained to represent
the forward dynamics of the PK-PD model.
• The network is trained using delayed outputs and
current input. The Activation function for the hidden
layer is tansigmoidal, while for the output layer linear
function is selected and they are bipolar in nature.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
90
PK-PD model
Inverse neural model
Z-2
Z-1
LM algorithm
u(k)
e(k)
BIS(k)
u ( k )
+
-
91. TRAINING AND VALIDATION
OF FORWARD NEURAL MODEL
• During training the NN learns the forward of the PK-
PD dynamics by fitting the input-output data pairs. It
is achieved by using the Levenberg Marquardt
algorithm.
It is observed that forward model output exactly
matches with the output of the actual process. Hence,
the neural network has the ability to model forward
dynamics of the PK-PD model.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
91
0 200 400 600 800 1000 1200 1400 1600 1800 2000
40
50
60
70
80
90
100
Time (samples)
BispectralIndex
Actual Output
Forward model Output
92. DIRECT INVERSE NEURAL
MODEL OF PK-PD MODEL
• The neural network approach is also trained to capture
the inverse dynamics of the PK-PD model. The
network is trained using delayed sample of outputs
and delayed input of PK-PD model.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
92
PK-PD model
Z-1
Inverse neural model
Z-2
Z-1
LM algorithm
u(k)
e(k)
BIS(k)
u ( k )
u'(k)
93. TRAINING AND VALIDATION
OF INVERSE NEURAL MODEL
• Inverse model output exactly matches with input
of the actual model.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
93
0 200 400 600 800 1000 1200 1400 1600 1800 2000
0
0.2
0.4
0.6
0.8
1
1.2
1.4
1.6
Time(samples)
Druginfusionrate(g/ml)
Actual input
Inverse model output
94. DESIGN OF NEURAL INTERNAL
MODEL CONTROLLER
• The neural internal model control approach is similar
to the direct inverse control approach above except for
two additions.
• The first is the addition of the forward model placed in
parallel with the plant, to cater for plant or model
mismatches and the second is that the error between
the plant output and the neural net forward model is
subtracted from the set point before being fed into the
inverse model.
• A filter can be introduced prior to the controller to
obtain robustness in the feedback system.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
94
95. Inverse neural model PK-PD model
Z-2
Z-1
Forward model
BIS(k)
u ( k )
-
+
Z-2
Z-1
Z-1
+
-
Ysp
NEURAL INTERNAL MODEL
CONTROLLER
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
95
96. NN-IMC RESPONSE FOR BIS
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
96
0 1000 2000 3000 4000 5000 6000
50
60
70
80
90
100
110
BIS response to NN-IMC
Time (seconds)
BispectralIndex
97. COMPARISON OF
CONTROLLER PERFOMANCES
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
97
0 500 1000 1500 2000 2500
20
40
60
80
100
120
Time (seconds)
BispectralIndex
Comparison of controllers
CONV PI
FUZZY
NN-IMC
IMC
98. PERFORMANCE INDICES
Controller ISE % Overshoot Settling time (s
econds)
PI (SNP) 7.06 x105 30 140
FLC (SNP) 5.22 x105 0 760
IMC (SNP) 1.42 x107 0.9 2100
NN-IMC 1.12 x105 0 3920
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
98
99. CONCLUSION
• Based on parametric analysis, it is inferred that four
compartmental CVS has been chosen to be best for
drug infusion.
• Besides it has been also observed that Elv, Vus and
R0p turn out to be the dominant parameter which
affects MAP at different operating points with these
control strategies.
• The drugs SNP and DP have been infused to study the
effect on the chosen CVS model and illustrate its effect
on Elv (Maximum elastance of left ventricle), Vus
(Unstressed volume) and Rsys (Systemic resistance).
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
99
100. Contd.,
• The ranking of the different control strategies have been
summarised
• The IMC has been found to work well with higher
performances compared to other control strategies for CVS
drug model.
• The ZN-PI has been seen to offer a relatively poor
performance among the strategies attempted.
• Fuzzy logic has been projects to stand second in
performance.
• For the PK-PD model NN-IMC outperforms the mediocre
performance of fuzzy logic and poor performance of PI
controller.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
100
101. SCOPE FOR FUTURE RESEARCH
• The Modeling of CVS can be done by including the
effects of baroreceptor and chemocepteor on MAP.
• The receptors can act as a sensor to effect changes in
pressure.
• The extensions to construct Multi Input Multi Output
(MIMO) system can be considered through the control
of heart rate, cardiac output and mean pulmonary
arterial pressure.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
101
102. REFERENCES
• Achuthan, G., Alekseyenko, Y., Ishihara, A., & Kaufman, H. (1999). Indirect Adaptive Control of Drug Infusion For A
Circulatory System Model. InProceedings of the 7th Mediterranean Conference on Control and Automation(pp. 1007-1016).
• Asarin, E., Bournez, O., Dang, T., Maler, O., & Pnueli, A. (2000). Effective synthesis of switching controllers for linear
systems. Proceedings of the IEEE, 88(7), 1011-1025.
• Astrom K.J. and Hagglund T. (1995). PID controllers: Theory, design and tuning. 2nd Edition, Instrument Society of
America, Research Triangle Park 4.
• Backlund, A. (2000). The definition of system. Kybernetes, 29(4), 444-451.
• Bailey, J. M., Haddad, W. M., & Hayakawa, T. (2004, June). Closed-loop control in clinical pharmacology paradigms,
benefits, and challenges. InAmerican Control Conference, 2004. Proceedings of the 2004 (Vol. 3, pp. 2268-2277). IEEE.
• Bamdadian, A., Towhidkhah, F., & Moradi, M. H. (2008, May). Generalized Predictive Control of depth of anesthesia by
using a pharmocokinetic-pharmacodynamic model of the patient. In Bioinformatics and Biomedical Engineering, 2008.
ICBBE 2008. The 2nd International Conference on (pp. 1276-1279). IEEE.
• Barnea, O. (2010). Open-source programming of cardiovascular pressure-flow dynamics using SimPower toolbox in
Matlab and Simulink. The Open Pacing, Electrophysiology & Therapy Journal, 3(1).
• Batzel, J. J., Kappel, F., Schneditz, D., & Tran, H. T. (2007). Cardiovascular and respiratory systems: modeling, analysis, and
control (Vol. 34). SIAM.
• Behbehani, K., & Cross, R. R. (1991). A controller for regulation of mean arterial blood pressure using optimum
nitroprusside infusion rate. Biomedical Engineering, IEEE Transactions on, 38(6), 513-521.
• Boldişor C.N., Comnac V., & Opa I. Ţ. (2010). Experience-Based Design and Simulations of a Fuzzy Control System for
Cardiovascular Variables. 10th International Conference on Development and application systems, Suceava, Romania.
• Boldişor, C. N., Comnac, V., Coman, S., & Grigorescu, S. (2011, August). A combined experience and model based
design methodology of a fuzzy control system for mean arterial pressure and cardiac output. In World Congress (Vol. 18,
No. 1, pp. 2889-2894).
• Cavalcanti, S., & Di Marco, L. Y. (1999). Numerical Simulation of the Hemodynamic Response to Hemodialysis‐Induced
Hypovolemia. Artificial organs, 23(12), 1063-1073.
• Conn, P. M. (Ed.). (2007). Sourcebook of models for biomedical research. Springer.
• Contributors, W. (2012). Human Physiology. Blacksleet River.
• Danielsen, M. (1998). Modeling of feedback mechanisms which control the heart function in a view to an
implementation in cardiovascular models. Doctoral dissertation, Department of Mathematics and Physics (IMFUFA),
Rosklide University.
•
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
102
103. • Danielsen, M. (1998). Modeling of feedback mechanisms which control the heart function in a view to an
implementation in cardiovascular models. Doctoral dissertation, Department of Mathematics and Physics (IMFUFA),
Rosklide University.
• De los reyes V A. & F. Kappel. A mathematical cardiovascular model with pulsatile and non-pulsatile components,
SpezialForschungsBereich Report, 2010-11.
• Djabella, K., Médigue, C., & Sorine, M. (2005, December). A differential model of the baroreflex control of the
cardiovascular system during a tilt test. InDecision and Control, 2005 and 2005 European Control Conference. CDC-ECC'05.
44th IEEE Conference on (pp. 903-908). IEEE.
• Driankov D., Hellendoorn H. and Reinfrank M.M. (1993), An Introduction to Fuzzy Control. Heidelberg, Germany:
Springer-Verlag.
• Dua, P., & Pistikopoulos, E. N. (2005). Modelling and control of drug delivery systems. Computers & chemical
engineering, 29(11), 2290-2296.
• El-Brawany, M. A. (2009). A functional cardiovascular model with iv cardiac drugs action. The Online Journal on
Electronics and Electrical Engineering OJEEE, 1(1), 35-42.
• Enbiya, S., Mahieddine, F., & Hossain, A. (2011). Model Reference Adaptive Scheme for Multi-drug Infusion for Blood
Pressure Control. Journal of integrative bioinformatics, 8(3), 173.
• Fausett, (2000).Strictly Local Backpropagation”, International Joint Conference on Neural Networks, San Diego, 3, 125-130.
• Feng, J., Bo, Q., & Kuanyi, Z. (2006, December). Implementation of Drug Delivery system for blood pressure regulation.
In Control, Automation, Robotics and Vision, 2006. ICARCV'06. 9th International Conference on (pp. 1-5). IEEE.
• Formaggia, L., Quarteroni, A. M., & Veneziani, A. (2009). Cardiovascular mathematics (No. CMCS-BOOK-2009-010).
Milan: Springer.
• Friedman, H., Greenblatt, D. J., Peters, G. R., Metzler, C. M., Charlton, M. D., Harmatz, J. S., & Francom, S. F. (1992).
Pharmacokinetics and pharmacodynamics of oral diazepam: effect of dose, plasma concentration, and time. Clinical
Pharmacology & Therapeutics, 52(2), 139-150.
• Fung YC. 1984. Biodynamics: Circulation, New York, Springer-Verlag.
• Furutani, E., Araki, M., & Maetani, S. (1995). Blood pressure control during surgical operations. Biomedical Engineering,
IEEE Transactions on, 42(10), 999-1006.
• Gao, Y., & Er, M. J. (2003, October). Adaptive fuzzy neural modeling and control scheme for mean arterial pressure
regulation. In Intelligent Robots and Systems, 2003.(IROS 2003). Proceedings. 2003 IEEE/RSJ International Conference on (Vol.
2, pp. 1198-1203). IEEE.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
103
Contd.,
104. • Gilman AG, Rall TW, Nies AS, et al. 1993. Goodman and Gilman’s The Pharmacologica Basis of Therapeutics, 8th ed,
New York, McGraw-Hill.
• Gomathi P., & Gopu, D. (2012). Pharmacokinetic/pharmacodynamic (PK/PD) modeling: an investigational tool for
drug development. International Journal of Pharmacy & Pharmaceutical Sciences, 4(3), 30-37.
• Gopinath R., Bequette B. W., Roy R. J., Kaufman H., & Yu C. (1995). Issues in the design of a multirate model-based
controller for a nonlinear drug infusion system. Biotechnology progress, 11(3), 318-332.
• Greenway CV. 1982. Mechanisms and quantitative assessment of drug effects on cardiac output with a new model of
the circulation. Pharm Rev, 3(4), 213.
• Grieder, P., Gentilini, A., Morari, M., & Schnider, T. W. (2001). Robust adaptive control of hypnosis during anesthesia.
In Engineering in Medicine and Biology Society, 2001. Proceedings of the 23rd Annual International Conference of the IEEE (Vol.
2, pp. 2055-2058). IEEE.
• Grodins, F. S. (1959). Integrative cardiovascular physiology: a mathematical synthesis of cardiac and blood vessel
hemodynamics. The Quarterly review of biology, 34(2), 93-116.
• Guyton, A. C. (1981). Textbook of medical physiology. 6th edition Saunders,W.B. Philadelphia.
• Hales s. (1773). Statistical Essays II, Hemostatistics. Innings Manby :London.
• Hassan M. Y., Salim S. T., & Shafeek Y. A (2012). Interval type-2 fuzzy control for mean arterial pressure by isoflurane
infusion during anesthesia. Emirates Journal for Engineering Research, 17(1), 63-71.
• Hassani K., Navidbakhsh M., & Rostami M. (2006). Simulation of the cardiovascular system using equivalent electronic
system. Biomedical Papers-Palacky University in Olomouc, 150(1), 105-112.
• Hauser J., Parak, J., Lozek M., & Havlik J. System analyze of the windkessel models. SPACE, 100, 5.
• Heldt T., Mukkamala R., Moody G. B., & Mark R. G. (2010). Cvsim: An open-source cardiovascular simulator for
teaching and research. The open pacing, electrophysiology & therapy journal, 3, 45-54.
• Heldt T., Shim E. B., Kamm R. D., & Mark R. G. (2002). Computational modeling of cardiovascular response to
orthostatic stress. Journal of Applied Physiology, 92(3), 1239-1254.
• Hlaváč M., & Holčík J. (2004). Windkessel model analysis in matlab. InProceedings of 10th conference STUDENT EEICT, 3,
5-10.
• Holford, N. H., & Sheiner, L. B. (1980). Pharmacokinetic and pharmacodynamic modeling in vivo. Critical reviews in
bioengineering, 5(4), 273-322.
• Hunt, K. J., Sbarbaro, D., Żbikowski, R., & Gawthrop, P. J. (1992). Neural networks for control systems—a
survey. Automatica, 28(6), 1083-1112.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
104
Contd.,
105. • Kalaichelvi V. (2007), Application of Intelligent Control Strategies for Material Processing, Doctoral dissertation,
Annamalai University, India.
• Kappel, F., & Peer, R. O. (1993). A mathematical model for fundamental regulation processes in the cardiovascular
system. Journal of mathematical biology, 31(6), 611-631.
• Karar, M. E., & El-Brawany, M. A. (2011). Automated Cardiac Drug Infusion System Using Adaptive Fuzzy Neural
Networks Controller. Biomedical Engineering & Computational Biology, 3, 1-11.
• Kashihara K. (2006). Automatic regulation of hemodynamic variables in acute heart failure by a multiple adaptive
predictive controller based on neural networks. Annals of biomedical engineering, 34(12), 1846-1869.
• Kelley, S. D. (2010). Monitoring consciousness using the Bispectral Index during anesthesia. A pocket guide for clinicians,
Covidien ,USA.
• Kharisov, E., Beck, C. L., & Bloom, M. (2012, August). Control of patient response to anesthesia using L1 adaptive
methods. In Biological and Medical Systems (Vol. 8, No. 1, pp. 391-396).
• Khoo M. C., Kronauer R. E., Strohl K. P., and Slutsky A. S. (1982). Factors inducing periodicbreathing in humans: a
general model. J. Appl. Physiology: Respirat. Environ. Exercise Physiol. 53(3), 644-659.
• Klabunde RE., (2004). Cardiovascular physiology concepts. Lippincott Williams & Wilkins.
• Koivo AJ (1981). Microprocessor-Based Controller for Pharmacodynamics Application. IEEE Trans. On Automat. Contr.
26,1208-1213.
• Korakianitis T, and Shi Y. (2001). Numerical simulation of cardiovascular dynamics with healthy and diseased heart
valves. Journal ofapplied physiology, 15, 549–557.
• Korürek M., Yıldız, M., & Yüksel A. (2010). Simulation of normal cardiovascular system and severe aortic stenosis using
equivalent electronic model. Anatolian Journal of Cardiology/Anadolu Kardiyoloji Dergisi, Vol.10, No.6: pp 471-478.
• Kowar, M. K., & Dewangan, N. K (2011). Parameter Estimation of Electrical Model of Heart by Modeling and
Simulating Cardiovascular Variables. Int J Engg Techsci Vol.2, No.4: pp 296-301.
• Kumar, A. A., Chidambaram, M., Rao, V. S. R., & Pickhardt, R. (2004). Nonlinear PI controller for pH process. Chemical
Engineering Communications,191(2), 241-261.
• Kumar, M. L., Harikumar, R., Vasan, A. K., & Sudhaman, V. K. (2009, March). Fuzzy controller for automatic drug
infusion in cardiac patients. In Proc. of the International MultiConference of Engineers and Computer Scientists (IMECS 2009),
1.
• Lan, J. Y., Abbod, M. F., Yeh, R. G., Fan, S. Z., & Shieh, J. S. (2012). Review: intelligent modeling and control in
anesthesia. Journal of Medical and Biological Engineering, 32(5), 293-307.
Lee S.W., Lee I.B. and Lee J. (1995). Modified Proportional-Integral Derivative (PID) Controller and a New Tuning
Method for the PID Controller. Ind.Engg. Chemical Research, 34, 4127-4132.
•
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
105
Contd.,
106. • Lee, H. W., Lakshminarayanan, S., & Rangaiah, G. P. (2005). Models and simple controllers for blood pressure regulation
in post cardiac surgery patients.Journal of Institution of Engineers, Singapore, 45, 14-26.
Li, X., Bai, J., Cui, S., & Wang, S. (2002). Simulation study of the cardiovascular functional status in hypertensive
situation. Computers in biology and medicine, 32(5), 345-362.
• Lian, J (2010). Open Source Modeling of Cardiovascular System: A Brief Overview. The Open Pacing, Electrophysiology &
Therapy Journal, 3, 1-3.
• Liu, G. Z., Zhang, Y. T., & Wang, L. (2009). A Robust Closed-Loop Control Algorithm for Mean Arterial Blood Pressure
Regulation. In 2009 Sixth International Workshop on Wearable and Implantable Body Sensor Networks, 77-81.
• Manoliu, Vasile. (2004, October). Consideration about the lumped parameter windkessel model applicativity in the
cardiovascular system structure. In National symposium of theoretical electrical engineering, 22-23.
• Martin, J. F., Schneider, A. M., & Smith, N. T. (1987). Multiple-model adaptive control of blood pressure using sodium
nitroprusside. Biomedical Engineering, IEEE Transactions on, 34(8), 603-611.
• McLeod, J. (1966). PHYSBE a physiological simulation benchmark experiment.
• Melchior F.M. and Scrinivasen R.S. and Charles J.B (1992). Mathematical modeling of the human response to LBNP.
Physiologist, 35(l1), S204-S205.
• Mendel J.M. (1995). Fuzzy Logic Systems for Engineering: A Tutorial. IEEE Conference, 345-377.
• Mirzaee, M. R., Ghasemalizadeh, O., & Firoozabadi, B. (2008). Simulating of Human Cardiovascular System and Blood
Vessel Obstruction Using Lumped Method. Proceedings of World Academy of Science: Engineering & Technology, 41, 366-374.
• Morari M., Gentilini A., Rossoni-Gerosa M., Frei C. W., Wymann R., Zbinden A. M., & Schnider, T. W. (2001). Modeling
and closed-loop control of hypnosis by means of bispectral index (BIS) with isoflurane. Biomedical Engineering, IEEE
Transactions on, 48(8), 874-889.
• Moridi, A., Armaghan, S., Sedigh, A. K., & Choobkar, S. (2011). Design of Switching Control Systems Using Control
Performance Assessment Index. InProceedings of the World Congress on Engineering, 2.
• Moss, R. L., & Fitzsimons, D. P. (2002). Frank-Starling Relationship Long on Importance, Short on
Mechanism. Circulation research, 90(1), 11-13.
• Nguyen, C. N., Simanski, O., Schubert, A., Kähler, R., & Lampe, B. (2005, July). An online fuzzy gain scheduling for
blood pressure regulation. In Proc. 16th IFAC World Congress, Prag/Czech republic.
• Noldus, E. J. (1976). Optimal control aspects of left ventricular ejection dynamics. Journal of theoretical biology, 63(2), 275-
309.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
106
Contd.,
107. • Olufsen, M. S. (1998). Modelling the Arterial System with Reference to an Anesthesian Simulator, PhD thesis, Roskilde
University.
• Olufsen, M. S., Ottesen, J. T., Tran, H. T., Ellwein, L. M., Lipsitz, L. A., & Novak, V. (2005). Blood pressure and blood
flow variation during postural change from sitting to standing: model development and validation. Journal of Applied
Physiology, 99(4), 1523-1537.
• Ono, K., Uozumi, T., Yoshimoto, C., & Kenner, T. (1982). The optimal cardiovascular regulation of the arterial blood
pressure. In Cardiovascular System Dynamics Springer US, 119-131.
• Ottesen J.T., Olufsen, M.S. and Larsen J.K. (2004). Applied mathematical models in human Physiology. SIAM, Philadelphia,
PA.
• Otto, Frank. (1899). Die Grundform des arteriellen Pulses, Zeitung für Biologie, 37, 483-586.
• Ozcelik, S., Palerm, C. C., & Kaufman, H. (1999). Multi–drug infusion control using a robust direct adaptive controller
for plants with time delays. In Proceedings Mediterranean Control Conference, 989-1006.
• Petráš, I., & Magin, R. L. (2011). Simulation of drug uptake in a two compartmental fractional model for a biological
system. Communications in Nonlinear Science and Numerical Simulation, 16(12), 4588-4595.
• Pope S.R., Ellwein, L. Zapata, C. Novak, V. Kelley, C.T. and Olufsen M.S (2009). Estimation and identi_cation of
parameters in a lumped cerebrovascular model. Mathematical Biosciences and Engineering , 6(1), 93-115.
• Prevorovská, S., Musil, J., & Maršık, F. (2001). Human cardiovascular system with heart failure under baroreflex control
(numerical model). Acta of Bioengineering and Biomechanics, 3(1), 39-52.
• Quarteroni, A. (2001). Modeling the cardiovascular system—A mathematical adventure: Part I. SIAM News, 36(6), 1-3.
• Ralph, M. A. (2011). L1-adaptive Methods for Control of Patient Response to Anesthesia. American Control Conference on
O'Farrell Street, San Francisco, CA, USA.
• Ramesh Rao R., Bequette, B. W., & Roy, R. J. (1997). Control of Hemodynamic and Anesthetic States in Critical Care
Patients. Proceedings of Control-97, Sydney, 158-163.
• Ramesh Rao., Palerm Cesar. C., Aufderheide B., & Bequette, B. W. (2001). Experimental studies on automated regulation
of hemodynamic variables. IEEE Engineering in Medicine and Biology Magazine, 20(1), 24-38.
• Rampil, I. J., Kim, J. S., Lenhardt, R., Negishi, C., & Sessler, D. I. (1998). Bispectral EEG index during nitrous oxide
administration. Anesthesiology, 89(3), 671-677.
• Reul H., H. Minamitani, J. Runge (1975). “A hydraulic analog of the systemic and pulmonary circulation for testing
artificial heart” Proceedings European Society for Artificial Organs (ESAO 11), 120-127.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
107
Contd.,
108. • Rezvanian, S., Towhidkhah, F., Ghahramani, N., & Rezvanian, A. (2011). Increasing Robustness of the Anesthesia
Process from Difference Patient's Delay Using a State-Space Model Predictive Controller. Procedia Engineering, 15, 928-
932.
• Rideout, V. C. (1991). Mathematical and computer modeling of physiological systems. Englewood Cliffs, NJ: Prentice Hall.
• Ridha, T. M. M. Model Predictive Control of Blood Pressure by Drug Infusion. IJCCCE, 11(1), 32-45.
• Rothe, C. F., & Gersting, J. M. (2002). Cardiovascular interactions: an interactive tutorial and mathematical
model. Advances in physiology education, 26(2), 98-109.
• Shi, W., & Chew, M. (2009). Adaptive Control of a Total Artificial Heart – An Experiment Investigation, International
Conference on Control and Automation Christchurch, New Zealand , pp 655–660.
• Shi, W., & Chew, M. (2009). Mathematical and Physical Models of a Total Artificial Heart, 637–642.IEEE.
Simanski, O., Kaehler, R., Schubert, A., Janda, M., Bajorat, J., Hofmockel, R., & Lampe, B. P. (2008, July). Automatic drug
delivery in anesthesia–the design of an anesthesia assistant system. In Proceedings of the 17th IFAC World Congress ( 9601-
9606).
• Simanski, O., Nguyen, C. N., Schubert, A., Kähler, R., Hofmockel, R., & Lampe, B. Hypotensive Control system.
In International Symposium on Electrical & Electronics Engineering, pp 54-59.
• Slate J. B., & Sheppard L. C. (1982). A model-based adaptive blood pressure controller. In Proceedings of IFAC Symposium
on Identification and System Parameter Estimation, Washington DC ,1437-1442.
• Sreenivas Yelneedi, Lakshminarayanan S., and Rangaiah, G. P (April 2009). Advanced control strategies for the
regulation of hypnosis with propofol, Industrial & Engineering Chemistry Research, 48(8), 3880–3897.
• Stergiopulos, N., Westerhof, B. E., & Westerhof, N. (1998). Modeling in physiology. Am J Physiol Heart Circ Physiol, 274,
H1386-H1392.
• Suga, H. (2003). Cardiac energetics: from Emax to pressure–volume area.Clinical and experimental pharmacology and
physiology, Vol.30, No.8: pp 580-585.
• Tan, W., Marquez, H. J., & Chen, T. (2003). IMC design for unstable processes with time delays. Journal of Process
Control, 13(3), 203-213.
• Timischl S. (1998). A global model of the cardiovascular and respiratory system, Ph.D. thesis, University of Graz,
Institute for Mathematics and Scientific Computing.
• Timothy J. Ross (2004), Fuzzy Logic with Engineering Applications, John Wiley & Sons.
• Tomer, J. A., & Dubey, R. P. (2011). Mathematical modeling And Fuzzy logic control of Inspired Isoflurane to obtain
minimal flow of Anesthesia. International Journal on Computer Science & Engineering, 3(11), 3652-3655.
•
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
108
Contd.,
109. • Treesatayapun, C. (2004, June). Controlling drug infusion biological systems FREN with sliding bounds. In American
Control Conference, 2004. Proceedings of the IEEE 2004, 3, 2278-2283.
• Treesatayapun, C. (2010). Minimized sodium nitroprusside for mean arterial pressure regulation based on fuzzy rules
emulated networks. Applied Mathematical Modelling, 34(5), 1292-1310.
• Trivedi, D. K. (2009). Simulation of a Complete Cardiovascular Loop: Development of a Simulink Based Pressure-Flow Model to
Obtain the Origin of the Electrical Impedance Cardiogram, Doctoral dissertation, University of Akron.
• Ursino, M. (1998). Interaction between carotid baroregulation and the pulsating heart: a mathematical model. American
Journal of Physiology-Heart and Circulatory Physiology, 275(5), H1733-H1747.
• Van Geene, W. J. (1993). Clinical evaluation of a blood pressure controller in anaesthesia (Doctoral dissertation, Eindhoven
University of Technology).
• Wang, J. C., Lu, P. C., & Mcinnis, B. C. (1987). A Microcomputer-based Control System for the Total Artificial Heart ,
23(3), 275–286.
• Warner, H. R. (1958). The frequency-dependent nature of blood pressure regulation by the carotid sinus studied with an
electric analog. Circulation Research, 6(1), 35-40.
• Wayne Bequette B. (2010), Process Control Modeling, Design and Simulation, PHI Learning Private Limited, New Delhi.
• Wesseling, K. H., Settels, J. J., Walstra, H. G., Van Esch, H. J., & Donders, J. J. H. (1982). Baromodulation as the cause of
short term blood pressure variability. In Proceed Internat Conf Applied Physics Med Biol, Trieste, Italy, 247-275.
• Yu, C., Roy, R. J., Kaufman, H., & Bequette, B. W. (1992). Multiple-model adaptive predictive control of mean arterial
pressure and cardiac output. Biomedical Engineering, IEEE Transactions on, 39(8), 765-778.
• Yu, Y. C., Antaki, J. F., Boston, J. R., Simaan, M., & Miller, P. J. (1997, June). Mathematical model of pulsatile blood
pump for LVAS control. In American Control Conference, 1997. Proceedings of the 1997 IEEE, 6, 3709-3713.
• Zakaria, Z. (2003). Cardiovascular control system (during Anesthesia) using MATLAB, Doctoral dissertation, Universiti
Teknologi Malaysia, Faculty of Electrical Engineering.
• Zamanian, S. A. (2007). Modeling and simulating human cardiovascular response to acceleration, Doctoral dissertation,
Massachusetts Institute of Technology.
• Zarif, M. H., & Fard, G. H. (2006, October). Blood pressure control using robust backstepping method during surgical
operation. In Proceedings of the 5th World Scientific and Engineering Academy and Society WSEAS international conference
on Non-linear analysis, non-linear systems and chaos, 160-165.
• Zbinden, A. M., Feigenwinter, P., Petersen-Felix, S., & Hacisalihzade, S. (1995). Arterial pressure control with isoflurane
using fuzzy logic. British journal of anaesthesia, 74(1), 66-72.
• Zhu, K. Y., Zheng, H., & Zhang, D. G. (2008). A Computerized Drug Delivery Control System for Regulation of Blood
Pressure. International Journal of Intelligent Computing in Medical Sciences & Image Processing, 2(1), 1-13.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
109
Contd.,
110. LIST OF PUBLICATIONS
International Journal
• N.Vinoth, J.Krishnan, R.Malathi, “Modeling and Analysis of
Sinoatrial Cell using SIMULINK - A Computational Approach”,
International Journal of Engineering Research and Applications, Vol. 3,
No.1, pp826-831, Jan –Feb, 2013. ISSN 2248-9622. Impact factor: 1.325.
• N.Vinoth, J.Krishnan, R.Malathi,“Modelling of Four Compartment
Model of Cardiovascular System Using Simulation”, CiiT International
Journal of Biometrics and Bioinformatics, Vol 5, No.1, pp 1-6,Jan 2013.
ISSN 0974 – 9675. Impact factor: 0.361.
• N.Vinoth, J.Krishnan, R.Malathi, “Performance analysis of neural
network based control of hypnosis and analgesia during anesthesia by
employing a PharmacoKinetic-PharmacoDynamic model”,
International Journal of Current Research, Vol.5, No.10, pp.3133-3139,
Oct, 2013. ISSN 0975-833X. Impact factor: 0.455
• N.Vinoth, J.Krishnan, R.Malathi ,“Control of mean arterial
pressure by cardiac drug infusion system using fuzzy logic
controller”, Asian Journal of Science and Technology, Vol. 5, Issue 2, pp.
148-152, February, 2014. ISSN 0976-3376. Impact factor: 0.552.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
110
111. International Conferences
• N.Vinoth, L.abunesan and J.Krishnan Parameter Estimation
of Cardiovascular Model With Pulsatile And Non-Pulsatile
Components, International Conference on “Biomaterials,
Implant Devices and Tissue Engineering (BIDTE)”, Rajalakshmi
Engineering College, Chennai, India, Jan. 6-8, 2012.
• N. Vinoth, M.Kirubakaran, J.Krishnan and R.Malathi “Fuzzy
logic based Multidrug infusion for blood pressure control”,
TIMA –MIT Campus, Anna university, pp190-194, Dec 2013.
National Conference
• N.Vinoth, and J.Krishnan “Simulation study of baroreceptor
activity and control of heart rate”, proceedings of the 36th
National System Conference, pp 138-141, Dec 2012.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
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113. • The segments of the CVS are listed as, 1-Left Atrium;
2-Left Ventricle; 3, 4, 5, 12, 13, 14, 15, 16- different
Aorta Sections; 6 to 11, A, B-Carotid and Subclavin
Arteries; 17 to 22- Femoral and Iliac Arteries
sections; 23-Hepatic; 24-Gastric; 25-Splentic;26-Left
Renal;27-Right Renal; 28-Superior Mesenteric; 29-
Inferior Mesenteric; 30-Arterioles; 31-Capillaries; 32
and 33- Veins; 34-Right Atrium; 35-Right Ventricle;
C, D, E-Pulmonary Artery Sections; F,G-Pulmonary
Veins.
MODEL BASED PARAMETRIC CONTROL AND ANALYSIS OF BLOOD PRESSURE
113
DETAILS OF CVS
MODEL SEGMENTS
Editor's Notes
periodic variations is known as pulsatile . No perodic variations non pulsatile