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IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 04 Issue: 10 | Oct -2015, Available @ http://www.ijret.org 370
DESIGN OF MAGNETIC ACTUATOR
Praveen Kumar B1
, M. Sampath Kumar2
, M. Srihari3
, K. Dayakar4
1
Assistant professor, Mechanical Engineering, Guru Nanak Institute of technology, Telangana, India
2
Associate Professor, Mechanical Engineering, Guru Nanak Institute of technology, Telangana, India
3
Assistant professor, Mechanical Engineering, Guru Nanak Institute of technology, Telangana, India
4
Assistant professor, Mechanical Engineering, Guru Nanak Institute of technology, Telangana, India
Abstract
This Paper Proposes is to design a magnetic actuator to deal with the modeling and optimization of Solenoid actuator (Magnetic
Actuator). The design is very important step for the study proportional solenoid valve. The magnetic actuator includes design
optimization, micro analysis and calculations and experimental characterization one of the magnetic actuator. All these magnetic
actuators work in sub- micron level movement used in micro system and valve applications. Proportional solenoid valve designed
in find out the magnetic force (N), magnetic field intensity (A/m), magnetic flux density (Tesla or wb/m2). To enhance the
magnetic force and reduction of size by magnetic field in air gap of solenoid valve. Permanent magnetic bias magnetic actuator
study for bidirectional application using different permanent magnet material and optimization of size of armature.
Key Words: Electromagnet, Solenoid actuator, Modeling, Design Rules,
--------------------------------------------------------------------***---------------------------------------------------------------------
1. INTRODUCTION
Actuators is defined as energy converter which convert one
form of energy (electrical) into mechanical energy in a
controlled form. Electromagnetic actuator which converts
electrical to magnetic field is called “Solenoid”. A Linear
Solenoid is an electromagnetic device that converts
electrical energy into a mechanical energy pushing or
pulling force or motion. When electrical current applied to a
conductor in generates magnetic field. The pole is
determined by the direction of current flow within the
conductor (wire). This wire coil becomes an Electromagnet
with its own north and south poles just like the same as that
for a permanent magnet. One of the reasons for using
magnetic fields instead of electric fields is the higher energy
density in magnetic fields. The air gap between stationary
member (stator) and a moving member of an
electromechanical actuator is where the electromechanical
energy conversion takes place. The amount of energy per
unit volume of air gap for magnetic fields can be five times
the magnitude higher than that of electric fields. Lorentz’s
law of electromagnetic forces and Faraday’s law of
electromagnetic induction are the two fundamental
principles that govern electromagnetic actuators. From the
armature design point of view, linear solenoids are divided
into four families of solenoid actuator geometries solenoids
with disk, plunger, conical, and ball armatures .The
variables of the optimization study are the solenoid
geometry, magnetic material properties, and electromagnetic
circuit including coil parameters. Utilized mathematical
models would couple the electrical, mechanical, hydraulic,
and from the armature design point of view, linear solenoids
are such as ANSYS are available. Operating principle in [8]
of Linear and Rotary Solenoid actuator. Design, finite
element analysis and duty cycle [9] of all types of solenoid
actuator. Divided into four families of solenoid actuator
geometries solenoids with disk, plunger, conical, and ball
armatures .The variables of the optimization study are the
solenoid geometry, magnetic material properties, and
electromagnetic circuit including coil parameters. Utilized
mathematical models would couple the electrical,
mechanical, hydraulic, and Magnetic systems of these
devices by taking into account the nonlinearity of the
magnetic materials, eddy currents, and motion.
The increasing quantity of different novel actuator
technologies being used in industrial applications along with
the need for light and volume reduced system are boosting
the necessity of general analysis using uniform criteria
Regarding the comparison of solenoid actuators, in[1]
design and analysis of various types of magnetic actuators
including proportional solenoid valves, relays, high speed
magnets etc.. Solenoid actuator designing for optimization
in, [2] of Mechatronics and adaptronic systems .The
mathematical formulation of linear solenoid in, [3] for
predicting dynamic response. FEM based approach for
predicting the dynamic analysis in,[4] long stroke linear
actuator. The magnetic actuators in [5] for the application of
aerospace, automotive, industrial applications of
electromechanical actuator, brushless permanent magnet
linear motors, fast acting solenoid actuators. An optimal
design method in [6] on the high speed solenoid valve
magnetic field by making a full consideration of the effects
of various soft magnetic material’s properties and
geometries on the high speed solenoid valve electronic
performance. A model of fast 2/2 switching valve in [7] and
its experimental validation. And a number of commercial
software packages In This paper introducing a new design
(methodology) to analyze proportional solenoid actuator by
designing and modeling their maximum output mechanical
quantities (Force, Stroke) as a function of geometry and
material properties and discusses and scalability.
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 04 Issue: 10 | Oct -2015, Available @ http://www.ijret.org 371
2. DESIGN RULES
As previously stated the purpose of this work is to design
rules and models for actuator optimization this section
explains the general procedure introducing all the concepts
which are going to provide such rules. The main steps are:
Study of different plunger type Solenoid actuators.
 Design parameters. Study of the geometry and
materials of the actuators.
 Optimization of Solenoid actuator by placing a non
magnetic spacer, varying the plunger angle, including
Bobbin as a magnetic material and Reducing bobbin
thickness.
 Analysis and scalability of the actuator.
 Comparison of Theoretical, Experimental and ANSYS
Results.
The first step introduces the study of linear solenoid
actuators from the armature design point of view they are
divided into four families of solenoid actuator geometries,
solenoids with disk, plunger, conical, and ball armature
.Ball-type solenoid actuators are suitable for fluid control
due to their good sealing capabilities with zero leakage. Ball
type armature is not able to generate force. So it acts like a
fluid flow. The disk-type is suitable for fuel injectors. The
disk-type eliminates the armature and the solenoid acts
directly on the flat disk through the core of the body. Disk
solenoid configuration has double the main air gap for flux
to cross. Long stroke (air gap) it generates less force. At the
same time, it has two relatively large surfaces of inner pole
and outer magnetic circuit around a coil where flux is
perpendicular to its surface. This disk and seat design also
results in less deposit build up at the orifice and longer
service life. It is not able to lift the higher weights as plunger
and conical plunger.
Plunger solenoid types are the most popular solenoid
configuration with a variety of applications. This is because
the plunger solenoid configuration has a single main air gap
for flux to cross and one parasitic air gap that is usually
perpendicular to the main one. The inner pole surface of the
main air gap carries the flux that is perpendicular to its
surface, especially at the small air gaps where the flux
crossing a parasitic air gap does not contribute to the axial
forces Conical solenoid actuators can be used in long stroke
applications, such as in automotive door locks, due to their
high force over long stroke capabilities. They can also be
applied in situations where the armature can develop a
relatively large force due to a smaller magnetic air gap than
axial stroke. The conical solenoid configuration has limited
applications in long stroke travel without fast response time.
This is because the conical solenoid configuration has a
single main air gap for flux to cross that is always smaller
than mechanical travel distance and one parasitic air gap that
is usually perpendicular to the direction of motion The
Second step introduces a variety of geometries have mixed
configurations taking advantage of armature geometry
features. Each of these basic geometries is discussed
separately because of their different advantages, helping to
serve different purposes. The selection of geometry is the
first and most important step in the design application;
therefore, thoroughly understanding the pros and cons of
each solenoid type is critical. A conventional linear actuator
consists of an armature, magnetic-circuit housing with a
central rod serving as an armature stop, a return spring, and
a coil. Coming to material properties Plunger, Cover, Core
is made up of SS410 because it is having retentivity
property and residual magnetism. Bobbin and Stopper is
made up of SS304. The Third step introduces optimization
of Solenoid actuator. Placing a non magnetic spacer is
placed in the path of main flux, so that more flux is listed
with plunger to exert more force on the plunger which is
required .This valve is analyzed with and without a non
magnetic spacer in finite element analysis. At 20mm plate of
non magnetic spacer it exhibit a high force of 0.5N and flux
leakage will be less and flux leakage factor is 0.85 .Without
non magnetic spacer it gives force 1.2N flux leakage will be
high and flux leakage factor is 0.7
Fig.1: Bobbin indicates a Non Magnetic Spacer
By Varying Plunger angle for Stepped Conical and Conical
type plunger from 200 to 700. At 600 Conical type plunger
is exhibiting large force compared to other type and
observed Force in FE analysis.
Fig .2: Conical and Stepped Conical Plunger type
By Including Bobbin as a magnetic material exhibits force at
600 with less flux leakage and high flux leakage factor.
By reducing bobbin thickness it exhibits a high force at 0.5
mm thickness.
Fig.3: Solid Model of the Bobbin
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 04 Issue: 10 | Oct -2015, Available @ http://www.ijret.org 372
In the fourth step the actuators performance, function of the
size is analyzed and the scalability and applications are
discussed. The actuators force is proportional to square of
the size and the actuators displacement is proportional to the
size:
F= i2/δ2 (1)
The required actuator size changes with respect to the rest
of the mechanical system, wich can make the use of the
considerd type of actuator unpractical. The scalability is
discussed for the considered actuator classes.
2.1 Comparison Of Optimization In Solenoid:
Table 1: Material Properties
Type Of
Optimization
Force(N)
Flux Density
on Plunger
Flux
Density on
Solenoid
Magnetic
Spacer(600)
0.5 N 0.004-0.295
0.53 *10-4-
4.139
Non Magnetic
Spacer(600)
0.8 N 0.005-0.213
0.109*10-
3-2.826
Reducing
Bobbin
Length(600)
1.1 N 0.007-0.30 0.742- 2.43
Stepped
Conical
Plunger(600)
1.2 N 0.008-0.168 0.942- 2.13
Conical
Plunger(600)
1.3 N 0.019-0.11 0.842- 2.03
So if comparing the all the optimization results Conical
Plunger is giving the best force compared to other one. All
the results found in ANSYS
3. THEORETICAL CALCULATION
The magnetic flux flowing inside the magnetic actuator
(solenoid) can be explained from the following (reluctance)
expression.
(2)
(3)
Where R is reluctance expressed as a faction of the magnetic
property of the iron μr, where l2, the cross section of plunger
, length leg is plunger length with reluctance
and with equal to plates and pipe reluctance. Fmm is the
magnetic actuator force, equal to number of turns N, current
i. The solenoid force is produced for the change of the
reluctance due to the change of the air gap distance. Its
expression can be derived from the energy stored in
solenoid.
(4)
Fig .4: Solid Model of Solenoid
To Find out Flux leakage factor:
(5)
Fig .5: Drawing of Solid model area of cross section plunger
3.1 Coil Design:
To find the number of turns in the bobbin from the below
formula
(6)
To find the resistance of wire in the coil from the below
formula
(7)
To find the length of the wire in the coil i.e. wounded to
bobbin.
(8)
Where lc = length of the coil
dw = Coil wire diameter
d1 = inner diameter
d2 = inner diameter
Considering packing factor is 0.866.
Fig .6: Solid Drawing of Bobbin
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 04 Issue: 10 | Oct -2015, Available @ http://www.ijret.org 373
4. EXPERIMENTAL SET UP
Fig .6: Experimental set up
Fig .7: Experimental set up
4.1 Material Selection
The model is having the following materials: air, (air gap)
permeable materials and current conducting area.
TABLE 2: Material properties
Component Material
Relative
Permeability (µr)
Plunger, Core
&Cover
Stainless
steel 410
1000
Bobbin, Stopper
Stainless
steel 304
1.05
Free space Air 1
4.2 Simulink Model for Solenoid Actuator To Find
Out Hysteresis
4.3 Hystersis Plot for Solenoid actuator
5.
CONCLUSIONS
The main objective of the current project is to study the
solenoid actuator for the application of high force generation
and to develop a design methodology for the study of
optimization of solenoid actuator.
Simulation model of solenoid has been established. And
simulations have been carried out for time response and
Hysteresis. The Electromagnetic analysis has been
established for obtained force and the magnetic force
developed by plunger is correlated with experimental value.
NOMENCLATURE
Aw = Cross sectional area of coil (m2)
B = Flux density (wb/m2)
d2 = Inner diameter (mm)
d1 = Outer diameter (mm)
dw = Coil wire diameter (mm)
F = Force (N)
f = Flux leakage factor
g = Clearance between plunger and bobbin
H = Magnetic field intensity (A/m)
i = Current (amp)
lc,l2 = Length of the Coil (m)
lw = Length of wire in the Coil (m)
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 04 Issue: 10 | Oct -2015, Available @ http://www.ijret.org 374
L = the coil’s Inductance (H)
N = Number of turns
R = coils Resistance (Ω)
S, v = Area of cross section of plunger (m2)
V = Voltage (v)
x = Stroke length (mm)
ρw = Resistivity of wire
Φ = Magnetic flux (Weber)
μ0 = Permeability
μr = Relative permeability
θ = Angle of plunge
REFERENCES
[1]. Ansys, “Low frequency Electromagnetic analysis
guide,” Ansys Inc, Release 10.0, (2005).
[2]. Andrzej, M Pawlak, “Sensor and Actuator in
Mechatronics Design and Applications,” (2006).
[3]. Balarama, V.Murty, “A New Approach for The
Analysis Of Dynamic Behavior Of Solenoid
Actuators With Time Dependent Voltage Input,”
(1990).
[4]. Baek-Ju Sung, Eun-Woong Lee and Jae-Gyu Lee, “A
design method of solenoid actuator using empirical
design coefficients and optimization technique,” pp.
305-34, (2007).
[5]. Cedrat Technologies, “Non linear magnetic
actuators,” Version 1.1, (2007).
[6]. D.Howe, “Magnetic actuators,” Sensors and
Actuators, Vol. 81, pp.268–274, (2000).
[7]. Herbert C.Roters, “Electromagnetic Devices,”.
CHAPMAN&HALL, London, (1963).
[8]. J.C Vannier, P. Vidal and A. Agneray, “Design and
sizing of electromagnetic actuator for valve
applications,” (2007).
[9]. Jochen pohi, Maguna Sethson, Petterr Krus and Jan-
ove Palmberg, “Modeling and Simulation of a Fast
2/2 Switching Valve,” (2002).
[10]. Jose L. Pons, “Emerging Actuator Technologies,”
Wiley, pp. 178-185, (2005)
[11]. J.C Vannier, P. Vidal and A. Agneray, “Design and
sizing of electromagnetic actuator for valve
applications,’ (2007).
[12]. Li Songjing, Jiang Dan, Xu Benzhou and Sheng
Xiaowei, “3-D Magnetic Field Analysis of Hydraulic
Servo Valve Torque Motor with Magnetic Fluid,”
pp.2447-2450, (2006).
[13]. Ming Cong, Huili Shi, “A Study of Magnetic Fluid
Rotary Seals for Wafer Handling Robot,” (2008).
[14]. O.GomisBellmunt, S.GalceranArellano and
A.Sudri`aAndreu, “Linear electromagnetic actuator
modeling for optimization of mechatronic and
adaptronic systems,” Mechatronics, pp.153-163,
(2007).
[15]. Oriol Gomis i Bellmunt, “Design, Modeling,
Identification and Control of Mechatronic Systems,”
(2007).
[16]. P. Sangha, Gordon Reid, and T. J. E. Miller, “Rapid
Computer-Aided Design Method for Fast-Acting
Solenoid Actuators,” Vol. 35.
[17]. Robert H Bishop, “Mechatronic Systems Sensors and
Actuators Fundamentals And Modeling,” (2008).
[18]. R.Gollee, Th.Roshke and G.Gerlach, “A Finite
element method based dynamic analysis of a long
stroke linear actuator,” pp.196-197, (1999).
[19]. Sung-Q Lee and Dae-Gab Gweon, “A New 3-Dof Z-
Tilts Micropositioning System Using
Electromagnetic Actuators and Air
Bearings,”.Precision Engineering vol.24, pp.24-31,
(2000).
[20]. Y.Xu, and B.Jones, “A Simple means of Predicting
the Dynamic Response of Electro Magnetic
Actuators,” (1997).
[21]. Sanowar H. Khan, Ming Cai, Kenneth T. V. Grattan,
“Computation of 3-D Magnetic Field Distribution in
Long-Lifetime Electromagnetic Actuators,” (2007).
[22]. Sang-Baeck Yoon, Jin Hur, Yon-Do Chun and Dong-
Seok Hyun, “Shape optimization of solenoid actuator
using FE method and Numerical optimization
technique,” pp.133-791, (1997).
[23]. S. Tupsie, A. Isaramongkolrak, and P. Pao-la-or,
“Analysis of Electromagnetic Field Effects Using
FEM for Transmission Lines Transposition,” (2009).
BIOGRAPHIES
Praveen Kumar B, M.Tech (Mechatronics)
from VIT University, B.Tech (Mechanical)
Assistant professor, Guru Nanak Institute of
technology, Telangana, India.
M.Sampath Kumar M.Tech (CAD/CAM),
(P.hD), JNTUH, Associate Professor, Guru
Nanak Institute of technology, Telangana,
India.
M.Srihari M.Tech (CAD/CAM)
From JNTUH, B.Tech (Mechanical
Engineering), Assistant professor, Guru
Nanak Institute of technology, Telangana,
India.
K. Dayakar, ME (CAD/CAM) from OU,
B.Tech (Mechanical Engineering), Assistant
professor, Guru Nanak Institute of
technology, Telangana, India.

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Design of magnetic actuator

  • 1. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 04 Issue: 10 | Oct -2015, Available @ http://www.ijret.org 370 DESIGN OF MAGNETIC ACTUATOR Praveen Kumar B1 , M. Sampath Kumar2 , M. Srihari3 , K. Dayakar4 1 Assistant professor, Mechanical Engineering, Guru Nanak Institute of technology, Telangana, India 2 Associate Professor, Mechanical Engineering, Guru Nanak Institute of technology, Telangana, India 3 Assistant professor, Mechanical Engineering, Guru Nanak Institute of technology, Telangana, India 4 Assistant professor, Mechanical Engineering, Guru Nanak Institute of technology, Telangana, India Abstract This Paper Proposes is to design a magnetic actuator to deal with the modeling and optimization of Solenoid actuator (Magnetic Actuator). The design is very important step for the study proportional solenoid valve. The magnetic actuator includes design optimization, micro analysis and calculations and experimental characterization one of the magnetic actuator. All these magnetic actuators work in sub- micron level movement used in micro system and valve applications. Proportional solenoid valve designed in find out the magnetic force (N), magnetic field intensity (A/m), magnetic flux density (Tesla or wb/m2). To enhance the magnetic force and reduction of size by magnetic field in air gap of solenoid valve. Permanent magnetic bias magnetic actuator study for bidirectional application using different permanent magnet material and optimization of size of armature. Key Words: Electromagnet, Solenoid actuator, Modeling, Design Rules, --------------------------------------------------------------------***--------------------------------------------------------------------- 1. INTRODUCTION Actuators is defined as energy converter which convert one form of energy (electrical) into mechanical energy in a controlled form. Electromagnetic actuator which converts electrical to magnetic field is called “Solenoid”. A Linear Solenoid is an electromagnetic device that converts electrical energy into a mechanical energy pushing or pulling force or motion. When electrical current applied to a conductor in generates magnetic field. The pole is determined by the direction of current flow within the conductor (wire). This wire coil becomes an Electromagnet with its own north and south poles just like the same as that for a permanent magnet. One of the reasons for using magnetic fields instead of electric fields is the higher energy density in magnetic fields. The air gap between stationary member (stator) and a moving member of an electromechanical actuator is where the electromechanical energy conversion takes place. The amount of energy per unit volume of air gap for magnetic fields can be five times the magnitude higher than that of electric fields. Lorentz’s law of electromagnetic forces and Faraday’s law of electromagnetic induction are the two fundamental principles that govern electromagnetic actuators. From the armature design point of view, linear solenoids are divided into four families of solenoid actuator geometries solenoids with disk, plunger, conical, and ball armatures .The variables of the optimization study are the solenoid geometry, magnetic material properties, and electromagnetic circuit including coil parameters. Utilized mathematical models would couple the electrical, mechanical, hydraulic, and from the armature design point of view, linear solenoids are such as ANSYS are available. Operating principle in [8] of Linear and Rotary Solenoid actuator. Design, finite element analysis and duty cycle [9] of all types of solenoid actuator. Divided into four families of solenoid actuator geometries solenoids with disk, plunger, conical, and ball armatures .The variables of the optimization study are the solenoid geometry, magnetic material properties, and electromagnetic circuit including coil parameters. Utilized mathematical models would couple the electrical, mechanical, hydraulic, and Magnetic systems of these devices by taking into account the nonlinearity of the magnetic materials, eddy currents, and motion. The increasing quantity of different novel actuator technologies being used in industrial applications along with the need for light and volume reduced system are boosting the necessity of general analysis using uniform criteria Regarding the comparison of solenoid actuators, in[1] design and analysis of various types of magnetic actuators including proportional solenoid valves, relays, high speed magnets etc.. Solenoid actuator designing for optimization in, [2] of Mechatronics and adaptronic systems .The mathematical formulation of linear solenoid in, [3] for predicting dynamic response. FEM based approach for predicting the dynamic analysis in,[4] long stroke linear actuator. The magnetic actuators in [5] for the application of aerospace, automotive, industrial applications of electromechanical actuator, brushless permanent magnet linear motors, fast acting solenoid actuators. An optimal design method in [6] on the high speed solenoid valve magnetic field by making a full consideration of the effects of various soft magnetic material’s properties and geometries on the high speed solenoid valve electronic performance. A model of fast 2/2 switching valve in [7] and its experimental validation. And a number of commercial software packages In This paper introducing a new design (methodology) to analyze proportional solenoid actuator by designing and modeling their maximum output mechanical quantities (Force, Stroke) as a function of geometry and material properties and discusses and scalability.
  • 2. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 04 Issue: 10 | Oct -2015, Available @ http://www.ijret.org 371 2. DESIGN RULES As previously stated the purpose of this work is to design rules and models for actuator optimization this section explains the general procedure introducing all the concepts which are going to provide such rules. The main steps are: Study of different plunger type Solenoid actuators.  Design parameters. Study of the geometry and materials of the actuators.  Optimization of Solenoid actuator by placing a non magnetic spacer, varying the plunger angle, including Bobbin as a magnetic material and Reducing bobbin thickness.  Analysis and scalability of the actuator.  Comparison of Theoretical, Experimental and ANSYS Results. The first step introduces the study of linear solenoid actuators from the armature design point of view they are divided into four families of solenoid actuator geometries, solenoids with disk, plunger, conical, and ball armature .Ball-type solenoid actuators are suitable for fluid control due to their good sealing capabilities with zero leakage. Ball type armature is not able to generate force. So it acts like a fluid flow. The disk-type is suitable for fuel injectors. The disk-type eliminates the armature and the solenoid acts directly on the flat disk through the core of the body. Disk solenoid configuration has double the main air gap for flux to cross. Long stroke (air gap) it generates less force. At the same time, it has two relatively large surfaces of inner pole and outer magnetic circuit around a coil where flux is perpendicular to its surface. This disk and seat design also results in less deposit build up at the orifice and longer service life. It is not able to lift the higher weights as plunger and conical plunger. Plunger solenoid types are the most popular solenoid configuration with a variety of applications. This is because the plunger solenoid configuration has a single main air gap for flux to cross and one parasitic air gap that is usually perpendicular to the main one. The inner pole surface of the main air gap carries the flux that is perpendicular to its surface, especially at the small air gaps where the flux crossing a parasitic air gap does not contribute to the axial forces Conical solenoid actuators can be used in long stroke applications, such as in automotive door locks, due to their high force over long stroke capabilities. They can also be applied in situations where the armature can develop a relatively large force due to a smaller magnetic air gap than axial stroke. The conical solenoid configuration has limited applications in long stroke travel without fast response time. This is because the conical solenoid configuration has a single main air gap for flux to cross that is always smaller than mechanical travel distance and one parasitic air gap that is usually perpendicular to the direction of motion The Second step introduces a variety of geometries have mixed configurations taking advantage of armature geometry features. Each of these basic geometries is discussed separately because of their different advantages, helping to serve different purposes. The selection of geometry is the first and most important step in the design application; therefore, thoroughly understanding the pros and cons of each solenoid type is critical. A conventional linear actuator consists of an armature, magnetic-circuit housing with a central rod serving as an armature stop, a return spring, and a coil. Coming to material properties Plunger, Cover, Core is made up of SS410 because it is having retentivity property and residual magnetism. Bobbin and Stopper is made up of SS304. The Third step introduces optimization of Solenoid actuator. Placing a non magnetic spacer is placed in the path of main flux, so that more flux is listed with plunger to exert more force on the plunger which is required .This valve is analyzed with and without a non magnetic spacer in finite element analysis. At 20mm plate of non magnetic spacer it exhibit a high force of 0.5N and flux leakage will be less and flux leakage factor is 0.85 .Without non magnetic spacer it gives force 1.2N flux leakage will be high and flux leakage factor is 0.7 Fig.1: Bobbin indicates a Non Magnetic Spacer By Varying Plunger angle for Stepped Conical and Conical type plunger from 200 to 700. At 600 Conical type plunger is exhibiting large force compared to other type and observed Force in FE analysis. Fig .2: Conical and Stepped Conical Plunger type By Including Bobbin as a magnetic material exhibits force at 600 with less flux leakage and high flux leakage factor. By reducing bobbin thickness it exhibits a high force at 0.5 mm thickness. Fig.3: Solid Model of the Bobbin
  • 3. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 04 Issue: 10 | Oct -2015, Available @ http://www.ijret.org 372 In the fourth step the actuators performance, function of the size is analyzed and the scalability and applications are discussed. The actuators force is proportional to square of the size and the actuators displacement is proportional to the size: F= i2/δ2 (1) The required actuator size changes with respect to the rest of the mechanical system, wich can make the use of the considerd type of actuator unpractical. The scalability is discussed for the considered actuator classes. 2.1 Comparison Of Optimization In Solenoid: Table 1: Material Properties Type Of Optimization Force(N) Flux Density on Plunger Flux Density on Solenoid Magnetic Spacer(600) 0.5 N 0.004-0.295 0.53 *10-4- 4.139 Non Magnetic Spacer(600) 0.8 N 0.005-0.213 0.109*10- 3-2.826 Reducing Bobbin Length(600) 1.1 N 0.007-0.30 0.742- 2.43 Stepped Conical Plunger(600) 1.2 N 0.008-0.168 0.942- 2.13 Conical Plunger(600) 1.3 N 0.019-0.11 0.842- 2.03 So if comparing the all the optimization results Conical Plunger is giving the best force compared to other one. All the results found in ANSYS 3. THEORETICAL CALCULATION The magnetic flux flowing inside the magnetic actuator (solenoid) can be explained from the following (reluctance) expression. (2) (3) Where R is reluctance expressed as a faction of the magnetic property of the iron μr, where l2, the cross section of plunger , length leg is plunger length with reluctance and with equal to plates and pipe reluctance. Fmm is the magnetic actuator force, equal to number of turns N, current i. The solenoid force is produced for the change of the reluctance due to the change of the air gap distance. Its expression can be derived from the energy stored in solenoid. (4) Fig .4: Solid Model of Solenoid To Find out Flux leakage factor: (5) Fig .5: Drawing of Solid model area of cross section plunger 3.1 Coil Design: To find the number of turns in the bobbin from the below formula (6) To find the resistance of wire in the coil from the below formula (7) To find the length of the wire in the coil i.e. wounded to bobbin. (8) Where lc = length of the coil dw = Coil wire diameter d1 = inner diameter d2 = inner diameter Considering packing factor is 0.866. Fig .6: Solid Drawing of Bobbin
  • 4. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 04 Issue: 10 | Oct -2015, Available @ http://www.ijret.org 373 4. EXPERIMENTAL SET UP Fig .6: Experimental set up Fig .7: Experimental set up 4.1 Material Selection The model is having the following materials: air, (air gap) permeable materials and current conducting area. TABLE 2: Material properties Component Material Relative Permeability (µr) Plunger, Core &Cover Stainless steel 410 1000 Bobbin, Stopper Stainless steel 304 1.05 Free space Air 1 4.2 Simulink Model for Solenoid Actuator To Find Out Hysteresis 4.3 Hystersis Plot for Solenoid actuator 5. CONCLUSIONS The main objective of the current project is to study the solenoid actuator for the application of high force generation and to develop a design methodology for the study of optimization of solenoid actuator. Simulation model of solenoid has been established. And simulations have been carried out for time response and Hysteresis. The Electromagnetic analysis has been established for obtained force and the magnetic force developed by plunger is correlated with experimental value. NOMENCLATURE Aw = Cross sectional area of coil (m2) B = Flux density (wb/m2) d2 = Inner diameter (mm) d1 = Outer diameter (mm) dw = Coil wire diameter (mm) F = Force (N) f = Flux leakage factor g = Clearance between plunger and bobbin H = Magnetic field intensity (A/m) i = Current (amp) lc,l2 = Length of the Coil (m) lw = Length of wire in the Coil (m)
  • 5. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 04 Issue: 10 | Oct -2015, Available @ http://www.ijret.org 374 L = the coil’s Inductance (H) N = Number of turns R = coils Resistance (Ω) S, v = Area of cross section of plunger (m2) V = Voltage (v) x = Stroke length (mm) ρw = Resistivity of wire Φ = Magnetic flux (Weber) μ0 = Permeability μr = Relative permeability θ = Angle of plunge REFERENCES [1]. Ansys, “Low frequency Electromagnetic analysis guide,” Ansys Inc, Release 10.0, (2005). [2]. Andrzej, M Pawlak, “Sensor and Actuator in Mechatronics Design and Applications,” (2006). [3]. Balarama, V.Murty, “A New Approach for The Analysis Of Dynamic Behavior Of Solenoid Actuators With Time Dependent Voltage Input,” (1990). [4]. Baek-Ju Sung, Eun-Woong Lee and Jae-Gyu Lee, “A design method of solenoid actuator using empirical design coefficients and optimization technique,” pp. 305-34, (2007). [5]. Cedrat Technologies, “Non linear magnetic actuators,” Version 1.1, (2007). [6]. D.Howe, “Magnetic actuators,” Sensors and Actuators, Vol. 81, pp.268–274, (2000). [7]. Herbert C.Roters, “Electromagnetic Devices,”. CHAPMAN&HALL, London, (1963). [8]. J.C Vannier, P. Vidal and A. Agneray, “Design and sizing of electromagnetic actuator for valve applications,” (2007). [9]. Jochen pohi, Maguna Sethson, Petterr Krus and Jan- ove Palmberg, “Modeling and Simulation of a Fast 2/2 Switching Valve,” (2002). [10]. Jose L. Pons, “Emerging Actuator Technologies,” Wiley, pp. 178-185, (2005) [11]. J.C Vannier, P. Vidal and A. Agneray, “Design and sizing of electromagnetic actuator for valve applications,’ (2007). [12]. Li Songjing, Jiang Dan, Xu Benzhou and Sheng Xiaowei, “3-D Magnetic Field Analysis of Hydraulic Servo Valve Torque Motor with Magnetic Fluid,” pp.2447-2450, (2006). [13]. Ming Cong, Huili Shi, “A Study of Magnetic Fluid Rotary Seals for Wafer Handling Robot,” (2008). [14]. O.GomisBellmunt, S.GalceranArellano and A.Sudri`aAndreu, “Linear electromagnetic actuator modeling for optimization of mechatronic and adaptronic systems,” Mechatronics, pp.153-163, (2007). [15]. Oriol Gomis i Bellmunt, “Design, Modeling, Identification and Control of Mechatronic Systems,” (2007). [16]. P. Sangha, Gordon Reid, and T. J. E. Miller, “Rapid Computer-Aided Design Method for Fast-Acting Solenoid Actuators,” Vol. 35. [17]. Robert H Bishop, “Mechatronic Systems Sensors and Actuators Fundamentals And Modeling,” (2008). [18]. R.Gollee, Th.Roshke and G.Gerlach, “A Finite element method based dynamic analysis of a long stroke linear actuator,” pp.196-197, (1999). [19]. Sung-Q Lee and Dae-Gab Gweon, “A New 3-Dof Z- Tilts Micropositioning System Using Electromagnetic Actuators and Air Bearings,”.Precision Engineering vol.24, pp.24-31, (2000). [20]. Y.Xu, and B.Jones, “A Simple means of Predicting the Dynamic Response of Electro Magnetic Actuators,” (1997). [21]. Sanowar H. Khan, Ming Cai, Kenneth T. V. Grattan, “Computation of 3-D Magnetic Field Distribution in Long-Lifetime Electromagnetic Actuators,” (2007). [22]. Sang-Baeck Yoon, Jin Hur, Yon-Do Chun and Dong- Seok Hyun, “Shape optimization of solenoid actuator using FE method and Numerical optimization technique,” pp.133-791, (1997). [23]. S. Tupsie, A. Isaramongkolrak, and P. Pao-la-or, “Analysis of Electromagnetic Field Effects Using FEM for Transmission Lines Transposition,” (2009). BIOGRAPHIES Praveen Kumar B, M.Tech (Mechatronics) from VIT University, B.Tech (Mechanical) Assistant professor, Guru Nanak Institute of technology, Telangana, India. M.Sampath Kumar M.Tech (CAD/CAM), (P.hD), JNTUH, Associate Professor, Guru Nanak Institute of technology, Telangana, India. M.Srihari M.Tech (CAD/CAM) From JNTUH, B.Tech (Mechanical Engineering), Assistant professor, Guru Nanak Institute of technology, Telangana, India. K. Dayakar, ME (CAD/CAM) from OU, B.Tech (Mechanical Engineering), Assistant professor, Guru Nanak Institute of technology, Telangana, India.