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MASTER OF ENGINEERINGCLASS ASSIGNMENT
Civil Engineering Department
Bayero University Kano
SPS/16/MCE/00080
CourseLecturer
Prof. H.M.Alhassan
MAY,2017
INTRODUCTION:
•Traffic flow model are models
concerned with analytical formulation
of traffic phenomenon, mechanisms
and extension of these formulations to
realize greater understanding in
traffic.
•There are three(3) types of traffic
models, these are: macroscopic,
mesoscopic and microscopic traffic
flow models.
MICROSCOPIC TRAFFIC MODEL
• A microscopic model describes the car
following behaviour as well as lane
changing behaviour of each vehicle in
traffic.
• Several theories have been proposed to
model car following behaviour which can
be divided into three classes based on
behavioural assumptions namely: safe
distance models, stimulus response models
and optimal speed models.
OPTIMALSPEED MODEL
•In car following model, the followers
acceleration tends to zero in the
absence of leader.
•To remedy this, another model was
introduced based on the assumption
that each driver has a safe speed
which depends on distance headway
of the leader. This modeling approach
is called OPTIMAL SPEED.
THEORETICAL BASIS
• OSM is a traffic flow model proposed by
Bando et al.
• The governing equation is as follows
 dx i/dt = vi
 dvi/dt = a [V(xi+1-xi)-vi]
Positions Xi and velocities Vi of cars, the
parameter “a” is the sensitivity denoting
speed of response.
•This OS model describes the following
features
A car will keep the maximum speed
with enough the distance to the next
car.
A car tries to run with optimal
velocity determined by the distance
to the next car.
APPLICATION
• Optimal velocity models are also used to:
Describe many properties of traffic flows
Evolution of traffic congestion
Formation of stop and go waves
Analysis of rear end collision
Application to intelligent transport
system, especially how to suppress the
emergence of traffic congestion.
APPLICATION
• Optimal velocity models are also used to:
Describe many properties of traffic flows
Evolution of traffic congestion
Formation of stop and go waves
Analysis of rear end collision
Application to intelligent transport
system, especially how to suppress the
emergence of traffic congestion.
CONCLUSION
• The microscopic car-following model is a
favorite type of traffic flow theory to
describe the individual behaviour of
drivers. The most well known car-following
model the optimal velocity (OV) model,
which has successfully revealed the
dynamical evolution process of traffic
congestion in a simple way. Thereafter,
inspired by the OV model, some new car-
following models were successively put
forward to describe the nature of traffic
more realistically.
REFERENCE
• Bando, M.,K. Hasebe, A. Nakayama, A. Shibata and Y.
Sugiyama (1994). Structure Stability of Congestion on Traffic
Dynamics. Japan J. Indust. Appl. Math., 11(2), 203-223
• Bando, M.,K. Hasebe, A. Nakayama, A. Shibata and Y.
Sugiyama (1995). Dynamical Model of Traffic Congestion and
Numerical Simulation. Physical Reviews E, 51(2), 1035-1042
• M. Bando, K. Hasebe, K. Nakanishi, A. Nakayama, Phys. Rev.
E 58 (1998) 5429
• May, A.D., 1990. Traffic Flow Fundamentals. Prentice-Hall,
New York, USA.
• Zhu, W., Liu, Y., 2008. A total generalized optimal velocity
model and its numerical tests. Journal of Shanghai Jiaotong
University (Science), 13(2):166-170.[doi:10. 1007/s12204-008-
0166-9]
REVIEW OF OPTIMAL SPEED MODEL

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REVIEW OF OPTIMAL SPEED MODEL

  • 1. MASTER OF ENGINEERINGCLASS ASSIGNMENT Civil Engineering Department Bayero University Kano SPS/16/MCE/00080 CourseLecturer Prof. H.M.Alhassan MAY,2017
  • 2. INTRODUCTION: •Traffic flow model are models concerned with analytical formulation of traffic phenomenon, mechanisms and extension of these formulations to realize greater understanding in traffic. •There are three(3) types of traffic models, these are: macroscopic, mesoscopic and microscopic traffic flow models.
  • 3. MICROSCOPIC TRAFFIC MODEL • A microscopic model describes the car following behaviour as well as lane changing behaviour of each vehicle in traffic. • Several theories have been proposed to model car following behaviour which can be divided into three classes based on behavioural assumptions namely: safe distance models, stimulus response models and optimal speed models.
  • 4. OPTIMALSPEED MODEL •In car following model, the followers acceleration tends to zero in the absence of leader. •To remedy this, another model was introduced based on the assumption that each driver has a safe speed which depends on distance headway of the leader. This modeling approach is called OPTIMAL SPEED.
  • 5. THEORETICAL BASIS • OSM is a traffic flow model proposed by Bando et al. • The governing equation is as follows  dx i/dt = vi  dvi/dt = a [V(xi+1-xi)-vi] Positions Xi and velocities Vi of cars, the parameter “a” is the sensitivity denoting speed of response.
  • 6. •This OS model describes the following features A car will keep the maximum speed with enough the distance to the next car. A car tries to run with optimal velocity determined by the distance to the next car.
  • 7. APPLICATION • Optimal velocity models are also used to: Describe many properties of traffic flows Evolution of traffic congestion Formation of stop and go waves Analysis of rear end collision Application to intelligent transport system, especially how to suppress the emergence of traffic congestion.
  • 8. APPLICATION • Optimal velocity models are also used to: Describe many properties of traffic flows Evolution of traffic congestion Formation of stop and go waves Analysis of rear end collision Application to intelligent transport system, especially how to suppress the emergence of traffic congestion.
  • 9. CONCLUSION • The microscopic car-following model is a favorite type of traffic flow theory to describe the individual behaviour of drivers. The most well known car-following model the optimal velocity (OV) model, which has successfully revealed the dynamical evolution process of traffic congestion in a simple way. Thereafter, inspired by the OV model, some new car- following models were successively put forward to describe the nature of traffic more realistically.
  • 10. REFERENCE • Bando, M.,K. Hasebe, A. Nakayama, A. Shibata and Y. Sugiyama (1994). Structure Stability of Congestion on Traffic Dynamics. Japan J. Indust. Appl. Math., 11(2), 203-223 • Bando, M.,K. Hasebe, A. Nakayama, A. Shibata and Y. Sugiyama (1995). Dynamical Model of Traffic Congestion and Numerical Simulation. Physical Reviews E, 51(2), 1035-1042 • M. Bando, K. Hasebe, K. Nakanishi, A. Nakayama, Phys. Rev. E 58 (1998) 5429 • May, A.D., 1990. Traffic Flow Fundamentals. Prentice-Hall, New York, USA. • Zhu, W., Liu, Y., 2008. A total generalized optimal velocity model and its numerical tests. Journal of Shanghai Jiaotong University (Science), 13(2):166-170.[doi:10. 1007/s12204-008- 0166-9]