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CAREER POINT
UNIVERSITY
MAJOR ASSIGNMENT
ON
Design and analysis of
open loop transfer function
 In modern era , control system play a vital role
in human life.A control system is an
interconnection of component forming a
system configuration in which any quantity of
interest or altered in accordance with a desired
manner.The basic control system are :
 Input
 Control system
 output
 Definition
 Without feedback or non feed back control
system is known as open loop control system.
 The element of an open loop control system
can usually be divided into two parts:
The actuating device
The controlled process
 Open loop control systems are simple in
construction.
 Open loop control system in cheap.
 Generally the open loop systems are stable.
 The maintenance required for open loop
system is less.
 Calibration of open loop control system is
easily.
 Open loop system are inaccurate.The
accuracy is depend up on the calibration of
input.
 The open loop systems are not reliable, the
operation of these is affected due to the
presence of non linearties in its element.
 Optimization of open loop system is not
possible.
 “The transfer function is define as the ratio of
the Laplace transform of the output quantity
to the Laplace transform of the input
quantity, with all initial condition assumed to
the zero.”
Then the transfer function is
Transfer function=output/input
G(s)=Y(s)/R(s)
G(S)=Y(S)/R(S)
R(S) G(s) Y(s)
 Its provide the gain of the system.
 Integral and differential equation are
converted to algebraic equation.
 The transfer function is dependent on the
parameters of the system and independent of
the system.
 If transfer function G(s) is known than any
output for any given input , can be known.
 Transfer function can be calculated only for
linear and time invariant system.
 Consider only when initial condition are zero.
 Its does not give any information about
physical structure of the system.
 Zeros are defined as the root of the
polynomial of the numerator of the transfer
function.
 Poles are the defined as the root of the
polynomial of the denominator of the
transfer function.
 The value of s which are substitued in the
denominator of the transfer function after
substituting the value of y the transfer
function becomes “infinite “, these values are
called poles of the transfer function.
Like P1,P2,------Pn are those value which
makes the transfer function infinite when
substitute in previous equation.
 The value of s which are substituted in the
numerator of the transfer function, after
substituting the value, the transfer function
becomes “Zeros” these values are the called
zeros of the transfer function.
Like Z1,Z2,--------Zn are those value which
makes the transfer function zero.
 When the value of poles and zeros are not
repeated , such poles and zeros are called
simple poles and zeros . If repeated such
poles and zeros are called multiple poles and
zeros .
 The order of repeated pole and zeros is equal
to the number of times they are repeated.
 If all the poles of the system lie in left half
plane the system is said to be Stable.
 If any of the poles lie in right half plane the
system is said to be unstable.
 If pole(s) lie on imaginary axis the system is
said to be marginally stable.
 P1=[8 56 96];
 Q1=[1 4 9 10];
 Sys=tf(P1,Q1)
 Roots(P1);
 Roots(Q1);
 pzMAP(sys);
 Num=[49];
 Den=[ 1 4 9 ];
 Sys=tf(num,den);
 load ltiexamples
 ltiview
 Num=[49 89 96];
 Den=[1 4 9];
 Sys=tf[Num,Den];
 Load ltiexamples
 ltiview
K10945 control assignment gajendra meena
K10945 control assignment gajendra meena

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K10945 control assignment gajendra meena

  • 1. CAREER POINT UNIVERSITY MAJOR ASSIGNMENT ON Design and analysis of open loop transfer function
  • 2.  In modern era , control system play a vital role in human life.A control system is an interconnection of component forming a system configuration in which any quantity of interest or altered in accordance with a desired manner.The basic control system are :  Input  Control system  output
  • 3.  Definition  Without feedback or non feed back control system is known as open loop control system.  The element of an open loop control system can usually be divided into two parts: The actuating device The controlled process
  • 4.  Open loop control systems are simple in construction.  Open loop control system in cheap.  Generally the open loop systems are stable.  The maintenance required for open loop system is less.  Calibration of open loop control system is easily.
  • 5.  Open loop system are inaccurate.The accuracy is depend up on the calibration of input.  The open loop systems are not reliable, the operation of these is affected due to the presence of non linearties in its element.  Optimization of open loop system is not possible.
  • 6.  “The transfer function is define as the ratio of the Laplace transform of the output quantity to the Laplace transform of the input quantity, with all initial condition assumed to the zero.” Then the transfer function is Transfer function=output/input G(s)=Y(s)/R(s)
  • 8.  Its provide the gain of the system.  Integral and differential equation are converted to algebraic equation.  The transfer function is dependent on the parameters of the system and independent of the system.  If transfer function G(s) is known than any output for any given input , can be known.
  • 9.  Transfer function can be calculated only for linear and time invariant system.  Consider only when initial condition are zero.  Its does not give any information about physical structure of the system.
  • 10.  Zeros are defined as the root of the polynomial of the numerator of the transfer function.  Poles are the defined as the root of the polynomial of the denominator of the transfer function.
  • 11.  The value of s which are substitued in the denominator of the transfer function after substituting the value of y the transfer function becomes “infinite “, these values are called poles of the transfer function. Like P1,P2,------Pn are those value which makes the transfer function infinite when substitute in previous equation.
  • 12.  The value of s which are substituted in the numerator of the transfer function, after substituting the value, the transfer function becomes “Zeros” these values are the called zeros of the transfer function. Like Z1,Z2,--------Zn are those value which makes the transfer function zero.
  • 13.  When the value of poles and zeros are not repeated , such poles and zeros are called simple poles and zeros . If repeated such poles and zeros are called multiple poles and zeros .  The order of repeated pole and zeros is equal to the number of times they are repeated.
  • 14.  If all the poles of the system lie in left half plane the system is said to be Stable.  If any of the poles lie in right half plane the system is said to be unstable.  If pole(s) lie on imaginary axis the system is said to be marginally stable.
  • 15.  P1=[8 56 96];  Q1=[1 4 9 10];  Sys=tf(P1,Q1)  Roots(P1);  Roots(Q1);  pzMAP(sys);
  • 16.
  • 17.  Num=[49];  Den=[ 1 4 9 ];  Sys=tf(num,den);  load ltiexamples  ltiview
  • 18.
  • 19.  Num=[49 89 96];  Den=[1 4 9];  Sys=tf[Num,Den];  Load ltiexamples  ltiview