Overview Of Icdm; Icdm Windows - National Instruments Xmath Interactive Control Design Module ICDM User Manual

Interactive control design module
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Overview of ICDM

ICDM Windows

© National Instruments Corporation
The closed-loop transfer function T is given by T = PC/(1 + PC). T is
the transfer function from r to y.
The characteristic polynomial of the system is defined as
X = n
n
+ d
d
. Its degree is equal to the order of the plant
c
p
c
p
plus the order of the controller.
The closed-loop poles are the zeros of the characteristic polynomial.
This definition avoids any problem with unstable pole-zero
cancellations between the plant and controller. The closed-loop zeros
are the zeros of n
The output response to a unit step input (or just, the step response),
is the step response of the transfer function T; that is, the response of
y when the command input r is a unit step.
The actuator step response is the step response of the transfer function
C/(1 + PC), which is the transfer function from r to u.
Integral action means that the controller C has a pole at s = 0. Roughly
speaking, this means that the loop gain is very large at low frequencies.
Integral action implies that S(0) = 0, so if r is constant, the error e
converges to zero, that is, the output y(t) approaches r as t
This section provides a broad overview of the architecture, concepts, and
major functions of ICDM, restricting our discussion to the case of SISO
plants and controllers. This section also provides a summary of how ICDM
works and what it does.
ICDM supports many windows that serve a variety of functions. The most
important windows are:
ICDM Main window
PID Synthesis window
Root Locus Synthesis window
Pole Place Synthesis window
LQG Synthesis window
H Synthesis window
History window
Alternate Plant window
Chapter 2
n
.
c
p
2-3
Xmath Interactive Control Design Module
Introduction to SISO Design
.

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