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Uploaded On 2016-08-03

Digital - PPT Presentation

Control Systems STATE FEEDBACK CONTROLLER DESIGN Design via Pole Placement Design via Pole Placement Open loop control system Design via Pole Placement ID: 430248

design feedback pole placement feedback design placement pole gain determination controllable kalman loop modes system form control uncontrollable state

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Presentation Transcript

Slide1

Digital Control Systems

STATE FEEDBACK CONTROLLER DESIGNSlide2

Design

via

Pole PlacementSlide3

Design

via

Pole Placement

Open loop control systemSlide4

Design

via

Pole Placement

Closed loop systemSlide5

Design

via

Pole Placement

Determination of feedback gain

by

using

controllable

canonical

formSlide6

Design

via

Pole Placement

Determination of feedback gain

by

using

controllable

canonical formSlide7

Design

via

Pole Placement

Determination of feedback gain

by

Ackermann’s

Formula

Determination

of

feedback

gain

by

a causal

approach

Slide8

Design

via

Pole Placement

Example:Determination of feedback gain by using controllable canonical form:

Determination of feedback gain by using Ackermann’s Formula:

Determination of feedback gain

bycausal method:...........Slide9

Design

via

Pole Placement

Uncontrollable system:

Kalman

Controllable

FormSlide10

Design

via

Pole Placement

Uncontrollable system:

Kalman

Controllable Form

State

Feedback

The

modes

of

can

be

arbitrarily

assigned

.

The

modes

of

is not

influenced

by

state

feedback

control

 Slide11

Design

via

Pole Placement

Example:

Kalman Controllable

Form

State Feedback

The

modes

of

can

be

arbitrarily

assigned

.

The

modes

of

is not

influenced

by

state

feedback

control

 Slide12

Design

via

Pole

PlacementExample:

Kalman

Controllability Decomposition

Desired

closed

loop poles: -1, -2.5, -2.5

Not:

We

do not

feedback

the

uncontrollable

modeSlide13

Design

via

Pole

PlacementExample:

Kalman

Controllability Decomposition

Desired

closed

loop poles: -1, -2.5, -2.5

Not:

We

do not

feedback

the

uncontrollable

mode