Dynamic Behavior Flashcards

1
Q

The ratio of the final change in PV output to the final change in input

A

K (steady-state gain)

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2
Q

It defines the speed of the response. For 1st order processes, after τ seconds, the PV output is 63.2% of the way to its final value.

A

τ (time constant)

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3
Q

In a ramp response, the exponential term, influences the response mostly at the _____ only

A

onset

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4
Q

Time it takes to reach the new steady-state for the first time

A

Rise time

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5
Q

Computed as a/b

A

Overshoot

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6
Q

Time it takes to reach the first maximum value

A

Time to first peak

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7
Q

Time between two successive peaks in the response

A

Period

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8
Q

Computed as c/a

A

Decay ratio

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9
Q

s-values where T.F. is infinity

A

Poles

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10
Q

s-values where T.F is zero

A

Zeros

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11
Q

A plot of the complex s-plane showing the location of poles and zeros. The abscissa is the real part of s, and the ordinate is the imaginary part of s

A

Pole-zero plot

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12
Q

Processes whose transfer functions have m=n.

A

Lead-lag process

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13
Q

In lead-lag process, the initial value of their step response can be non-zero, hence, they can have a _____

A

jump discontinuity

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14
Q

If the pole-zero of a process T.F contains a pair of poles equidistant from the x-axis, they are complex conjugate pairs.

A

Oscillatory behavior

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15
Q

A right half-plane zero produces an initial output response that goes opposite to the direction of the input.

A

Inverse response

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16
Q

The presence of poles at the origin indicate an integrating process. This means that the output response is bounded for open inputs.

A

Integrators

17
Q

The area under the input is continuously increasing with time

A

Open input

18
Q

The area under the input is finite with time

A

Closed input

19
Q

Uses the concept of BIBO (bounded input, bounded output).

A

Stability

20
Q

If the process T.F has right half-plane poles, an _____ response will arise regardless of input.

A

Unstable

21
Q

The signal values does not go beyond a certain region all the time

A

Bounded input

22
Q

The signal eventually decreases or increases unceasingly with time.

A

Unbounded inputs

23
Q

Means that whether we apply an input to the system now or θ seconds from now, the output will be identical except for a time delay of θ seconds

A

Time-invariance

24
Q

Rule use in approximating higher-order T.F using time delay

A

Skogestad’s half-rule