consider the feedback system in the figure below ,find the block diagram of unity feedback system that consist of same number of the blocks and summing.
We shall develop the transfer function for a first order system by considering the unsteady state behavior of an ordinary mercury in glass thermometer . A cross.
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The potential of periodic transient (imaginary poles). Zero: is the root of the numerator of the transfer function. It determines an inverse response (positive zero).
Fourth Class
Process Control
Properties of Transfer Function Order: The order of the system is the highest derivative of the output variable in the defining differential equation. For Transfer Function, it is the highest power of s in the denominator. U
Pole: is the root of the denominator of the transfer function, i.e. the root of the characteristic polynomial. It directly determines: The stability of the system (positive poles) The potential of periodic transient (imaginary poles) Zero: is the root of the numerator of the transfer function. It determines an inverse response (positive zero). A physical system is causal when the order of the denominator is greater than the numerator, and when the transfer function goes to 0 as s →∞ , the system is hence strictly proper. If the transfer function contains eθs or the order of numerator is higher than the denominator, then the system is non-casual or not realizable because the current values of the system depends on the future values of the variables. P
P
Steady state gain: is the steady state value of the transfer function, is evaluated by setting s = 0 in the stable transfer function. Effect of poles and zeros The poles and zeros of a transfer function affect the dynamic of a process. Consider a particular transfer function:
The poles, i.e. the roots of the characteristic equation are:
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Fourth Class
Process Control
The poles can be represented in the complex plane as follows:
Fig.2 roots of the characteristic equation of G(s) • Complex poles indicate the response will contain sine and cosine modes, i.e. will exhibit oscillation. • Negative poles will result in a stable decaying response. • Positive poles indicate that the response will have unstable mode. The transfer function can be written as follows:
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Fourth Class
Process Control
• Positive zero leads to inverse response. • Zero-pole cancellation occurs when a zero has exactly the same numerical value as a pole. • A zero can exert a profound effect on the coefficient of response mode.