The transfer function of a linear and time-invariant system (LTI) is defined as the quotient between the Laplace transform of the output and the Laplace transform of the input, under the assumption that the initial conditions are zero.
The peak formed by the models of the output signal with respect to the input signal, allows finding the zeros and poles, respectively. And that represent the roots in which each of the models of the quotient equals zero. That is to say, it represents the border region to which the response of the system or the excitement to it must not reach; since otherwise it will either reach the null region or go to infinity, respectively.What is meant by transfer with a system is this...
Respuesta:
oh english, I'll explain
Explicación:
The transfer function of a linear and time-invariant system (LTI) is defined as the quotient between the Laplace transform of the output and the Laplace transform of the input, under the assumption that the initial conditions are zero.
The peak formed by the models of the output signal with respect to the input signal, allows finding the zeros and poles, respectively. And that represent the roots in which each of the models of the quotient equals zero. That is to say, it represents the border region to which the response of the system or the excitement to it must not reach; since otherwise it will either reach the null region or go to infinity, respectively.What is meant by transfer with a system is this...