The Convolution Integral as a Superposition of Ideal Impulse Responses.

Hallauer, W. L. J. (2016). The Convolution Integral as a Superposition of Ideal Impulse Responses. Introduction to Linear Time-Invariant Dynamic Systems for Students of Engineering.

Type

Book chapter

Intellectual base

Review or monograph

Year

2016

Link

https://eng.libretexts.org/Bookshelves/Electrical_Engineering/Signal_Processing_and_Modeling/Introduction_to_Linear_Time-Invariant_Dynamic_Systems_for_Students_of_Engineering_(Hallauer)/08:_Pulse_Inputs_Dirac_Delta_Function_Impulse_Response_Initial_Value_Theorem_Convolution_Sum/8.10:_The_Convolution_Integral_as_a_Superposition_of_Ideal_Impulse_Responses

Cited by

1 citation across 1 artifact.

Domain-specific

• Duhamel's Integral
  • It is the engineering realization of causal convolution in which the kernel is the system's impulse response and the input is a dynamic excitation.

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