The Laplace transform is employed to solve circuits. Transforms of basic circuit elements are derived, including inductors and capacitors, and transformed circuits are solved using the ideas of impedance, Thevenin and Norton equivalents, and other concepts from dc and phasor circuit analysis. The transfer function is formally defined with the help of linear superposition. This leads to definition of the impulse response and driving-point impedance.

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Circuit Analysis in the Laplace Domain

  • Robert W. Erickson

摘要

The Laplace transform is employed to solve circuits. Transforms of basic circuit elements are derived, including inductors and capacitors, and transformed circuits are solved using the ideas of impedance, Thevenin and Norton equivalents, and other concepts from dc and phasor circuit analysis. The transfer function is formally defined with the help of linear superposition. This leads to definition of the impulse response and driving-point impedance.