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- W3022284839 abstract "This chapter discusses inverse transformation. The z transform provides a completely general and extremely flexible procedure for the solution of linear difference equations with constant coefficients. As such, it has proven useful to designers of discrete, linear, time-invariant systems. For simple systems with known forcing functions that allow the use of the method of undetermined coefficients, the classical procedures are usually simpler and quicker than the z transform alternative. However, as the complexity of the system becomes greater both in regard to the order of the equation and the nature of the forcing function, the relative usefulness of the z transform increases. The z transform has a distinct advantage over the variation-of-parameters method when generalized forcing functions are confronted. However, the use of the z transform does not alleviate the necessity of finding the roots of characteristic equations to solve system difference equations. This difficulty is partially eased by the use of numerical methods to extract such roots when necessary, but it is never an easy task." @default.
- W3022284839 created "2020-05-13" @default.
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- W3022284839 date "1975-01-01" @default.
- W3022284839 modified "2023-09-26" @default.
- W3022284839 title "Inverse Transformation" @default.
- W3022284839 doi "https://doi.org/10.1016/b978-0-12-101650-0.50012-0" @default.
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