Accuracy and stability of discrete-time filters generated by higher-order s-to-z mapping functions
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This note compares several different approaches to selecting an s-to-z mapping function for the purpose of converting a continuous-time transfer function F(s) to an "equivalent" discrete-time transfer function F/sub D/(z). The primary bases of comparison are stability and accuracy. Secondary bases of comparison include: 1) the amount of computation needed to process one input to produce one output, 2) the ease with which the coefficients of F/sub D/(z) can be determined, in particular, as the sampling period T is varied, 3) the ease of determining stability, in particular, the maximum value of T for stability, 4) the self-starting capability, and 5) compatibility with decomposition in the s-domain. >
[1] A. M. Schneider,et al. Higher order s-to-z mapping functions and their application in digitizing continuous-time filters , 1991 .
[2] T. T. Hartley. Comments on "On the nature of the Boxer-Thaler and Madwed integrators and their applications in digitizing a continuous-time system" by C.-H. Wang et al , 1992 .