On the rational approximations to the ideal delay function and their time-domain optimization Public Deposited

http://ir.library.oregonstate.edu/concern/graduate_thesis_or_dissertations/8g84mp880

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  • In the first part of this thesis, two new classes of rational approximations to the ideal delay function based on the Khovanskii continued fraction expansion of e[superscript]x are studied in detail in both the frequency domain and the time domain and comparisons with other delay approximations (by Budak, Allemendou and Storch) are made. In the second part of this thesis, time-domain optimizations of the delay function are performed, first, by taking the pole locations of the all-pole delay function as variables, and then considering the element values of the lossy LC ladder delay network as variables. Finally, typical passive and active network realizations of the Khovanskii delay function are considered.
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