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Stability tests for two-dimensional recursive filters

Show simple item record Achariyapaopan, Teera
dc.contributor.other Youngstown State University, degree granting institution.
dc.contributor.other Youngstown State University. Rayen School of Engineering. 2021-03-22T18:57:41Z 2021-03-22T18:57:41Z 1979
dc.identifier.other b13675874
dc.identifier.other 948193654
dc.description viii, 45 leaves : illustrations ; 28 cm en_US
dc.description.abstract The main objective of this work is to review the algebraic stability tests of two-dimensional recursive filters. Both frequency-domain methods and the data-domain method are presented. For the frequency-domain method, various existing algebraic methods are discussed. This include the Shanks, Huang, Maria-Fahmy, and Anderson-Jury methods. For the data-domain method, the extension of the Lyapunov theorem is presented including an approximate algebraic test. Both frequency-domain and data-domain proof are given for the approximate test. Some properties of a two-dimensional system which are different from a one-dimensional system are included. Several filters are evaluated by both methods and the agreement of the results is indicated. en_US
dc.description.sponsorship Youngstown State University. Rayen School of Engineering. en_US
dc.language.iso en_US en_US
dc.publisher [Youngstown, Ohio] : Youngstown State University, 1979. en_US
dc.relation.ispartofseries Master's Theses;no. 0221
dc.subject Signal processing. en_US
dc.subject Digital filters (Mathematics) en_US
dc.title Stability tests for two-dimensional recursive filters en_US
dc.type Thesis en_US

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