Stable simplification of z-transfer functions by squared magnitude continued-fraction expansion
Author:
Publisher
Elsevier BV
Subject
Applied Mathematics,Computer Networks and Communications,Signal Processing,Control and Systems Engineering
Reference8 articles.
1. A novel approach to linear model simplification;Chen;Int. J. Control,1968
2. Application of continued fraction method for modelling transfer functions to give more accurate initial response;Chuang;Electron. Lett.,1970
3. A squared magnitude continued fraction expansion for stable reduced model;Chen;Int. J. Systems Sci.,1976
4. Simplification of the z-transfer function via Padé approximation of the squared magnitude function;Hwang;Int. J. Systems Sci.,1986
5. Model simplification of stable discrete-time systems by squared magnitude approximation;Hwang;J. Chinese Inst. Engrs,1986
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1. Order Reduction Techniques via Routh Approximation: A Critical Survey;IETE Journal of Research;2018-01-15
2. Order reduction of z-transfer functions via multipoint Jordan continued-fraction expansion;Journal of the Franklin Institute;1992-05
3. Model reduction for continuous- and discrete-time systems via squared-magnitude responses matching by linear programming;International Journal of Systems Science;1991-04
4. Model reduction of linear discrete-time systems using bilinear Schwarz approximation;International Journal of Systems Science;1990-01
5. Stable reduction of linear discrete-time systems via multipoint squared-magnitude CFE;International Journal of Systems Science;1988-01
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