Matrix continued fraction expansion and inversion by the generalized matrix Routh algorithm
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Publication:4041412
DOI10.1080/00207177408932776zbMath0289.93037OpenAlexW1975972647MaRDI QIDQ4041412
F. F. Gaudiano, Leang San Shieh
Publication date: 1974
Published in: International Journal of Control (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00207177408932776
Related Items (17)
Model reduction of nonsquare linear MIMO systems using multipoint matrix continued-fraction expansions ⋮ The generalized matrix continued-fraction descriptions and their application to model simplification† ⋮ The least-squares Padé method for model simplification of multivariable systems ⋮ Continued-fraction expansions for ratios of generalized polynomials ⋮ On the inversion of matrix Routh array ⋮ Minimal realizations of transfer-function matrices by means of matrix continued fraction ⋮ Two methods for simplifying multivariable systems with various numbers of inputs and outputs ⋮ Additional properties and applications of matrix continued fraction† ⋮ A matrix in the block Schwarz form and the stability of matrix polynomials ⋮ Continued fraction expansion and inversion by ‘rearranged’ Routh tables ⋮ Model reduction using the stability-equation method and the continued-fraction method ⋮ An algebraic method to determine the common divisor, poles and transmission zeros of matrix transfer functions ⋮ Approximate bond graph models for linear singularly perturbed systems ⋮ A generalization of a theorem of Pringsheim ⋮ Time suboptimal feedback control of high order linear systems ⋮ Multivariable systems reduction via Cauer forms ⋮ Algebraic reduction methods and their applications to matrix continued fractions
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