H ∞ -stability analysis of (fractional) delay systems of retarded and neutral type with the matlab toolbox yalta
David Avanessoff, André R. Fioravanti, Catherine Bonnet, Le Ha Vy Nguyen
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YALTA is a Matlab toolbox dedicated to the H ∞ -stability analysis of classical and fractional systems with commensurate delays given by their transfer function, whose binary can be downloaded at http://team.inria.fr/disco/software/. Delay systems of both retarded and neutral type are considered....
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YALTA is a Matlab toolbox dedicated to the H ∞ -stability analysis of classical and fractional systems with commensurate delays given by their transfer function, whose binary can be downloaded at http://team.inria.fr/disco/software/. Delay systems of both retarded and neutral type are considered. The asymptotic position of high modulus poles is given. For a fixed known delay, poles of small modulus of standard delay systems are approximated through a Padé-2 scheme. For a delay varying from zero to a prescribed positive value, stability windows as well as root loci are given. We describe how we have circumvented the numerical issues of algorithms developed in [6, 8] and several examples are given
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H ∞ -stability analysis of (fractional) delay systems of retarded and neutral type with the matlab toolbox yalta
David Avanessoff, André R. Fioravanti, Catherine Bonnet, Le Ha Vy Nguyen
H ∞ -stability analysis of (fractional) delay systems of retarded and neutral type with the matlab toolbox yalta
David Avanessoff, André R. Fioravanti, Catherine Bonnet, Le Ha Vy Nguyen
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Springer (Fonte avulsa) |