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Description
  • The matrix polynomial equation XD +YN = C is solved for X and Y leading to proper compensator for a closed-loop system in a negative unity feedback configuration with a strictly proper plant in a right matrix fraction description. All proper compensators are described by a parametrization whose computation relates to the polynomial row-echelon form.
  • The matrix polynomial equation XD +YN = C is solved for X and Y leading to proper compensator for a closed-loop system in a negative unity feedback configuration with a strictly proper plant in a right matrix fraction description. All proper compensators are described by a parametrization whose computation relates to the polynomial row-echelon form. (en)
Title
  • Matrix Diophantine equations: Towards a reliable solution for proper feedback compensators.
  • Matrix Diophantine equations: Towards a reliable solution for proper feedback compensators. (en)
skos:prefLabel
  • Matrix Diophantine equations: Towards a reliable solution for proper feedback compensators.
  • Matrix Diophantine equations: Towards a reliable solution for proper feedback compensators. (en)
skos:notation
  • RIV/67985556:_____/01:16010078!RIV/2003/AV0/A16003/N
http://linked.open.../vavai/riv/strany
  • X1-X5
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  • P(GA102/01/0608), Z(AV0Z1075907)
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  • 686160
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  • RIV/67985556:_____/01:16010078
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  • linear multivariable systems; feedback control; coprime factorizations (en)
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  • [5A3782A4A3C8]
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  • Prague [CZ]
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  • Prague
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  • Preprints of the 1st IFAC/IEEE Symposium on System Structure and Control.
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  • Zagalak, Petr
  • Kraffer, Ferdinand
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http://linked.open...n/vavai/riv/zamer
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  • IFAC
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