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  • We give a sharp estimate on the dimension of the reflexivity closure of a linear space. Let X and Y be linear spaces over a commutative, algebraicelly closed field. Let S be a linear space of operators from X to Y. Suppore that the dimension of S in n. Then the reflexivity closure of S has dimension less or equal to n(n+1)/2.
  • We give a sharp estimate on the dimension of the reflexivity closure of a linear space. Let X and Y be linear spaces over a commutative, algebraicelly closed field. Let S be a linear space of operators from X to Y. Suppore that the dimension of S in n. Then the reflexivity closure of S has dimension less or equal to n(n+1)/2. (en)
Title
  • An upper bound on the dimension of the reflexivity closure
  • An upper bound on the dimension of the reflexivity closure (en)
skos:prefLabel
  • An upper bound on the dimension of the reflexivity closure
  • An upper bound on the dimension of the reflexivity closure (en)
skos:notation
  • RIV/67985840:_____/10:00338965!RIV10-MSM-67985840
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  • P(GA201/09/0473), P(MEB090905), Z(AV0Z10190503)
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  • -
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  • 246286
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  • RIV/67985840:_____/10:00338965
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  • linear space; reflexivity closure (en)
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  • US - Spojené státy americké
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  • [628D5FA8E53F]
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  • Proceedings of the American Mathematical Society
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  • 138
http://linked.open...iv/tvurceVysledku
  • Müller, Vladimír
  • Ambrozie, Calin-Grigore
  • Kuzma, B.
http://linked.open...n/vavai/riv/zamer
issn
  • 0002-9939
number of pages
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