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In mathematics, a Tate vector space is a vector space obtained from finite-dimensional vector spaces in a way that makes it possible to extend concepts such as dimension and determinant to an infinite-dimensional situation. Tate spaces were introduced by Alexander Beilinson, Boris Feigin, and Barry Mazur, who named them after John Tate.

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  • In mathematics, a Tate vector space is a vector space obtained from finite-dimensional vector spaces in a way that makes it possible to extend concepts such as dimension and determinant to an infinite-dimensional situation. Tate spaces were introduced by Alexander Beilinson, Boris Feigin, and Barry Mazur, who named them after John Tate. (en)
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  • 37909247 (xsd:integer)
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  • 7757 (xsd:nonNegativeInteger)
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  • 1045235664 (xsd:integer)
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dbp:author1Link
  • Alexander Beilinson (en)
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  • Boris Feigin (en)
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  • Barry Mazur (en)
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  • Barry (en)
  • Alexander (en)
  • Boris (en)
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  • Mazur (en)
  • Feigin (en)
  • Beilinson (en)
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dbp:year
  • 1991 (xsd:integer)
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  • In mathematics, a Tate vector space is a vector space obtained from finite-dimensional vector spaces in a way that makes it possible to extend concepts such as dimension and determinant to an infinite-dimensional situation. Tate spaces were introduced by Alexander Beilinson, Boris Feigin, and Barry Mazur, who named them after John Tate. (en)
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  • Tate vector space (en)
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