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vector bundle (plural vector bundles)

  1. (topology, category theory) A fiber bundle for which the fiber is a vector space.
    • 1995, Mauro Beltrametti, Andrew John Sommese, The Adjunction Theory of Complex Projective Varieties, Walter de Gruyter, page 8:
      Let E and F be two vector bundles on a compact algebraic set X.
    • 2012, Igor Burban, Bernd Kreussler, Vector Bundles on Degenerations of Elliptic Curves and Yang-Baxter Equations, American Mathematical Society, page 5,
      This[sic] solutions actually depend on the choice of a trivialisation   of the universal family   of stable vector bundles of rank   and degree  .
    • 2017, David J. Benson, Representations of Elementary Abelian p-Groups and Vector Bundles, Cambridge University Press, page 130:
      Definition 6.1.5 A non-zero vector bundle   on   is said to be decomposable if it can be written as   with   and   non-zero vector bundles. Otherwise it is said to be indecomposable.

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