「Homotopy」の共起表現一覧(1語右で並び替え)

Homotopy

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該当件数:25件

  • L. Blum, “A New Simple Homotopy Algorithm for Linear Programming I,” Journal
  • ian known for his work on algebraic topology, homotopy and mathematical physics.
  • Science and the electronic journal Homology, Homotopy and Applications, and is editor of the electr
  • One can then define a notion of homotopy between quiver homomorphisms analogous to the
  • A timelike homotopy between two timelike curves is a homotopy suc
  • of the first rigorously correct model of the homotopy category of spectra.
  • associated to the prime ideals of the stable homotopy category.
  • d groups on firm ground, one needs to use the homotopy concept of algebraic topology, defining braid
  • f M, or of spaces sufficiently close to M, is homotopy equivalent to M itself.
  • ong the first to systematically calculate the homotopy groups of spheres.
  • essfully applied to the calculation of stable homotopy groups of spheres.
  • g suspensions and increasing the index of the homotopy groups of the space in question.
  • cohomology operations, the method of "killing homotopy groups", and group cohomology.
  • on homotopy groups, where Ω denotes the loop functor and
  • research was on topology, with an interest in homotopy groups.
  • f several results and conjectures prompted by homotopy theory work of Dennis Sullivan.
  • He has made many other contributions to homotopy theory in the past four decades, including an
  • definition of CW complexes gave a setting for homotopy theory that became standard.
  • He introduced the idea of simple homotopy theory, which was later much developed in con
  • t include such parts of algebraic topology as homotopy theory, but some areas of geometry and topolo
  • ian geometry, while an example of topology is homotopy theory.
  • ics analogous to the role that [0,1] plays in homotopy theory.
  • The Whitehead product is an operation in homotopy theory.
  • theory has been the application of arithmetic homotopy to the study of Diophantine problems, especia
  • , the line with two origins does not have the homotopy type of a CW-complex, or of any Hausdorff spa