• In mathematics, Reeb sphere theorem, named after Georges Reeb, states that A closed oriented connected manifold M n that admits a singular foliation having...
    5 KB (690 words) - 12:33, 19 February 2024
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    particular, the Reeb sphere theorem says that a compact manifold with a function with exactly two critical points is homeomorphic to the sphere. In turn, in...
    10 KB (855 words) - 15:00, 17 June 2024
  • In mathematics, Reeb stability theorem, named after Georges Reeb, asserts that if one leaf of a codimension-one foliation is closed and has finite fundamental...
    6 KB (798 words) - 21:14, 30 July 2024
  • Reeb graph Reeb sphere theorem Reeb stability theorem Reeb vector field This disambiguation page lists articles associated with the title Reeb. If an internal...
    526 bytes (88 words) - 12:37, 21 September 2020
  • (politics) Ratner's theorems (ergodic theory) Rauch comparison theorem (Riemannian geometry) Rédei's theorem (group theory) Reeb sphere theorem (foliations)...
    73 KB (6,015 words) - 12:17, 2 August 2024
  • In mathematics, the Reeb foliation is a particular foliation of the 3-sphere, introduced by the French mathematician Georges Reeb (1920–1993). It is based...
    2 KB (165 words) - 00:14, 27 February 2023
  • leaf. Theorem: A smooth codimension-one foliation of the 3-sphere S3 has a compact leaf. The leaf is a torus T2 bounding a solid torus with the Reeb foliation...
    2 KB (295 words) - 15:30, 6 July 2024
  • k=2} was studied by Georges Reeb in 1952; the Reeb sphere theorem states that M {\displaystyle M} is homeomorphic to a sphere S n . {\displaystyle S^{n}...
    22 KB (3,396 words) - 23:02, 24 May 2024
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    Contact geometry (redirect from Reeb orbits)
    to obtain results that hold for any Reeb vector field on the manifold. The Reeb field is named after Georges Reeb. The roots of contact geometry appear...
    19 KB (2,430 words) - 01:06, 2 September 2024
  • n = 2 , 4 , 8 {\displaystyle n=2,4,8} or 16 {\displaystyle 16} . Reeb sphere theorem Eells, James Jr.; Kuiper, Nicolaas H. (1962), "Manifolds which are...
    3 KB (366 words) - 20:36, 27 March 2024