• The non-squeezing theorem, also called Gromov's non-squeezing theorem, is one of the most important theorems in symplectic geometry. It was first proven...
    8 KB (1,259 words) - 20:16, 9 July 2024
  • compactness theorem (topology) in symplectic topology Gromov's Betti number theorem [ru] Gromov–Ruh theorem on almost flat manifolds Gromov's non-squeezing theorem...
    723 bytes (97 words) - 21:21, 20 March 2021
  • Thumbnail for Mikhael Gromov (mathematician)
    theory and the monotonicity formula for minimal surfaces, is the "non-squeezing theorem," which provided a striking qualitative feature of symplectic geometry...
    48 KB (3,749 words) - 22:00, 20 October 2024
  • Noether's second theorem (calculus of variations, physics) Noether's theorem on rationality for surfaces (algebraic surfaces) Non-squeezing theorem (symplectic...
    73 KB (6,030 words) - 15:22, 20 October 2024
  • J} is nonempty and contractible. He used this theory to prove a non-squeezing theorem concerning symplectic embeddings of spheres into cylinders. Gromov...
    7 KB (1,045 words) - 10:50, 21 February 2022
  • Thumbnail for Arrow's impossibility theorem
    Arrow's impossibility theorem is a key result in social choice theory, showing that no ranking-based decision rule can satisfy the requirements of rational...
    73 KB (6,888 words) - 14:28, 2 November 2024
  • Thumbnail for Maurice A. de Gosson
    Gosson was the first to prove that Mikhail Gromov's symplectic non-squeezing theorem (also called the Principle of "the Symplectic Camel") allowed the...
    19 KB (2,097 words) - 21:43, 26 September 2024
  • Thumbnail for Center squeeze
    ISBN 978-3-642-02838-0. By eliminating the squeezing effect, Approval Voting would encourage the election of consensual candidates. The squeezing effect is typically observed...
    35 KB (3,604 words) - 13:26, 4 November 2024
  • Thumbnail for Median voter theorem
    The median voter theorem in political science and social choice theory, developed by Duncan Black, states that if voters and candidates are distributed...
    23 KB (2,928 words) - 16:25, 2 November 2024
  • Thumbnail for May's theorem
    be seen as the mirror analogue of that theorem. Note that anonymity is a stronger requirement than Arrow's non-dictatorship. Another way of explaining...
    6 KB (660 words) - 05:49, 9 October 2024