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3 674 (0,117s)

Result

Tverberg theorem

Tverberg proved that for a given set M of points of Eukleidian space E with a restriction to the number of these points and to the dimension of E there exists a partition of M such that convex classes of this partition have non-empty interse...

Pure mathematics

  • 2019
  • Jost
  • Link
Result

Note on the colored Tverberg theorem

BA - Obecná matematika

  • 1996
  • Jx
Result

A Geometric Proof of the Colored Tverberg Theorem

The colored Tverberg theorem asserts that for every d and r there exists t=t(d,r) such that for every set C in R^(d) of cardinality (d+1)t, partitioned into t-point subsets C_1,C_2,...,C_(d+1) (which we think of as color classes; e....

BA - Obecná matematika

  • 2012
  • Jx
  • Link
Result

Computing Homotopy Classes for Diagrams

Elmendorf’s theorem, we deduce an algorithm that, given finite simplicial sets X, A, Y to Tverberg-type problem in computational topology: Given a k-dimensional simplicial......

Pure mathematics

  • 2023
  • Jimp
  • Link
Result

ON GENERALIZED HEAWOOD INEQUALITIES FOR MANIFOLDS: A VAN KAMPEN-FLORES-TYPE NONEMBEDDABILITY RESULT

-Flores theorem. In the spirit of Kuhnel's conjecture, we prove that if the k results generalize to maps without q-covered points, in the spirit of Tverberg's theorem, for q a prime power. Our proof uses a result ...

Pure mathematics

  • 2017
  • Jimp
  • Link
Result

Interesting generalizations of the Ptolemy`s theorem

The paper gives proofs of a number generalizations of the Ptolemy`s theorem. Particularly Fuhrmann?s theorem, Purser`s theorem and Casey`s theorem....

AM - Pedagogika a školství

  • 2007
  • Jx
Result

Brooks' Theorem via Alon-Tarsi Theorem

We prove Brooks' Theorem using the algebraic theorem of Alon-Tarsi.

BA - Obecná matematika

  • 2010
  • Jx
Result

To the basic theorems about a right triangle

The article deals with theorems on a right triangle, especially the Pythagorean theorem and Euclidean theorems on the perpendicular and the height, and theorems turned to all theorems. In the textbooks, li...

Education, special (to gifted persons, those with learning disabilities)

  • 2022
  • Jost
  • Link
Result

Solid analogies between two plane geometry theorems

In this contribution are presented and discussed two interesting solid geometry theorems, namely Faulhaber's theorem which is parallel to the Thales theorem, and Fiedler's theorem which is parallel to the Pythagore...

AM - Pedagogika a školství

  • 2014
  • Jx
Result

Generalized convergence theorems for monotone measures

of absolute continuity, we establish generalized Egoroff's theorem, generalized Riesz's theorem and generalized Lebesgue's theorem in the framework involving the ordered pair of monotone measures. The Egoroff theorem

Pure mathematics

  • 2021
  • Jimp
  • Link
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