mathematics, Hall's marriage theorem, proved by Philip Hall (1935), is a theorem with two equivalent formulations. In each case, the theorem gives a necessary... 21 KB (3,208 words) - 22:01, 17 April 2024 |
In mathematics, Hall's theorem may refer to: Hall's marriage theorem One of several theorems about Hall subgroups This disambiguation page lists mathematics... 145 bytes (49 words) - 17:05, 28 December 2019 |
theorem, named after William Thomas Tutte, is a characterization of finite undirected graphs with perfect matchings. It is a generalization of Hall's... 11 KB (1,412 words) - 06:30, 26 October 2023 |
In mathematics, the marriage theorem may refer to: Hall's marriage theorem giving necessary and sufficient conditions for the existence of a system of... 362 bytes (83 words) - 06:38, 14 May 2015 |
Hall algebra, and Hall polynomials Hall subgroup Hall–Higman theorem Hall–Littlewood polynomial Hall's universal group Hall's marriage theorem Hall word... 5 KB (349 words) - 18:06, 12 January 2024 |
Doubly stochastic matrix (redirect from Birkhoff-von Neumann Theorem) X is known as a 'convex combination'.) A proof of the theorem based on Hall's marriage theorem is given below. This representation is known as the Birkhoff–von... 11 KB (1,545 words) - 03:43, 9 January 2024 |
theory, Hall-type theorems for hypergraphs are several generalizations of Hall's marriage theorem from graphs to hypergraphs. Such theorems were proved... 46 KB (6,498 words) - 21:05, 5 January 2024 |
theory that is used to refine various theorems related to perfect matching in graphs, such as Hall's marriage theorem. This was first studied by Øystein... 7 KB (1,145 words) - 09:14, 18 August 2023 |
Södertälje, Sweden Hall theorem, also known as Hall's Marriage Theorem, a mathematical theorem named after Philip Hall Hall.com, a Hall, Inc. online enterprise... 3 KB (416 words) - 10:37, 8 May 2024 |
contradiction. A different theorem of Steinhaus, related to arranging rooks on a chessboard, that can be proved using Hall's marriage theorem. Kulpa, Władysław;... 4 KB (510 words) - 04:42, 29 January 2024 |
Dilworth's theorem is equivalent to Kőnig's theorem on bipartite graph matching and several other related theorems including Hall's marriage theorem (Fulkerson... 18 KB (2,406 words) - 03:23, 2 August 2023 |
factor-critical. Hall's marriage theorem provides a characterization of bipartite graphs which have a perfect matching. The Tutte theorem provides a characterization... 6 KB (785 words) - 09:05, 19 June 2023 |
simultaneously satisfying all job-seekers and filling all jobs; Hall's marriage theorem provides a characterization of the bipartite graphs which allow... 33 KB (4,087 words) - 00:41, 6 April 2024 |
Hajnal–Szemerédi theorem (graph theory) Hales–Jewett theorem (combinatorics) Hall's marriage theorem (combinatorics) Halpern–Läuchli theorem (Ramsey theory)... 73 KB (5,996 words) - 17:15, 5 May 2024 |
X-perfect fractional matching, and G satisfies the condition to Hall's marriage theorem. The first condition implies the second because an integral matching... 10 KB (1,424 words) - 08:16, 9 February 2024 |
In graph theory, a Hall violator is a set of vertices in a graph, that violate the condition to Hall's marriage theorem. Formally, given a bipartite graph... 10 KB (1,129 words) - 14:43, 27 September 2023 |
Mutilated chessboard problem (redirect from Gomory's theorem) than the other implies that it fails the necessary conditions of Hall's marriage theorem, so no matching exists. The problem can also be solved by formulating... 30 KB (2,848 words) - 22:46, 26 February 2024 |
uses Hall's marriage theorem which is given this name because it is often explained as follows. Suppose there are r boys and r girls. The theorem states... 14 KB (2,009 words) - 20:12, 13 April 2024 |
subclass of the proper class of all sets (the universe). Hall's marriage theorem, due to Philip Hall, gives necessary and sufficient conditions for a finite... 10 KB (1,526 words) - 23:36, 3 April 2024 |
bipartite graphs. Hall's marriage theorem provides a characterization of bipartite graphs which have a perfect matching and the Tutte theorem provides a characterization... 23 KB (2,934 words) - 00:14, 30 April 2024 |
examples of such graphs include: Any regular bipartite graph. Hall's marriage theorem can be used to show that a k-regular bipartite graph contains a... 11 KB (1,237 words) - 00:29, 7 March 2024 |
Tutte–Berge formula (category Theorems in discrete mathematics) set of vertices without regard to the parity of the components Hall's marriage theorem Berge, C. (1958). "Sur le couplage maximum d'un graphe". Comptes... 7 KB (969 words) - 00:36, 7 October 2023 |
also say that M {\displaystyle M} saturates v {\displaystyle v} . Hall's marriage theorem Bipartite matching For some results, see https://faculty.math.illinois... 1 KB (192 words) - 00:25, 22 April 2024 |
question in the study of SDR is whether or not an SDR exists. Hall's marriage theorem gives necessary and sufficient conditions for a finite collection... 12 KB (1,598 words) - 21:04, 23 October 2023 |
two hyperedges. Hall's marriage theorem has been generalized from bipartite graphs to bipartite hypergraphs; see Hall-type theorems for hypergraphs.... 6 KB (852 words) - 19:56, 30 January 2024 |
matrices Generalized Hadamard matrices Regular Hadamard matrices Hall's marriage theorem Perfect matching Hamming distance Hash function Hash collision... 7 KB (626 words) - 04:12, 6 April 2024 |
rows to an r × n Latin rectangle to form a Latin square, using Hall's marriage theorem. Two Latin squares of order n are said to be orthogonal if the... 33 KB (4,362 words) - 01:19, 31 March 2024 |