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Ore's theorem
Known as:
Ore theorem
Ore's theorem is a result in graph theory proved in 1960 by Norwegian mathematician Øystein Ore. It gives a sufficient condition for a graph to be…
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Related topics
Related topics
9 relations
Cycle (graph theory)
Degree (graph theory)
Directed graph
Graph (discrete mathematics)
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Broader (1)
Extremal graph theory
Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2016
2016
Dual Ore's theorem for distributive intervals of small index
S. Palcoux
2016
Corpus ID: 119318071
This paper proves a dual version of a theorem of Oystein Ore for every distributive interval of finite groups [H,G] of index |G:H…
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2015
2015
Ore's theorem for cyclic subfactor planar algebras and applications
S. Palcoux
2015
Corpus ID: 119332456
This paper introduces the cyclic subfactors, generalizing the cyclic groups as the subfactors generalize the groups, and…
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2011
2011
Ore's theorem
Jarom Viehweg
2011
Corpus ID: 125678728
In elementary group theory, containment defines a partial order relation on the subgroups of a fixed group. This order relation…
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2004
2004
A Note on Ore Theorem
Li Shengjia
2004
Corpus ID: 124902713
For a simple graph G=(V,E),Ore theorem states that G is Hamiltonian if every pair of nonadjacent vertices u and v satisfies d(u…
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2001
2001
Simple Proof for Ore Theorem
Zhao Ke
2001
Corpus ID: 123344449
Let G(V,E) be simple graph,Ore studied Hamilton connected graphs with any nonadjacent two vertices.In this paper a simple proof…
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1997
1997
Non-commutative Elimination in Ore Algebras Proves Multivariate Identities Non-commutative Elimination in Ore Algebras Proves Multivariate Identities Non-commutative Elimination in Ore Algebras…
Bruno SALVYAbstract
1997
Corpus ID: 268130200
Many identities involving special functions can be proved using the theory of @-nite or holonomic sequences and functions. This…
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1996
1996
On graphs satisfying a local ore-type condition
A. Asratian
,
H. J. Broersma
,
J. V. D. Heuvel
,
H. J. Veldman
Journal of Graph Theory
1996
Corpus ID: 4584755
{For an integer i, a graph is called an Li-graph if, for each triple of vertices u, v, w with d(u, v) = 2 and w (element of) N(u…
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1986
1986
Exchange properties of combinatorial closure spaces
U. Faigle
Discrete Applied Mathematics
1986
Corpus ID: 36345970
1970
1970
The hyperquasicenter of a finite group. II
N. Mukherjee
1970
Corpus ID: 115149181
The role of Theorem B of Hall and Higman has been explained in detail to complete the proof of the fact that the hyperquasicenter…
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1946
1946
Note on the Kurosch-Ore theorem
R. P. Dilworth
1946
Corpus ID: 121285228
The Kurosch-Ore theorem1 asserts that if an element of a modular lattice has two decompositions into irreducibles, then each…
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