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Erdős–Gallai theorem
Known as:
Erdos-Gallai theorem
, Erdos–Gallai theorem
, Erdős-Gallai theorem
The Erdős–Gallai theorem is a result in graph theory, a branch of combinatorial mathematics. It provides one of two known approaches solving the…
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Related topics
Related topics
10 relations
Degree (graph theory)
Flow network
Fulkerson–Chen–Anstee theorem
Gale–Ryser theorem
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Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2018
2018
The Erd\"os-S\'os Conjecture for Spiders
G. Fan
,
Yanmei Hong
,
Qinghai Liu
2018
Corpus ID: 28194744
The Erd\"os-S\'os conjecture states that if $G$ is a graph with average degree more than $k-1$, then G contains every tree of $k…
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2015
2015
Tight Cycles in Hypergraphs
Peter Allen
,
Julia Böttcher
,
Oliver Cooley
,
Richard Mycroft
Electron. Notes Discret. Math.
2015
Corpus ID: 26919666
2014
2014
Tight cycles and regular slices in dense hypergraphs
Peter Allen
,
Julia Böttcher
,
Oliver Cooley
,
Richard Mycroft
Journal of combinatorial theory. Series A
2014
Corpus ID: 16924166
2012
2012
The Connection between the Number of Realizations for Degree Sequences and Majorization
A. Berger
arXiv.org
2012
Corpus ID: 279944
The \emph{graph realization problem} is to find for given nonnegative integers $a_1,\dots,a_n$ a simple graph (no loops or…
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Highly Cited
2010
Highly Cited
2010
Hypergraph extensions of the Erdős-Gallai Theorem
E. Györi
,
G. Katona
,
N. Lemons
European journal of combinatorics (Print)
2010
Corpus ID: 13214259
2008
2008
Packing Trees with Constraints on the Leaf Degree
J. Szabó
Graphs Comb.
2008
Corpus ID: 34253898
If m is a positive integer then we call a tree on at least 2 vertices an m-tree if no vertex is adjacent to more than m leaves…
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2007
2007
The Erdös-Sós conjecture for spiders
Genghua Fan
,
Lingli Sun
Discrete Mathematics
2007
Corpus ID: 264379254
2005
2005
A remark concerning graphical sequences
G. Dahl
,
Truls Flatberg
Discrete Mathematics
2005
Corpus ID: 15870671
2000
2000
Solution to a problem on degree sequences of graphs
M. Cai
,
Xiaotie Deng
,
Wenan Zang
Discrete Mathematics
2000
Corpus ID: 39798073
1988
1988
Gallai theorems for graphs, hypergraphs, and set systems
E. Cockayne
,
S. Hedetniemi
,
R. Laskar
Discrete Mathematics
1988
Corpus ID: 10684516
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