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Neuroplasticity and MRI: A perfect match [PDF]
Numerous studies have illustrated the benefits of physical workout and cognitive exercise on brain function and structure and, more importantly, on decelerating cognitive decline in old age and promoting functional rehabilitation following injury. Despite these behavioral observations, the exact mechanisms underlying these neuroplastic phenomena remain
Julie Hamaide +2 more
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Erdős matching conjecture for almost perfect matchings
In 1965 Erdős asked, what is the largest size of a family of $k$-element subsets of an $n$-element set that does not have a matching of size $s+1$? In this note, we improve upon a recent result of Frankl and resolve this problem for $s>101k^{3}$ and $(s+1)k\le n<(s+1)(k+\frac{1}{100k})$.
Dmitriy Kolupaev, Andrey Kupavskii
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哈林图的偶匹配可扩性(Bipartite matching-extendability of Halin graphs)
Let G be a connected graph containing a perfect matching. G is said to be bipartite matching extendable if every matching M of G whose induced subgraph is a bipartite matching extends to a perfect matching of G. The main result is as follows: Halin graph
HUIZhi-hao(惠志昊), ZHAOBiao(赵飚)
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Two short proofs of the Perfect Forest Theorem
A perfect forest is a spanning forest of a connected graph $G$, all of whose components are induced subgraphs of $G$ and such that all vertices have odd degree in the forest.
Yair Caro, Josef Lauri, Christina Zarb
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A note on pm-compact bipartite graphs
A graph is called perfect matching compact (briefly, PM-compact), if its perfect matching graph is complete. Matching-covered PM-compact bipartite graphs have been characterized. In this paper, we show that any PM-compact bipartite graph G with δ (G) ≥ 2
Liu Jinfeng, Wang Xiumei
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PERFECT MATCHING PADA GRAF DENGAN DEKOMPOSISI LDU [PDF]
Matching pada graf tidak berarah G=(V,E) adalah himpunan garis M⊆E dari G dimana tidak terdapat dua buah garis di M yang memiliki titik akhir yang sama.
Saiful Adhi Saputra, Saiful Adhi
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Exploration of CPCD number for power graph
Recently, complementary perfect corona domination in graphs was introduced. A dominating set S of a graph G is said to be a complementary perfect corona dominating set (CPCD – set) if each vertex in is either a pendent vertex or a support vertex and ...
S. Anuthiya, G. Mahadevan, C. Sivagnanam
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Bichromatic Perfect Matchings with Crossings
Appears in the Proceedings of the 31st International Symposium on Graph Drawing and Network Visualization (GD 2023)
Oswin Aichholzer +4 more
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On the number of perfect matchings in random polygonal chains
Let GG be a graph. A perfect matching of GG is a regular spanning subgraph of degree one. Enumeration of perfect matchings of a (molecule) graph is interest in chemistry, physics, and mathematics.
Wei Shouliu +3 more
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Conditional Strong Matching Preclusion of the Alternating Group Graph
The strong matching preclusion number of a graph is the minimum number of vertices and edges whose deletion results in a graph that has neither perfect matchings nor almost-perfect matchings.
Mohamad Adballah, Eddie Cheng
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