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COUNTING CRITICAL SUBGRAPHS IN k-CRITICAL GRAPHS

期刊: COMBINATORICA, ; ()

Gallai asked in 1984 if any k-critical graph on n vertices contains at least n distinct (k - 1)-critical subgraphs. The answer is trivial for k <= ......

ON TRANSITIVE OVOIDS OF FINITE HERMITIAN POLAR SPACES

期刊: COMBINATORICA, ; ()

In this paper, we complete the classification of transitive ovoids of finite Hermitian polar spaces.

1-Subdivisions, the Fractional Chromatic Number and the Hall Ratio

期刊: COMBINATORICA, 2020; 40 (6)

TheHall ratioof a graphGis the maximum of |V(H)|/alpha(H) over all subgraphsHofG.It is easy to see that the Hall ratio of a graph is a lower bound for......

Stability Results on the Circumference of a Graph

期刊: COMBINATORICA, 2020; 40 (1)

In this paper, we extend and refine previous Turan-type results on graphs with a given circumference. Let W-n,W- k,W- c be the graph obtained from a c......

A CHARACTERIZATION OF THE GRAPHS OF BILINEAR (dxd)-FORMS OVER F-2

期刊: COMBINATORICA, 2019; 39 (2)

The bilinear forms graph denoted here by Bil(q)(dxe) is a graph defined on the set of (dxe)-matrices (ed) over Fq with two matrices being adjacent if ......

JIF:1.14

Additive Complements with Narkiewicz's Condition

期刊: COMBINATORICA, 2019; 39 (4)

Two sequences A and B of non-negative integers are called additive complements, if their sum contains all suffciently large integers. Let A(x) and B(x......

JIF:1.14

2-Arc-Transitive Regular Covers of K-n,K-n Having the Covering Transformation Group Z(p)(2)

期刊: COMBINATORICA, 2018; 38 (4)

This paper contributes to the classification of finite 2-arc-transitive graphs. In [12], all the regular covers of complete bipartite graphs K-n,K-n w......

JIF:1.14

Inverses of Bipartite Graphs

期刊: COMBINATORICA, 2018; 38 (5)

Let G be a bipartite graph with adjacency matrix A. If G has a unique perfect matching, then A has an inverse A(1) which is a symmetric integral matri......

JIF:1.14

DECOMPOSING A GRAPH INTO FORESTS: THE NINE DRAGON TREE CONJECTURE IS TRUE

期刊: COMBINATORICA, 2017; 37 (6)

The fractional arboricity of a graph G, denoted by I"(f) (G), is defined as . The celebrated Nash-Williams' Theorem states that a graph G can be parti......

JIF:1.41

INTEGER 4-FLOWS AND CYCLE COVERS

期刊: COMBINATORICA, 2017; 37 (6)

Let G be a bridgeless graph and denote by cc(G) the shortest length of a cycle cover of G. Let V (2)(G) be the set of vertices of degree 2 in G. It is......

JIF:1.41

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