ISSN: 0209-9683

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Combinatorica Q1 Unclaimed

Janos Bolyai Mathematical Society Germany

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Combinatorica is a journal indexed in SJR in Computational Mathematics and Discrete Mathematics and Combinatorics with an H index of 57. It has a price of 2990 €. It has an SJR impact factor of 1,442 and it has a best quartile of Q1. It is published in English. It has an SJR impact factor of 1,442.

Type: Journal

Type of Copyright:

Languages: English

Open Access Policy:

Type of publications:

Publication frecuency: -

Categories: Computational Mathematics (Q1) Discrete Mathematics and Combinatorics (Q1)

Price

2990 €

Inmediate OA

NPD

Embargoed OA

0 €

Non OA

Metrics

1,442

SJR Impact factor

57

H Index

59

Total Docs (Last Year)

133

Total Docs (3 years)

1447

Total Refs

168

Total Cites (3 years)

132

Citable Docs (3 years)

1.13

Cites/Doc (2 years)

24.53

Ref/Doc

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Aims and Scope

Best articles by citations

Spectral properties of threshold functions

Monotone path systems in simple regions

Spanning trees with bounded degrees

Inclusion-exclusion: Exact and approximate

On the Hardness of Approximating the Chromatic Number

Explicit subspace designs

Efficient representation of perm groups

Linearity of grid minors in treewidth with applications through bidimensionality

Improved bounds on the max-flow min-cut ratio for multicommodity flows

Note on a conjecture of toft

Bounds on the chromatic polynomial and on the number of acyclic orientations of a graph

On the Number of Edges in Colour-Critical Graphs and Hypergraphs

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Bounds on the Chv'tal Rank of Polytopes in the 0/1-Cube*

Total Dual Integrality of Matching Forest Constraints

An algorithm for finding hamilton paths and cycles in random graphs

Some non-existence results on divisible difference sets

The Clique Complex and Hypergraph Matching

Reversible relative difference sets

Finding the ?n-th largest element

Critical Facets of the Stable Set Polytope

Imperfect and Nonideal Clutters: A Common Approach

Linear Codes and Character Sums

Network Design Via Iterative Rounding Of Setpair Relaxations

On the number of lines in planar spaces