Key Metrics
2.4
CiteScore
CiteScore
CiteScore measures average citations received per document published in the serial.
< 5
Impact Factor
Impact Factor
Impact factor of a journal is calculated by dividing the number of current year citations to the source items published in that journal during the previous two years.
Q3
Theoretical Computer Science
SJR
- Q3 Theoretical Computer Science
- Q2 Computational Theory and Mathematics
- Q1 Discrete Mathematics and Combinatorics
SJR
SJR
SCImago Journal Rank measures weighted citations received by the serial. Citation weighting depends on subject field and prestige (SJR) of the citing serial.
2
SNIP
SNIP
Source Normalized Impact per Paper measures actual citations received relative to citations expected for the serial’s subject field.
16 Mo
Time to Publish
Time to Publish
Based on turnaround time from submission to publication for papers (articles & reviews) published in 2022 and for journals with a sample of more than 10 papers.
Time To Publish
Time to Publish
Based on turnaround time from submission to publication for papers (articles & reviews) published in 2022 and for journals with a sample of more than 10 papers.
Time to Publish
Based on turnaround time from submission to publication for papers (articles & reviews) published in 2022 and for journals with a sample of more than 10 papers.
% of papers by time taken from submission to publication
0 to 3 months
0%
4 to 6 months
0%
7 to 9 months
6%
Above 9 months
94%
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Topics Covered
- Time complexity
- Simplicial complex
- Spectral gap
- Hedetniemi's conjecture
- Automorphism group
- Induced subgraph
- Regular representation
- Minimum entropy
- Bipartite graph
Journal Specifications
| Overview | |
| Publisher | ACADEMIC PRESS INC ELSEVIER SCIENCE |
| Language | English |
| Frequency | Bi-monthly |
| General Details | |
| Language | English |
| Frequency | Bi-monthly |
| Publication Start Year | 1966 |
| Publisher URL | Visit website |
| Website URL | Visit website |
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Check my PaperRecently Published Papers
-
Full paper
A characterization of the Grassmann graphs
- 1 Mar 25
- Journal of Combinatorial Theory, Series B
-
Full paper
Trees with many leaves in tournaments
- 1 Jan 25
- Journal of Combinatorial Theory, Series B
-
Full paper
Lift theorems for representations of matroids over pastures
- 1 Jan 25
- Journal of Combinatorial Theory, Series B
-
Full paper
EPPA numbers of graphs
- 1 Jan 25
- Journal of Combinatorial Theory, Series B
-
Full paper
Volume rigidity and algebraic shifting
- 1 Jan 25
- Journal of Combinatorial Theory, Series B
-
Full paper
On graph classes with minor-universal elements
- 1 Jan 25
- Journal of Combinatorial Theory, Series B
Scite analysis
Powered by scite_
3.9k articles received 88.5k citations see all
- 1,357 Supporting
- 86,510 Mentioning
- 33 Contrasting
Editorial notices
- 0 Retractions
- 0 Withdrawals
- 0 Corrections
- 5 Errata
- 0 Expression of Concern
FAQs
How long has Journal of Combinatorial Theory. Series B been actively publishing?
Journal of Combinatorial Theory. Series B has been in operation since 1966 till date.
What is the publishing frequency of Journal of Combinatorial Theory. Series B ?
Journal of Combinatorial Theory. Series B published with a Bi-monthly frequency.
How many articles did Journal of Combinatorial Theory. Series B publish last years ?
In 2023, Journal of Combinatorial Theory. Series B published 82 articles.
What is the eISSN & pISSN for Journal of Combinatorial Theory. Series B ?
For Journal of Combinatorial Theory. Series B,eISSN is 1096-0902 and pISSN is0095-8956.
What is Citescore for Journal of Combinatorial Theory. Series B ?
Citescore for Journal of Combinatorial Theory. Series B is 2.4.
What is SNIP score for Journal of Combinatorial Theory. Series B ?
SNIP score for Journal of Combinatorial Theory. Series B is 2.
What is the SJR for Journal of Combinatorial Theory. Series B ?
SJR for Journal of Combinatorial Theory. Series B is Q3.
Who is the publisher of Journal of Combinatorial Theory. Series B ?
ACADEMIC PRESS INC ELSEVIER SCIENCE is the publisher of Journal of Combinatorial Theory. Series B.