Communications in Algebra

eISSN: 1532-4125pISSN: 0092-7872

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Key Metrics

CiteScore
1.1
H-Index
66
Impact Factor
< 5
SJR
Q2Algebra and Number Theory
SNIP
0.99
6
Time to Publish
time-to-publish View Chart
7  Mo

Journal Specifications

Overview
  • Publisher
    TAYLOR & FRANCIS INC
  • Language
    Multi-Language
  • Frequency
    Monthly
General Details
View less
Time to Publish
Time to publish distribution
Articles published in year 2022
Time to publish index
Months% Papers published
0-3 7%
4-6 33%
7-9 29%
>9 32%

Topics Covered

Lie algebra
Direct sum
Finite group
Group ring
Quadratic growth
Abelian category
Triple system
Maximal subgroup
Local cohomology
Symmetric group
Simple group
Commutative ring
Automorphism group
Matrix algebra
Root system
Tensor product
Abelian group
Euclidean space
Riemann surface
Lie derivative

Year-wise Publication

FAQs

Since when has Communications in Algebra been publishing? Faqs

The Communications in Algebra has been publishing since 1974 till date.

How frequently is the Communications in Algebra published? Faqs

Communications in Algebra is published Monthly.

What is the H-index. SNIP score, Citescore and SJR of Communications in Algebra? Faqs

Communications in Algebra has a H-index score of 66, Citescore of 1.1, SNIP score of 0.99, & SJR of Q2

Who is the publisher of Communications in Algebra? Faqs

The publisher of Communications in Algebra is TAYLOR & FRANCIS INC.

How can I view the journal metrics of Communications in Algebra on editage? Faqs

For the Communications in Algebra metrics, please refer to the section above on the page.

What is the eISSN and pISSN number of Communications in Algebra? Faqs

The eISSN number is 1532-4125 and pISSN number is 0092-7872 for Communications in Algebra.

What is the focus of this journal? Faqs

The journal covers a wide range of topics inlcuding Lie algebra, Direct sum, Finite group, Group ring, Quadratic growth, Abelian category, Triple system, Maximal subgroup, Local cohomology, Symmetric group, Simple group, Commutative ring, Automorphism group, Matrix algebra, Root system, Tensor product, Abelian group, Euclidean space, Riemann surface, Lie derivative.

Why is it important to find the right journal for my research? Faqs

Choosing the right journal ensures that your research reaches the most relevant audience, thereby maximizing its scholarly impact and contribution to the field.

Can the choice of journal affect my academic career? Faqs

Absolutely. Publishing in reputable journals can enhance your academic profile, making you more competitive for grants, tenure, and other professional opportunities.

Is it advisable to target high-impact journals only? Faqs

While high-impact journals offer greater visibility, they are often highly competitive. It's essential to balance the journal's impact factor with the likelihood of your work being accepted.