Journal of Group Theory : Impact Factor & More

eISSN: 1435-4446pISSN: 1433-5883

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Aims and Scope

The Journal of Group Theory is a bimonthly peer-reviewed mathematical journal covering all aspects of group theory. It was established in 1998 and is published by Walter de Gruyter. The editor-in-chief is Chris Parker (University of Birmingham). Less

Journal of Group Theory Key Metrics

CiteScore
0.9
Impact Factor
< 5
SJR
Q3Algebra and Number Theory
SNIP
1.18

Topics Covered on Journal of Group Theory

Unipotent
Finite group
Automorphism group
Normal subgroup
Lie group
Algebraic group
Schur multiplier
Central series
Maximal subgroup
Unitary group
Compact group
Linear algebraic group
Simple group
Fusion system

Journal of Group Theory Journal Specifications

Indexed in the following public directories

  • Web of Science Web of Science
  • SJR SJR
Overview
Publisher WALTER DE GRUYTER GMBH
Language English
Frequency Bi-monthly
General Details
LanguageEnglish
FrequencyBi-monthly
Publication Start Year1998
Publisher URLVisit website
Website URLVisit website
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FAQs on Journal of Group Theory

How long has Journal of Group Theory been actively publishing? expand

Journal of Group Theory has been in operation since 1998 till date.

What is the publishing frequency of Journal of Group Theory? expand

Journal of Group Theory published with a Bi-monthly frequency.

How many articles did Journal of Group Theory publish last year? expand

In 2023, Journal of Group Theory publsihed 52 articles.

What is the eISSN & pISSN for Journal of Group Theory? expand

For Journal of Group Theory, eISSN is 1435-4446 and pISSN is 1433-5883.

What is Citescore for Journal of Group Theory? expand

Citescore for Journal of Group Theory is 0.9.

What is SNIP score for Journal of Group Theory? expand

SNIP score for Journal of Group Theory is 1.18.

What is the SJR for Journal of Group Theory? expand

SJR for Journal of Group Theory is Q3.

Who is the publisher of Journal of Group Theory? expand

WALTER DE GRUYTER GMBH is the publisher of Journal of Group Theory.