Qualitative Theory of Dynamical Systems

metrics 2024

Charting New Territories in Mathematical Research

Introduction

Qualitative Theory of Dynamical Systems, published by SPRINGER BASEL AG, is a prestigious academic journal that serves as a central platform for the dissemination of research in the realms of applied mathematics and discrete mathematics. With an ISSN of 1575-5460 and an E-ISSN of 1662-3592, this journal has established itself with a strong impact, ranking in the Q2 category for both applied mathematics and discrete mathematics and combinatorics as of 2023. Having converged over critical years—from 1999 to 2005 and from 2008 to 2025—it aims to publish high-quality, peer-reviewed articles that contribute to the understanding of dynamical systems through qualitative methods. With a Scopus rank placing it in the top twenty of discrete mathematics and combinatorics as well as a respectable position in applied mathematics, the journal is considered essential for researchers, professionals, and students looking to stay abreast of the latest theoretical and practical advancements in these vibrant fields. While the journal currently does not offer open access options, its commitment to rigorous scientific inquiry and innovation ensures its lasting significance in mathematical literature.

Metrics 2024

SCIMAGO Journal Rank0.52
Journal Impact Factor1.90
Journal Impact Factor (5 years)1.40
H-Index30
Journal IF Without Self1.90
Eigen Factor0.00
Normal Eigen Factor0.35
Influence0.42
Immediacy Index0.90
Cited Half Life1.90
Citing Half Life8.60
JCI1.35
Total Documents965
WOS Total Citations944
SCIMAGO Total Citations1980
SCIMAGO SELF Citations198
Scopus Journal Rank0.52
Cites / Document (2 Years)2.04
Cites / Document (3 Years)1.77
Cites / Document (4 Years)1.68

Metrics History

Rank 2024

Scopus

Discrete Mathematics and Combinatorics in Mathematics
Rank #17/92
Percentile 81.52
Quartile Q1
Applied Mathematics in Mathematics
Rank #277/635
Percentile 56.38
Quartile Q2

IF (Web Of Science)

MATHEMATICS
Rank 34/489
Percentile 93.10
Quartile Q1
MATHEMATICS, APPLIED
Rank 66/331
Percentile 80.20
Quartile Q1

JCI (Web Of Science)

MATHEMATICS
Rank 42/489
Percentile 91.41
Quartile Q1
MATHEMATICS, APPLIED
Rank 44/331
Percentile 86.71
Quartile Q1

Quartile History

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