COMPUTATIONAL COMPLEXITY

metrics 2024

Pioneering Insights into Mathematical Algorithms

Introduction

COMPUTATIONAL COMPLEXITY is a pivotal peer-reviewed journal published by SPRINGER BASEL AG, dedicated to advancing the field of computational theory and mathematics. Established as a key resource since its inception in 1991, the journal's scope encompasses significant areas including computational complexity, algorithmic processes, and mathematical innovations that shape theoretical computer science. With an impressive history of dissemination and influence, it holds a 2023 category quartile ranking of Q2 and Q3 across various mathematics and computer science disciplines, indicating its substantial contribution to academic discourse. Notably, researchers and practitioners should be aware that while the journal is not an open-access publication, it remains accessible via institutional subscriptions and may include selective open-access options for individual articles. By fostering rigorous scholarly communication, COMPUTATIONAL COMPLEXITY continues to attract a diverse readership of academics, professionals, and students who are keen to explore emerging trends and foundational theories in this dynamic field.

Metrics 2024

SCIMAGO Journal Rank0.45
Journal Impact Factor0.70
Journal Impact Factor (5 years)1.00
H-Index41
Journal IF Without Self0.70
Eigen Factor0.00
Normal Eigen Factor0.12
Influence0.91
Immediacy Index0.20
Cited Half Life17.40
Citing Half Life17.10
JCI0.35
Total Documents410
WOS Total Citations533
SCIMAGO Total Citations1289
SCIMAGO SELF Citations67
Scopus Journal Rank0.45
Cites / Document (2 Years)0.58
Cites / Document (3 Years)0.67
Cites / Document (4 Years)0.74

Metrics History

Rank 2024

Scopus

General Mathematics in Mathematics
Rank #175/399
Percentile 56.14
Quartile Q2
Computational Mathematics in Mathematics
Rank #133/189
Percentile 29.63
Quartile Q3
Computational Theory and Mathematics in Computer Science
Rank #131/176
Percentile 25.57
Quartile Q3
Theoretical Computer Science in Mathematics
Rank #108/130
Percentile 16.92
Quartile Q4

IF (Web Of Science)

COMPUTER SCIENCE, THEORY & METHODS
Rank 104/143
Percentile 27.60
Quartile Q3
MATHEMATICS
Rank 217/489
Percentile 55.70
Quartile Q2

JCI (Web Of Science)

COMPUTER SCIENCE, THEORY & METHODS
Rank 93/143
Percentile 34.97
Quartile Q3
MATHEMATICS
Rank 412/489
Percentile 15.75
Quartile Q4

Quartile History

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