FOUNDATIONS OF COMPUTATIONAL MATHEMATICS

metrics 2024

Shaping the future of applied mathematics and computational theory.

Introduction

Foundations of Computational Mathematics, published by Springer, is a premier journal dedicated to the advancement of research in the field of computational mathematics. With an impressive impact factor attributable to its rigorous peer-review process and high-quality publications, this journal is recognized globally, featuring in the prestigious Q1 quartile across various categories including Analysis, Applied Mathematics, Computational Mathematics, and Computational Theory and Mathematics. With a commitment to fostering innovative research, the journal welcomes original research articles, reviews, and notes that contribute to the theoretical foundations and practical applications of computational methods. Its Scopus rankings reflect its significant standing in the academic community, providing an essential platform for scholars, researchers, and students to disseminate their findings and engage with groundbreaking mathematical advances. For those seeking to stay at the forefront of the discipline, Foundations of Computational Mathematics offers invaluable insights and is a critical resource for fostering intellectual discourse and collaboration.

Metrics 2024

SCIMAGO Journal Rank2.55
Journal Impact Factor2.50
Journal Impact Factor (5 years)2.90
H-Index68
Journal IF Without Self2.50
Eigen Factor0.01
Normal Eigen Factor1.26
Influence2.71
Immediacy Index0.30
Cited Half Life8.40
Citing Half Life11.60
JCI1.56
Total Documents710
WOS Total Citations2178
SCIMAGO Total Citations5966
SCIMAGO SELF Citations158
Scopus Journal Rank2.55
Cites / Document (2 Years)2.90
Cites / Document (3 Years)3.37
Cites / Document (4 Years)3.26

Metrics History

Rank 2024

Scopus

Analysis in Mathematics
Rank #4/193
Percentile 97.93
Quartile Q1
Applied Mathematics in Mathematics
Rank #48/635
Percentile 92.44
Quartile Q1
Computational Mathematics in Mathematics
Rank #17/189
Percentile 91.01
Quartile Q1
Computational Theory and Mathematics in Computer Science
Rank #24/176
Percentile 86.36
Quartile Q1

IF (Web Of Science)

COMPUTER SCIENCE, THEORY & METHODS
Rank 47/143
Percentile 67.50
Quartile Q2
MATHEMATICS
Rank 13/489
Percentile 97.40
Quartile Q1
MATHEMATICS, APPLIED
Rank 35/331
Percentile 89.60
Quartile Q1

JCI (Web Of Science)

COMPUTER SCIENCE, THEORY & METHODS
Rank 16/143
Percentile 88.81
Quartile Q1
MATHEMATICS
Rank 32/489
Percentile 93.46
Quartile Q1
MATHEMATICS, APPLIED
Rank 25/331
Percentile 92.45
Quartile Q1

Quartile History

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