Annales Mathematicae Silesianae
Sciendo · Poland · Est. 1998
ISSN2391-4238
SJR Q4✓ WOS ESCI✓ Scopus / SJR✓ DOAJ✓ Open Access
30
/ 100
High Risk
Score Breakdown
✓ WoS ESCI+10
✓ Scopus Q4+5
✓ DOAJ Verified+15
Total30
Journal Impact Factor
This journal is indexed in Web of Science (JCR) and has an official Journal Impact Factor. View the current value on the journal’s page ↗
SJR Score
0.199
H-Index
9
CiteScore
0.6
SNIP
0.463
Total Works
225
Total Citations
456
2yr Mean Citedness
0.19
Free JIF alternative
Aims & Scope
Annales Mathematicae Silesianae publishes significant research and survey papers from all branches of pure and applied mathematics. It welcomes contributed papers that develop important, new mathematical ideas and results or solve outstanding problems.
⚡ Speed vs Prestige
How does this journal balance review speed with impact level?
27
weeks to review
Slow · median is 15 wks
Q4
SJR Rank
Bottom 25%
General Information
Country / RegionPoland
Primary LanguageEnglish
1st Year Published1998
Frequency2 times per year
StatusActive (last: 2025)
Total Publications225
Publisher OrgDe Gruyter Open
OA Since2015
Submission Info
APC Cost💎 Diamond OA — Free
Peer ReviewSingle-blind
Review Time~27 weeks
Acceptance Rate—
OA LicenseCC BY
OA Rate—
Ethics & Quality
COPE Member✗ No
OASPA Member✗ No
Not on Predatory Lists✓ Yes
Plagiarism Detection✓ Yes
Think.Check.Submit Compliance
10/12 · 83%
✅
Do you know the journal / publisher?
✅
Does the journal have a website?
✅
Is the ISSN verified?
✅
Indexed in a trusted database?
✅
Peer review process documented?
❌
Follows ethical publishing standards (COPE)?
✅
APC fees clearly disclosed?
✅
Not on predatory/blacklists?
❌
Long-term digital preservation?
✅
Plagiarism detection in place?
✅
Listed in DOAJ (verified OA)?
✅
Primary language documented?
Based on the Think.Check.Submit framework by DOAJ, COPE & OASPA. All data from verified open sources.
Publication & Citation Trend
Articles published
Times cited
2019
2020
2021
2022
2023
2024
2025
2026
Source: OpenAlex · Note: citations accumulate over time so older years appear higher
SJR Quartile by Discipline
Scimago ranks this journal separately in each subject category — its quartile can differ by discipline.
Mathematics (miscellaneous)Q4
Subject Classification
Web of Science Categories
MathematicsMathematics, Applied
Scopus Categories
Mathematics (miscellaneous)
Research Topics (OpenAlex)
Functional Equations Stability ResultsMathematical Inequalities and ApplicationsAdvanced Mathematical Theories and ApplicationsAdvanced Topics in AlgebraMathematical and Theoretical AnalysisFixed Point Theorems AnalysisNonlinear Differential Equations AnalysisAdvanced Topology and Set TheoryAdvanced Banach Space TheoryAdvanced Mathematical Theories
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