| Subject area | Rank | Pctile | Q |
|---|---|---|---|
| Algebra and Number Theory | 41 / 137 | 70th | Q2 |
| Discrete Mathematics and Combinatorics | 43 / 99 | 57th | Q2 |
| Statistics and Probability | 195 / 303 | 35th | Q3 |
| Statistics, Probability and Uncertainty | 118 / 178 | 33rd | Q3 |
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Random Matrices: Theory and Application
Random Matrices: Theory and Application is Scopus-indexed (Q2, CiteScore 1.7), WoS SCIE. It is covered by India's One Nation One Subscription scheme for reading access. Published by World Scientific.
Checked against the index lists dated .
ISSN 2010-3263Verify ISSN ↗2010-3271Verify ISSN ↗
Publisher: World Scientific
Cost to publish: No APC data — check the publisher
Not listed in: DOAJ, ABDC, ABS / AJG, FT50, UT Dallas, ONOS (APC covered)
Quick answers
Is Random Matrices: Theory and Application indexed in Scopus?
Yes — actively indexed in Scopus, coverage 2012–present, best quartile Q2, CiteScore 1.7.
What quartile is Random Matrices: Theory and Application in Scopus?
Random Matrices: Theory and Application is Q2 in Algebra and Number Theory (rank 41 of 137), Q2 in Discrete Mathematics and Combinatorics (rank 43 of 99) and Q3 in Statistics and Probability (rank 195 of 303), by CiteScore 2025. It is ranked in 4 subject areas in all.
What is the impact factor of Random Matrices: Theory and Application?
Random Matrices: Theory and Application is indexed in the Science Citation Index Expanded, so it may have a Journal Impact Factor in Clarivate's Journal Citation Reports. JCR is paid, so check it for the current value. The closest free measure is its Scopus CiteScore 1.7, which places it in quartile Q2 at the 70th percentile of its subject. Its SCImago Journal Rank (SJR, a free Scopus-based metric) is 0.456, quartile Q2, with an H-index of 23.
Who publishes Random Matrices: Theory and Application and what is its ISSN?
Random Matrices: Theory and Application is published by World Scientific. Its print ISSN is 2010-3263 and its online ISSN is 2010-3271.
Is Random Matrices: Theory and Application covered under ONOS in India?
Yes. It is part of the One Nation One Subscription (ONOS) national subscription, so readers at participating Indian institutions get its full text. ONOS does not cover its article processing charge.
Is Random Matrices: Theory and Application in Web of Science?
Yes — indexed in the Science Citation Index Expanded.
Is Random Matrices: Theory and Application open access?
No — it is not registered as an open-access journal in DOAJ or Scopus.
How well cited is Random Matrices: Theory and Application? — open metrics via OpenAlex
Random Matrices: Theory and Application has an h-index of 28 and a 2-year mean of 1.16 citations per paper (OpenAlex). Its Scopus CiteScore is 1.7, quartile Q2. On 2-year citations it ranks #19 of 129 Scopus journals in Algebra and Number Theory.
Random Matrices: Theory and Application published 31 papers in 2025; its busiest recent year was 2019 with 39. 2026* is the year so far.
h-index, i10-index and 2-year mean citedness are open, licence-clear metrics from OpenAlex — not a proprietary impact factor. The subject rank counts only journals that OpenAlex has a figure for; it is not a Scopus or Clarivate ranking. Updated 2026-10-14.
Who publishes in Random Matrices: Theory and Application? — latest 97 articles, 2022–2026
In its latest 97 research articles (2022–2026), authors are most often from China (25.8%), United States (19.9%) and France (7.4%).
Countries are counted fractionally, so a paper by authors from two countries counts half to each.
Are there integrity warnings for Random Matrices: Theory and Application? — indicators, not proof of misconduct
Scopus status: Active. No retracted papers are recorded. The Problematic Paper Screener flags none of its papers. These are indicators to check, not findings against the journal.
- Scopus statusActive
- Retracted papers None recorded
- Problematic Paper Screener flags None flagged
Retractions from OpenAlex; flags from the Problematic Paper Screener (Cabanac, Labbé & Magazinov, CC BY), 2026-09-21 export. A flag marks a paper for a closer look; it is not a finding against the journal.
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