Advances in Fixed Point Theory SCIK Publishing Corporation · United Kingdom · Est. 2011
ISSN 1927-6303
SJR Q4 ✓ Scopus / SJR
Score Breakdown
✓ Scopus Q4 +5
Total 5
Aims & ScopeAdvances in Fixed Point Theory (AFPT) is a peer-reviewed open access international journal, which is aimed to provide a publication forum for important research in different areas of current interest covering all aspects of fixed point theory and their techniques applicable to nonlinear analysis, geometry, game theory, mathematical economics, engineering, mathematical physics, mathematical biology and other related areas. This journal will accept high quality articles containing original research results and survey articles of exceptional merit.
⚡ Speed vs Prestige
How does this journal balance review speed with impact level?
General InformationCountry / Region United Kingdom
Primary Language English
1st Year Published 2011
Annual Volume ~ 49 articles / year
Status Active (last: 2026)
Total Publications 462
OA Since 2017
Submission InfoPeer Review single blinded
Review Time —
Acceptance Rate —
OA License Creative Commons Attribution License
OA Rate —
Ethics & QualityCOPE Member ✗ No
OASPA Member ✗ No
Not on Predatory Lists ✓ Yes
Think.Check.Submit Compliance✅ Do you know the journal / publisher?
SCIK Publishing Corporation
✅ Does the journal have a website?
✓ Linked
✅ Is the ISSN verified?
1927-6303
✅ Indexed in a trusted database?
Scopus
✅ Peer review process documented?
single blinded
❌ Follows ethical publishing standards (COPE)?
N/A
❌ APC fees clearly disclosed?
N/A
✅ Not on predatory/blacklists?
✓ Clean
❌ Long-term digital preservation?
N/A
❌ Plagiarism detection in place?
N/A
❌ Listed in DOAJ (verified OA)?
N/A
✅ Primary language documented?
English
Based on the Think.Check.Submit framework by DOAJ, COPE & OASPA. All data from verified open sources.
Publication & Citation TrendSource: OpenAlex · Note: citations accumulate over time so older years appear higher
SJR Quartile by DisciplineScimago ranks this journal separately in each subject category — its quartile can differ by discipline.
Analysis Q4
Computational Mathematics Q4
Control and Optimization Q4
Geometry and Topology Q4
Subject ClassificationScopus Categories
Control and Optimization Computational Mathematics Analysis Geometry and Topology
Research Topics (OpenAlex)
Fixed Point Theorems Analysis Optimization and Variational Analysis Nonlinear Differential Equations Analysis Advanced Optimization Algorithms Research Fractional Differential Equations Solutions Differential Equations and Boundary Problems Differential Equations and Numerical Methods Contact Mechanics and Variational Inequalities Advanced Differential Geometry Research Functional Equations Stability Results
Data updated: 2026-05-22 · Sources: SJR, DOAJ, OpenAlex, WoS, Crossref