Home › Search › Annales de l'Institut Henri Poincare (C) Analyse Non Lineaire Annales de l'Institut Henri Poincare (C) Analyse Non Lineaire European Mathematical Society Publishing House · Germany · Est. 1983
ISSN 1873-1430
SJR Q1 ✓ WOS SCIE ✓ Scopus / SJR ✓ DOAJ ✓ Open Access
Score Breakdown
✓ WoS SCIE/SSCI +25
✓ Scopus Q1 +25
✓ DOAJ Verified +15
Total 65
The Nonlinear Analysis section of the Annales de l'Institut Henri Poincaré is an international journal created in 1983 which publishes original and high quality research articles in nonlinear analysis and its applications. The journal welcomes outstanding submissions with a substantial nonlinear analysis component, and with potential applications to nonlinear partial differential equations, mechanics, physics, economy, biology, ecology, social sciences, and other fields.
⚡ Speed vs Prestige
How does this journal balance review speed with impact level?
76
weeks to review
Slow · median is 15 wks
Q1
SJR Rank
Top 25% in field
Country / Region Germany
Primary Language English
1st Year Published 1983
Frequency six issues per volume
Status Active
Total Publications 1,913
Publisher Org Elsevier BV
APC Cost 💎 Diamond OA — Free
Peer Review Single-blind
Review Time ~76 weeks
Acceptance Rate —
OA License CC BY
OA Rate —
COPE Member ✗ No
OASPA Member ✗ No
Not on Predatory Lists ✓ Yes
Plagiarism Detection ✗ No
📦 Long-term Preservation
CLOCKSS
✅ Do you know the journal / publisher?
European Mathematical Society Publishing House
✅ Does the journal have a website?
✓ Linked
✅ Is the ISSN verified?
1873-1430
✅ Indexed in a trusted database?
WoS, Scopus, DOAJ
✅ Peer review process documented?
Single-blind
❌ Follows ethical publishing standards (COPE)?
N/A
✅ APC fees clearly disclosed?
No APC (Free)
✅ Not on predatory/blacklists?
✓ Clean
✅ Long-term digital preservation?
CLOCKSS
❌ Plagiarism detection in place?
No
✅ Listed in DOAJ (verified OA)?
DOAJ verified
✅ Primary language documented?
English
Based on the Think.Check.Submit framework by DOAJ, COPE & OASPA. All data from verified open sources.
Source: OpenAlex · Note: citations accumulate over time so older years appear higher
Scimago ranks this journal separately in each subject category — its quartile can differ by discipline.
Analysis Q1
Applied Mathematics Q1
Mathematical Physics Q1
Web of Science Categories
Mathematics, Applied
Scopus Categories
Applied Mathematics Mathematical Physics Analysis
Research Topics (OpenAlex)
Advanced Mathematical Modeling in Engineering Nonlinear Partial Differential Equations Advanced Mathematical Physics Problems Navier-Stokes equation solutions Geometric Analysis and Curvature Flows Stability and Controllability of Differential Equations Numerical methods in inverse problems Quantum chaos and dynamical systems Nonlinear Waves and Solitons Nonlinear Differential Equations Analysis
Data updated: 2026-05-22 · Sources: SJR, DOAJ, OpenAlex, WoS, Crossref