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International Journal of Difference Equations
Research India Publications · India
ISSN0974-1828
SJR Q4✓ Scopus / SJR
5
/ 100
High Risk
Score Breakdown
✓ Scopus Q4+5
Total5
Journal Impact Factor
Not on record at PubScope. The Journal Impact Factor is published by Clarivate for Web of Science (JCR)–indexed journals.
SJR Score
0.115
H-Index
6
Total Works
60
Total Citations
585
2yr Mean Citedness
0.00
Free JIF alternative
Aims & Scope✦ Inferred from recent articles
The International Journal of Difference Equations publishes research on difference equations, including fixed-point theorems, q-analogues of integral transformations, and uniqueness problems related to difference operators and polynomials. It also features work on queueing systems, fractional derivatives, reliability modeling of repairable systems, and geometric properties of analytic functions.
AI-summarised from recent articles · verify on the publisher page
⚡ Speed vs Prestige
How does this journal balance review speed with impact level?
Based on the Think.Check.Submit framework by DOAJ, COPE & OASPA. All data from verified open sources.
Publication & Citation Trend
Articles published
Times cited
2014
2015
2019
2020
2021
2022
2023
2024
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.
AnalysisQ4
Applied MathematicsQ4
Computational MechanicsQ4
Modeling and SimulationQ4
Subject Classification
Scopus Categories
Applied MathematicsAnalysisModeling and SimulationComputational Mechanics
Research Topics (OpenAlex)
Differential Equations and Numerical MethodsNonlinear Differential Equations AnalysisFractional Differential Equations SolutionsNumerical methods for differential equationsDifferential Equations and Boundary ProblemsMathematical and Theoretical Epidemiology and Ecology ModelsAdvanced Differential Equations and Dynamical SystemsIterative Methods for Nonlinear EquationsMeromorphic and Entire FunctionsStability and Controllability of Differential Equations