Communications in Differential and Difference Equations (CDDE)
ISSN: 0973-6301
Editor in Chief:
Prof. Yong Zhou,
Department of Mathematics
Xiangtan University, Xiangtan, Hunan, 411105
P.R. China

The
Communications in Differential and Difference Equations (CDDE) is a
scholarly journal dedicated to the publication of original research in the
theory, analysis, and applications of differential and difference equations. The
journal focuses on qualitative properties, analytical methods, solution
behaviour, and mathematical techniques for continuous and discrete dynamical
systems. The journal welcomes theoretical and methodological contributions
addressing ordinary and partial differential equations, functional and
fractional equations, stochastic and impulsive systems, difference equations,
and related mathematical frameworks. It also encourages research demonstrating
the application of these methods to problems in engineering, biological
sciences, economics, industrial systems, and other related disciplines.
Aim and Scope
The journal aims to advance mathematical research
on differential and difference equations, with emphasis on qualitative theory,
analytical techniques, solution properties, and applications to continuous and
discrete systems. The scope includes, but is not limited to:
Ordinary differential equations
Partial differential equations
Functional differential equations
Functional partial differential equations
Fractional differential equations
Impulsive differential equations
Stochastic differential equations
Differential equations in Banach spaces
Integral and integro-differential equations
Delay differential equations
Difference equations and systems of difference equations
Delay difference equations
Partial difference equations
Functional difference equations
Dynamic equations on time scales
Discrete dynamical systems
Qualitative theory of differential and difference equations
Existence and uniqueness of solutions
Stability, asymptotic behaviour and boundedness of solutions
Oscillation and non-oscillation theory
Periodic solutions and boundary-value problems
Initial-value and boundary-value problems
Nonlinear differential and difference equations
Numerical and analytical methods for differential and difference equations
Bifurcation theory and nonlinear dynamics
Control problems involving differential and difference equations
Differential and difference equations in Banach and other functional spaces
Mathematical modelling of continuous and discrete processes
Applications in engineering and industrial systems
Applications in biological and biomedical sciences
Applications in economics, finance and population dynamics
Applications in physical sciences and related interdisciplinary fields
The journal welcomes original research articles presenting rigorous mathematical
analysis, new theoretical results, methodological advances, and well-founded
applications of differential and difference equations. Contributions should
establish a clear mathematical contribution and, where relevant, demonstrate the
significance of the proposed methods for practical or interdisciplinary
problems.
CDDE, ISSN 0973-6301 fulfils the UGC criteria for ethical publication - as per new
UGC 9678711_PUBLIC-NOTICE-CARE
Submission:
irpeditor@gmail.com
or
submission@irphjournals.com
(submit your paper as email attachment).

Types of Contributions
Research Articles:
Research Articles should present original and substantive mathematical findings based on theoretical, analytical, computational, numerical or applied investigations. Manuscripts should explain the methods, assumptions, proofs, derivations, computational procedures and results sufficiently to permit appropriate scholarly evaluation.
Short Communications:
Short Communications are intended for concise reports of significant and well-defined mathematical results. They may present focused theoretical findings, new propositions or methods, concise proofs, novel computational approaches, or other developments of clear relevance to the journal's scope.
Review Articles:
The journal welcomes Review Articles that provide systematic, critical and well-structured examinations of significant developments in areas within the journal's scope. Reviews should synthesize relevant mathematical literature, assess established results and current approaches, and identify meaningful directions for further investigation. Review Articles are subject to the journal's peer-review process.

Publication Frequency
: two issues per year.
Article Preparation Template
[Download - File]
Authors' Information

Editorial Board
Editorial Board Members
Peer Review Policy
Publication Ethics and Malpractice Statement

Volume
3 No.1 (2012)
Volume
4 No.1 (2013)
Volume
5 No.1 (2014)
Volume
6 No.1 (2015)
Volume
15 No.1 (2024)

Publication Ethics and Research Integrity
Copyright and Licensing
