As a result of the significant disruption that is being caused by the COVID-19 pandemic we are very aware that many researchers will have difficulty in meeting the timelines associated with our peer review process during normal times. Please do let us know if you need additional time. Our systems will continue to remind you of the original timelines but we intend to be highly flexible at this time.
COVID-19 and impact on peer review
Call for Papers: Fixed Point Theory and Applications to Fractional Ordinary and Partial Difference and Differential Equations
Differential and integral calculus is one of the most important concepts in mathematics and appears naturally in numerous scientific problems that have been widely applied in physics, chemical technology, optimal control, finance, signal processing, etc. and are modeled by ordinary or partial difference and differential equations. This special issue will collect the ideas for theoretical advances on fixed point theory and applications to fractional ordinary and partial difference and differential equations. We welcome both original research articles and articles discussing the current situation.
Call for Papers: Difference Equations, Special Functions and Orthogonal Polynomials
This special issue reflects the interplay of difference/differential equations, special functions and polynomials. Potential topics include differential/difference equations for orthogonal polynomials, special functions and analysis of differential/difference equations, PDEs and special functions, special functions defined by difference equations, and fractional-order ODEs and PDEs involving special functions and their application.
Featured article: ‘Finite-time control of plasma glucose in insulin therapies for diabetes'
To study the finite-time control of plasma glucose for diabetic patients with impulsive injections of insulin, Lui Huang, Song, and Shi propose an impulsive differential equation model with initial and boundary conditions. The goal of glucose control is supposed to be achieved if the system has a solution, otherwise the goal cannot be achieved. By constructing two comparison systems and using a comparison principle, several conditions under which the system has a solution are obtained...
Articles
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Ulam–Hyers–Mittag-Leffler stability for tripled system of weighted fractional operator with TIME delay
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Optimal control for obstacle problems involving time-dependent variational inequalities with Liouville–Caputo fractional derivative
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Aboodh transform and the stability of second order linear differential equations
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Simplified and improved criteria for oscillation of delay differential equations of fourth order
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On some classes of difference equations of infinite order
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Birth, growth and computation of pi to ten trillion digits
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Exponential stability of fractional stochastic differential equations with distributed delay
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Fractional complex transforms for fractional differential equations
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Estimation of parameters in a structured SIR model
Articles Collections
Thematic series
Mathematical Models of Infectious Diseases
Advances in Difference Equations
Edited by: Abdon Atangana, Muhammad Altaf Khan, Jose Francisco Gomez Aguila, Dumitru Baleanu, Emile Franc Doungmo Goufo, Abdullahi Yusuf
Collection published: Ongoing
View all collections
Aims and scope
The theory of difference equations, the methods used, and their wide applications have advanced beyond their adolescent stage to occupy a central position in applicable analysis. In fact, in the last 15 years, the proliferation of the subject has been witnessed by hundreds of research articles, several monographs, many international conferences, and numerous special sessions.
The theory of differential and difference equations forms two extreme representations of real world problems. For example, a simple population model when represented as a differential equation shows the good behavior of solutions whereas the corresponding discrete analogue shows the chaotic behavior. The actual behavior of the population is somewhere in between.
The aim of Advances in Difference Equations is to report mainly the new developments in the field of difference equations, and their applications in all fields. We will also consider research articles emphasizing the qualitative behavior of solutions of ordinary, partial, delay, fractional, abstract, stochastic, fuzzy, and set-valued differential equations.
Advances in Difference Equations will accept high-quality articles containing original research results and survey articles of exceptional merit.
Open Thematic Series
Fixed Point Theory and Applications to Fractional Ordinary and Partial Difference and Differential Equations
Deadline for submission: 31 August 2021
Difference Equations, Special Functions and Orthogonal Polynomials
Deadline for submission: 31 August 2021
Annual Journal Metrics
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Speed
71 days to first decision for reviewed manuscripts only
44 days to first decision for all manuscripts
118 days from submission to acceptance
15 days from acceptance to publicationCitation Impact
2.421 - 2-year Impact Factor
1.751 - 5-year Impact Factor
0.976 - Source Normalized Impact per Paper (SNIP)
0.677 - SCImago Journal Rank (SJR)Usage
1,033,713 downloads
36 Altmetric mentions
Editors-in-Chief
Martin Bohner, Missouri University of Science and Technology, United States of America |
Martin's SpringerNature Publications
Elena Braverman, University of Calgary Canada |
Interim Editor-in-Chief
Song Wang, Curtin University, Australia |
From the SpringerOpen blog
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ICMNS 2020 – Digital (6th-7th of July 2020)
08 May 2020
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Interview with Frank Kirchner, Editor-in-Chief of AI Perspectives
04 September 2019
- ISSN: 1687-1847 (electronic)