Taylor & Francis

The Journal of Difference Equations and Applications Template

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About the The Journal of Difference Equations and Applications format

The Journal of Difference Equations and Applications is a peer-reviewed journal published by Taylor & Francis, covering Mathematical and Theoretical Epidemiology and Ecology Models, Nonlinear Differential Equations Analysis, Advanced Differential Equations and Dynamical Systems.

PublisherTaylor & Francis
Reference styleAuthor–year (Chicago, T&F)
Author–year — (Smith, 2023) in the text
Smith, Ada, Ben Jones, and Cara Lee. 2023. "A Representative Article Title." The Journal of Difference Equations and Applications 12 (3): 45–58.

Formats any DOI in The Journal of Difference Equations and Applications style. No sign-up.

Publishes research inMathematical and Theoretical Epidemiology and Ecology Models Nonlinear Differential Equations Analysis Advanced Differential Equations and Dynamical Systems Mathematical Dynamics and Fractals Differential Equations and Numerical Methods
ISSN1023-6198
Citation impact (2-yr)1.02
h-index63
i10-index907
Total citations30,449
Top institutions publishing hereUniversity of Rhode Island
Journal websitewww.tandfonline.com
You getA submission-ready PDF and the editable LaTeX source — ready to submit.

Papers published in The Journal of Difference Equations and Applications per year

60
2014
110
2015
125
2016
119
2017
84
2018
96
2019
78
2020
95
2021
85
2022
94
2023
83
2024
64
2025

Citation impact of The Journal of Difference Equations and Applications by publication year

546
2014
965
2015
1.1K
2016
1K
2017
810
2018
739
2019
440
2020
524
2021
316
2022
293
2023
140
2024
47
2025

Citations each year’s papers have accumulated so far — the most recent years are still building up.

Most-cited papers in The Journal of Difference Equations and Applications

Nonstandard Finite Difference Schemes for Differential Equations

Ronald E. Mickens · 1 Jan 2002

This paper gives an introduction to nonstandard finite difference methods useful for the construction of discrete models of differential equations when numerical solutions are required. While the general rules for such schemes are not precisely known at the present time, several important criterion have been found. We provide an explanation of their significance and apply…

Dynamic consistency: a fundamental principle for constructing nonstandard finite difference schemes for differential equations

Ronald E. Mickens · 1 Jun 2005

The need often arises to analyze the dynamics of a system in terms of a discrete formulation. This can occur by using an a priori discrete model of the system or by discretizing a continuous model. For the latter case, the continuous model is represented by differential equations and the discrete forms come from the…

Two-point boundary value problems for finite fractional difference equations

Ferhan M. Atıcı, Paul W. Eloe · 6 Jan 2011

In this paper, we introduce a two-point boundary value problem for a finite fractional difference equation. We invert the problem and construct and analyse the corresponding Green's function. We then provide an application and obtain sufficient conditions for the existence of positive solutions for a two-point boundary value problem for a nonlinear finite fractional difference…

The basic reproduction number in some discrete-time epidemic models

Linda J. S. Allen, P. van den Driessche · 30 Sep 2008

The next generation matrix approach for calculating the basic reproduction number is summarized for discrete-time epidemic models. This approach is applied to six disease models developed for the study of two emerging wildlife diseases: hantavirus in rodents and chytridiomycosis in amphibians. Two of the models include discrete spatial patches. For each model, is calculated in…

ECO:a methodology for the enumeration of combinatorial objects

Elena Barcucci, Alberto Del Lungo, Elisa Pergola et al. · 1 Jan 1999

In this Paper, we illustrate a method (called the ECO method) for enumerating some classes of combinatorial objects. The basic idea of this method is the following: by means of an operator that performs a "local expansion" on the objects, we give some recursive constructions of these classes. We use these constructions to deduce some…

The Journal of Difference Equations and Applications template — frequently asked questions

How do I write a paper in the The Journal of Difference Equations and Applications format?
In DocuGuru you write your manuscript in a normal editor — no LaTeX setup required — and select the The Journal of Difference Equations and Applications template. When you export, DocuGuru compiles the paper into the official Taylor & Francis format and hands you a submission-ready PDF along with the editable LaTeX source.
What reference style does The Journal of Difference Equations and Applications use?
The Journal of Difference Equations and Applications uses Author–year (Chicago, T&F) references, shown as author–year markers such as (Smith, 2023) in the text. DocuGuru formats every in-text citation and the reference list in this exact style automatically. A reference appears like this: Smith, Ada, Ben Jones, and Cara Lee. 2023. "A Representative Article Title." The Journal of Difference Equations and Applications 12 (3): 45–58.
Do I need to know LaTeX to submit to The Journal of Difference Equations and Applications?
No. DocuGuru generates the interact LaTeX class and compiles the PDF for you in the background, so you get a Taylor & Francis-ready The Journal of Difference Equations and Applications document without writing any LaTeX. If you do want it, the LaTeX source is included in the export.
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Yes. Paste or upload your current manuscript — Word, LaTeX, Markdown, or plain text — and DocuGuru reflows it into the The Journal of Difference Equations and Applications format with correct headings, figures, tables, and author–year citations.
Who publishes The Journal of Difference Equations and Applications?
The Journal of Difference Equations and Applications is a multidisciplinary journal published by Taylor & Francis. DocuGuru's The Journal of Difference Equations and Applications template matches Taylor & Francis's official submission format.
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