雜志介紹

Advances In Difference Equations雜志介紹

《Advances In Difference Equations》是一本以English為主的開放獲取國際優秀期刊，中文名稱差分方程的進展，本刊主要出版、報道數學-MATHEMATICS領域的研究動態以及在該領域取得的各方面的經驗和科研成果，介紹該領域有關本專業的最新進展，探討行業發展的思路和方法，以促進學術信息交流，提高行業發展。該刊已被國際權威數據庫SCIE收錄，為該領域相關學科的發展起到了良好的推動作用，也得到了本專業人員的廣泛認可。該刊最新影響因子為3.1，最新CiteScore 指數為8.6。

本刊近期中國學者發表的論文主要有：

• Fractional-order modelling of state-dependent non-associated behaviour of soil without using state variable and plastic potential

  Author: Yifei Sun, Changjie Zheng

• Variational method to a fractional impulsive $$-Laplacian coupled systems with partial sub-$$ linear growth

  Author: Cuiling Liu, Xingyong Zhang, Junping Xie

• Developing CRS iterative methods for periodic Sylvester matrix equation

  Author: Linjie Chen, Changfeng Ma

• A higher-order blended compact difference (BCD) method for solving the general 2D linear second-order partial differential equation

  Author: Tingfu Ma, Yongbin Ge

英文介紹

Advances In Difference Equations雜志英文介紹

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.