中文简介
差分方程与应用杂志是世界领先的期刊，发表的最新论文对差分方程或离散动力系统的理论和应用做出了重大贡献。特别欢迎使用差分方程和离散动力系统的技术或有助于这两个领域相互作用的文章。连续模型在离散动力系统差分方程的应用和理论中起着重要作用。该杂志分两部分发表论文:第一部分:差分方程或离散动力系统的纯数学和理论。第二部分:差分方程或离散动力系统的应用和技术。主题感兴趣的期刊包括但不限于:迭代理论,复杂的动力学、混沌理论、拓扑和组合动力学、稳定性理论,边值问题,对称性和可积系统,q-difference方程,遍历理论、数值分析、特殊函数和正交多项式,组合数学,时间尺度上的动态方程,差分微分方程。关于差分方程或离散动力系统在任何科学学科中的应用的文章，包括但不限于数学生物学、进化博弈论、经济学、物理学和工程学的各种学科，也对该杂志感兴趣。其他主题将由编辑自行决定。该杂志由原创研究、说明性文章、短笔记、书评和在应用和技术方面提出新想法的论文组成。
英文简介
The Journal of Difference Equations and Applications is a world-leading Journal publishing state-of-the-art papers which significantly contribute to the theory and applications of difference equations or discrete dynamical systems. Articles using techniques from both difference equations and discrete dynamical systems or contributing to the interplay between these two areas are especially welcome. Continuous models that play a role in the applications and theory of difference equations of discrete dynamical systems are also welcome. The Journal publishes papers in two sections: Section A: Pure mathematics and theory of difference equations or discrete dynamical systems. Section B: Applications and techniques utilising difference equations or discrete dynamical systems. Topics of interest to the journal include but are not limited to: iteration theory, complex dynamics, chaos theory, topological and combinatorial dynamics, stability theory, boundary value problems, symmetries and integrable systems, q-difference equations, ergodic theory, numerical analysis, special functions and orthogonal polynomials, combinatorics, dynamic equations on time-scale, and difference-differential equations. Articles that deal with the applications of difference equations or discrete dynamical systems to any scientific discipline, including but not limited to, various disciplines of mathematical biology, evolutionary game theory, economics, physics, and engineering are also of interest to the Journal. Other topics will be considered at the Editors’ discretion. The Journal is composed of original research, expository, short notes, and book reviews, and papers that present novel ideas in applications and techniques.
近年期刊影响因子趋势图
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