《動(dòng)力學(xué)與微分方程》雜志滿足了動(dòng)力學(xué)系統(tǒng)學(xué)者的研究需要。介紹了微分方程動(dòng)力學(xué)理論(常微分方程、偏微分方程、隨機(jī)微分方程、泛函微分方程)及其離散類比。該雜志也發(fā)表論文處理計(jì)算結(jié)果和應(yīng)用在生物學(xué)，工程學(xué)，物理學(xué)和其他科學(xué)，以及在數(shù)學(xué)的其他領(lǐng)域的論文，有直接關(guān)系到微分方程的動(dòng)力學(xué)。本期刊討論的動(dòng)力學(xué)問題涵蓋了所有的經(jīng)典主題，包括:吸引子、分叉理論、連接理論、二分法、遍歷理論、有限和無限維系統(tǒng)、指數(shù)理論、不變流形、李亞普諾夫指數(shù)、正規(guī)形式、奇異攝動(dòng)、穩(wěn)定性理論、對(duì)稱性、拓?fù)浞椒ê徒鼐€。此外，該雜志還涵蓋了新興領(lǐng)域。特別強(qiáng)調(diào)

The Journal of Dynamics and Differential Equations answers the research needs of scholars of dynamical systems. It presents papers on the theory of the dynamics of differential equations (ordinary differential equations, partial differential equations, stochastic differential equations, and functional differential equations) and their discrete analogs. The journal also publishes papers dealing with computational results and applications in biology, engineering, physics, and the other sciences, as well as papers in other areas of mathematics which have direct bearing on the dynamics of differential equations.The dynamical issues treated in this journal cover all of the classical topics, including: attractors, bifurcation theory, connection theory, dichotomies, ergodic theory, finite and infinite dimensional systems, index theory, invariant manifolds, Lyapunov exponents, normal forms, singular perturbations, stability theory, symmetries, topological methods, and transversality. In addition, the journal covers new and emerging areas. Special emphas