Journal of Fixed Point Theory and Applications（不动点理论与应用杂志）影响因子_期刊投稿发表

期刊简介

The Journal of Fixed Point Theory and Applications (JFPTA) provides a publication forum for an important research in all disciplines in which the use of tools of fixed point theory plays an essential role. Research topics include but are not limited to:(i) New developments in fixed point theory as well as in related topological methods,in particular:Degree and fixed point index for various types of maps,Algebraic topology methods in the context of the Leray-Schauder theory,Lefschetz and Nielsen theories,Borsuk-Ulam type results,Vietoris fractions and fixed points for set-valued maps.(ii) Ramifications to global analysis, dynamical systems and symplectic topology,in particular:Degree and Conley Index in the study of non-linear phenomena,Lusternik-Schnirelmann and Morse theoretic methods,Floer Homology and Hamiltonian Systems,Elliptic complexes and the Atiyah-Bott fixed point theorem,Symplectic fixed point theorems and results related to the Arnold Conjecture.(iii) Significant applications in nonlinear analysis, mathematical economics and computation theory,in particular:Bifurcation theory and non-linear PDE-s,Convex analysis and variational inequalities,KKM-maps, theory of games and economics,Fixed point algorithms for computing fixed points.(iv) Contributions to important problems in geometry, fluid dynamics and mathematical physics,in particular:Global Riemannian geometry,Nonlinear problems in fluid mechanics.

不动点理论与应用杂志（JFPTA）为所有学科的重要研究提供了一个出版论坛，其中不动点理论工具的使用起着至关重要的作用。研究主题包括但不限于：（i）新发展的不动点理论以及相关的拓扑方法，特别是：度和不动点指数的各种类型的映射，代数拓扑方法的背景下Leray-Schauder理论，Lefschetz和尼尔森理论，Borsuk-Ulam型的结果，Vietoris分数和不动点的集值映射。(ii)衍生到整体分析，动力系统和辛拓扑，特别是：度和康利指数在研究非线性现象，Lusternik-Schnirelmann和莫尔斯理论方法，Floer同调和哈密顿系统，椭圆复合体和Atiyah-Bott不动点定理，辛不动点定理和结果有关的阿诺德猜想。(iii)在非线性分析、数学经济学和计算理论中的重要应用，特别是：分歧理论和非线性偏微分方程、凸分析和变分不等式、KKM映射、博弈论和经济学、计算不动点的不动点算法。(iv)对几何学、流体动力学和数学物理中的重要问题有贡献，特别是：整体黎曼几何、流体力学中的非线性问题。

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