Applied Categorical Structures

Journal Title：Applied Categorical Structures

Applied Categorical Structures focuses on applications of results, techniques and ideas from category theory to mathematics, physics and computer science. These include the study of topological and algebraic categories, representation theory, algebraic geometry, homological and homotopical algebra, derived and triangulated categories, categorification of (geometric) invariants, categorical investigations in mathematical physics, higher category theory and applications, categorical investigations in functional analysis, in continuous order theory and in theoretical computer science. In addition, the journal also follows the development of emerging fields in which the application of categorical methods proves to be relevant.

Applied Categorical Structures publishes both carefully refereed research papers and survey papers. It promotes communication and increases the dissemination of new results and ideas among mathematicians and computer scientists who use categorical methods in their research.

《应用范畴结构》侧重于范畴论的结果、技术和思想在数学、物理学和计算机科学中的应用。这些包括拓扑和代数范畴的研究、表示论、代数几何、同调和同伦代数、导出和三角范畴、（几何）不变量的分类、数学物理中的范畴研究、高级范畴理论和应用、函数分析中的范畴研究、连续序理论和理论计算机科学。此外，该期刊还关注新兴领域的发展，在这些领域中，范畴方法的应用被证明是相关的。

《应用范畴结构》发表经过仔细审查的研究论文和调查论文。它促进了在研究中使用范畴方法的数学家和计算机科学家之间的交流，并增加了新成果和新思想的传播。

Applied Categorical Structures创刊于1993年，由Springer Netherlands出版商出版，收稿方向涵盖数学 - 数学全领域，此期刊水平偏中等偏靠后，在所属细分领域中专业影响力一般，过审相对较易，如果您文章质量佳，选择此期刊，发表机率较高。平均审稿速度 12周，或约稿 ，影响因子指数0.6，该期刊近期没有被列入国际期刊预警名单，广大学者值得一试。