應(yīng)用分類結(jié)構(gòu)側(cè)重于從類別理論到數(shù)學(xué)，物理和計(jì)算機(jī)科學(xué)的結(jié)果，技術(shù)和思想的應(yīng)用。 這些包括拓?fù)浜痛鷶?shù)類別的研究，表征理論，代數(shù)幾何，同源和同倫代數(shù)，衍生和三角化類別，（幾何）不變量的分類，數(shù)學(xué)物理中的分類研究，更高類別理論和應(yīng)用，功能分析中的分類調(diào)查 ，在連續(xù)順序理論和理論計(jì)算機(jī)科學(xué)。 此外，該期刊還關(guān)注新興領(lǐng)域的發(fā)展，其中分類方法的應(yīng)用被證明是相關(guān)的。

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.