分?jǐn)?shù)微積分和應(yīng)用分析是數(shù)學(xué)分析（微積分）重要分支的理論和應(yīng)用的專業(yè)國際期刊，其中微分和積分可以是任意非整數(shù)階。其內(nèi)容的高標(biāo)準(zhǔn)由編輯委員會的知名成員和受邀外部評審員的專業(yè)知識保證，并通過最近實現(xiàn)的影響因子（JIF）和影響范圍（SJR）的高價值證明，將期刊推向頂級地方湯森路透和斯科普斯的排行榜。話題FCAA的主要議題：分?jǐn)?shù)微積分（FC）與FC相關(guān)的特殊功能和積分變換分?jǐn)?shù)階微分和積分方程與系統(tǒng)現(xiàn)象的數(shù)學(xué)模型，由上述主題描述應(yīng)用數(shù)學(xué)分析的輔助主題，iff與FC相關(guān)：代數(shù)分析，操作和卷積計算廣義函數(shù)，諧波分析數(shù)學(xué)和近似方法，計算程序和算法，與主要FCAA主題相關(guān)分?jǐn)?shù)隨機(jī)過程分形和積分幾何這些技術(shù)的應(yīng)用：微分與積分方程，數(shù)學(xué)物理問題控制理論，力學(xué)，概率與統(tǒng)計，財務(wù)，工程等其他貢獻(xiàn)：如果揭示分?jǐn)?shù)微積分與上述主題之間的聯(lián)系，以模擬真實物理和社會世界的問題

Fractional Calculus and Applied Analysis is a specialized international journal for theory and applications of an important branch of Mathematical Analysis (Calculus) where differentiations and integrations can be of arbitrary non-integer order. The high standards of its contents are guaranteed by the prominent members of Editorial Board and the expertise of invited external reviewers, and proven by the recently achieved high values of impact factor (JIF) and impact rang (SJR), launching the journal to top places of the ranking lists of Thomson Reuters and Scopus.TopicsPrimary topics of FCAA:?Fractional Calculus (FC)Special Functions and Integral Transforms, related to FCFractional Order Differential and Integral Equations and SystemsMathematical Models of Phenomena, described by the above topicsSecondary topics from Applied Mathematical Analysis, iff related to FC:?Algebraic Analysis, Operational and Convolutional CalculiGeneralized Functions, Harmonic AnalysisNumerical and Approximation Methods, Computational Procedures and Algorithms, related to the Primary FCAA topicsFractional Stochastic ProcessesFractal and Integral GeometryApplications of these techniques to:?Differential and Integral Equations, Problems of Mathematical PhysicsControl Theory, Mechanics, Probability and Statistics, Finances, Engineering, etc.Other contributions:?If revealing connections between Fractional Calculus and the above-mentioned topics to model problems of the real physical and social world