Fractional Calculus and Applied Analysis

SJR Rank #4,934H-index: 73SJR: 0.997Best quartile: Q1APC: US$2,590
Journal website: aims, scope and author guidelines
Publisher

Springer International Publishing AG

Country

Switzerland

Type

journal

SJR by Edition

2022202500.250.50.751

Subject Categories

  • AnalysisQ1
  • Applied MathematicsQ1

Areas: Mathematics

Most published research topics

Fractional Differential Equations SolutionsNonlinear Differential Equations AnalysisDifferential Equations and Numerical MethodsDifferential Equations and Boundary ProblemsNonlinear Partial Differential EquationsIterative Methods for Nonlinear EquationsAdvanced Control Systems DesignAdvanced Mathematical Modeling in EngineeringStability and Controllability of Differential EquationsNumerical methods in inverse problems

Source: OpenAlex

Publication Statistics

2025 Docs3-Year DocsCitable Docs090180270360

Documents per Year

202220250306090120

Detailed Information

ISSN

1311-0454, 1314-2224

SJR Best Quartile

Q1

Region

Western Europe

Citations per Document (2 years)

3.08

References per Document

36.86

Coverage

2011-2026

Scope

Fractional Calculus and Applied Analysis (FCAA, abbreviated in the World databases as Fract. Calc. Appl. Anal. or FRACT CALC APPL ANAL) 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. Primary topics of FCAA: Fractional Calculus (FC) Special Functions and Integral Transforms, related to FC Fractional Order Differential and Integral Equations and Systems Mathematical Models of Phenomena, described by the above topics Secondary topics from Applied Mathematical Analysis, iff related to FC: Algebraic Analysis, Operational and Convolutional Calculi Generalized Functions, Harmonic Analysis Numerical and Approximation Methods, Computational Procedures and Algorithms, related to the Primary FCAA topics Fractional Stochastic Processes Fractal and Integral Geometry Applications of these techniques to: Differential and Integral Equations, Problems of Mathematical Physics Control 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.

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