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Fractional Calculus And Applied Analysis

Fractional Calculus And Applied Analysis杂志,由Versita出版,于2011年创刊,4 issues/year,出版语言English,ISSN:1311-0454,E-ISSN:1314-2224。

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Fractional Calculus And Applied Analysis
Fractional Calculus And Applied Analysis
Fractional Calculus And Applied Analysis
SCI SCIE

杂志介绍

JCR分区
Q1
中科院分区
1区
影响因子
3.1
CiteScore
4.6
期刊收录
SCI、SCIE

Fractional Calculus And Applied Analysis(中文译名:《分数阶微积分与应用分析》),ISSN:1311-0454,EISSN:1314-2224,是Versita出版的国际性学术期刊,创刊于2011年,以4 issues/year形式稳定发行,2026年总发文量约111篇。该刊采用非OA开放访问,学科归属为MATHEMATICS, APPLIED - MATHEMATICS, INTERDISCIPLINARY APPLICATIONS。该刊是数学、应用数学领域的国际权威刊物,已被SCI(科学引文索引)、SCIE(科学引文索引扩展版)等国际主流学术数据库收录。2026年期刊影响因子达3.1,2025年期刊CiteScore为4.6,2025年期刊自引率约6.5%,在中科院期刊分区体系中位列数学大类1区TOP 期刊,在所属学科领域具备高学术影响力与国际认可度。Fractional Calculus And Applied Analysis长期聚焦数学、应用数学及相关产业的技术应用前沿,在稿件录用评判中,该刊将创新性与前沿性作为核心遴选标准,重点收录能够对数学、应用数学领域的落地与发展产生实质性推动价值的研究成果。

从全球发文格局来看,CHINA MAINLANDUSA、Bulgaria、Poland、GERMANY (FED REP GER)、Italy、Russia等为核心发文国家与地区;

期刊评价

名词解释:

影响因子(Impact Factor, IF):指该期刊前两年发表的文章,在第三年的平均被引用次数。它反映了期刊的近期平均影响力和热度。

中科院分区:中科院分区表是国内主流的学术期刊分级评价工具,核心意义是建立跨学科可比的统一评价标尺,为职称评审、学位授予、科研立项等科研管理工作提供标准化量化依据,同时帮助科研人员筛选优质期刊、规避学术风险,适配国内本土化的科研评价需求。

期刊分区表

《新锐期刊分区表》(2026年3月发布)

大类学科 小类学科 Top期刊 综述期刊
数学
1区
MATHEMATICS, APPLIED 应用数学 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS 数学跨学科应用 MATHEMATICS 数学
1区 1区 2区

期刊分区表(2025年3月升级版)

大类学科 小类学科 Top期刊 综述期刊
数学
3区
MATHEMATICS 数学 MATHEMATICS, APPLIED 应用数学 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS 数学跨学科应用
3区 3区 3区

期刊分区表(2023年12月升级版)

大类学科 小类学科 Top期刊 综述期刊
数学
2区
MATHEMATICS 数学 MATHEMATICS, APPLIED 应用数学 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS 数学跨学科应用
2区 2区 2区

JCR分区

2025-2026年最新版

按JCI指标学科分区 收录子集 分区 排名 百分位
学科:MATHEMATICS SCIE Q1 13 / 492

97.5

学科:MATHEMATICS, APPLIED SCIE Q1 20 / 345

94.3

学科:MATHEMATICS, INTERDISCIPLINARY APPLICATIONS SCIE Q1 29 / 137

79.2

学科:MATHEMATICS SCIE Q1 27 / 492

94.61

学科:MATHEMATICS, APPLIED SCIE Q1 21 / 345

94.06

学科:MATHEMATICS, INTERDISCIPLINARY APPLICATIONS SCIE Q1 6 / 137

95.99

2023-2024年最新版

按JCI指标学科分区 收录子集 分区 排名 百分位
学科:MATHEMATICS SCIE Q1 13 / 489

97.4

学科:MATHEMATICS, APPLIED SCIE Q1 35 / 331

89.6

学科:MATHEMATICS, INTERDISCIPLINARY APPLICATIONS SCIE Q2 35 / 135

74.4

学科:MATHEMATICS SCIE Q1 29 / 489

94.17

学科:MATHEMATICS, APPLIED SCIE Q1 23 / 331

93.2

学科:MATHEMATICS, INTERDISCIPLINARY APPLICATIONS SCIE Q1 9 / 135

93.7


中国学者近期发文

1
Monotonicity and asymptotic behavior of solutions for fractional differential equations involving Riemann-Liouville derivativ

Author:Zhu, Tao

Journal: FRACTIONAL CALCULUS AND APPLIED ANALYSIS. 2026; Vol. , Issue , pp. -. DOI: 10.1007/s13540-026-00517-6

2
A parallel multi-domain spectral collocation algorithm for the Caputo-Hadamard type time fractional differential equatio

Author:Cai, Min; Cao, Jingjing; Li, Changpin

Journal: FRACTIONAL CALCULUS AND APPLIED ANALYSIS. 2026; Vol. , Issue , pp. -. DOI: 10.1007/s13540-026-00522-9

3
Radial symmetry and nonexistence of positive solution for tempered mixed fractional p-Laplacian equation

Author:Hou, Wenwen; Zhang, Lihong

Journal: FRACTIONAL CALCULUS AND APPLIED ANALYSIS. 2026; Vol. , Issue , pp. -. DOI: 10.1007/s13540-026-00508-7

4
Existence of mild solutions and S-asymptotically ω-periodic solutions for neutral fractional measure evolution equations with infinite dela

Author:Feng, Wei; Li, Yongxiang

Journal: FRACTIONAL CALCULUS AND APPLIED ANALYSIS. 2026; Vol. , Issue , pp. -. DOI: 10.1007/s13540-026-00506-9

5
Existence and asymptotic behavior of normalized ground state solutions to fractional Schrödinger equation with singular potential and Hartree-type nonlinearit

Author:Zhang, Ding-Wen; Sun, Hong-Rui

Journal: FRACTIONAL CALCULUS AND APPLIED ANALYSIS. 2026; Vol. , Issue , pp. -. DOI: 10.1007/s13540-026-00516-7

6
Continuous dependence and h-Mittag-Leffler-Ulam's type stability for semilinear fractional integro-differential equations in fractional power space

Author:Zhu, Jianbo

Journal: FRACTIONAL CALCULUS AND APPLIED ANALYSIS. 2026; Vol. , Issue , pp. -. DOI: 10.1007/s13540-026-00490-0

7
Focusing on the constraint minimizers of the almost mass critical fractional NLS equation

Author:Liu, Lintao; Teng, Kaimin; Chen, Haibo

Journal: FRACTIONAL CALCULUS AND APPLIED ANALYSIS. 2026; Vol. , Issue , pp. -. DOI: 10.1007/s13540-026-00487-9

8
A Bingham fluid model governed by a Hilfer fractional reaction-diffusion equatio

Author:Han, Jiangfeng; Mo, Yanhe; Liu, Zhenhai; Migorski, Stanislaw

Journal: FRACTIONAL CALCULUS AND APPLIED ANALYSIS. 2026; Vol. , Issue , pp. -. DOI: 10.1007/s13540-026-00492-y

9
Asymptotic behaviors for distribution dependent stochastic partial differential equations driven by fractional Brownian motio

Author:Zhou, Huan; Shen, Guangjun

Journal: FRACTIONAL CALCULUS AND APPLIED ANALYSIS. 2026; Vol. , Issue , pp. -. DOI: 10.1007/s13540-026-00496-8

10
Existence of periodic mild solutions for fractional impulsive evolution equation with piecewise Caputo derivative and dela

Author:Li, Qiang; Zhou, Weili; Wei, Mei

Journal: FRACTIONAL CALCULUS AND APPLIED ANALYSIS. 2026; Vol. , Issue , pp. -. DOI: 10.1007/s13540-026-00500-1


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Fractional Calculus And Applied Analysis

国际简称:FRACT CALC APPL ANAL参考译名:分数阶微积分与应用分析

年发文量:111 CiteScore:4.6 是否预警:否 Gold OA文章占比:19.77% 研究类文章占比:96.40%

杂志社联系方式:GENTHINER STRASSE 13, BERLIN, GERMANY, D-10785

Fractional Calculus And Applied Analysis