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《Advances in Difference Equations》杂志封面
  • 所属分类:首页 > SCI期刊 > 数学
  • 期刊名: Advances in Difference Equations
  • 期刊名缩写:ADV DIFFER EQU-NY
  • 期刊ISSN:1687-1847
  • E-ISSN:1687-1847
  • 2023年影响因子/JCR分区:4.1/Q1
  • 学科与分区:MATHEMATICS - SCIE(Q1); MATHEMATICS, APPLIED - SCIE(Q1)
  • 出版国家或地区:UNITED STATES
  • 出版周期:Quarterly
  • 出版年份:2004
  • 年文章数:0
  • 是否OA开放访问:Yes
  • Gold OA文章占比:99.83%
  • 官方网站:www.springer.com/13662
  • 投稿网址:www.editorialmanager.com/aide/
  • 编辑部地址:HINDAWI PUBLISHING CORPORATION, 410 PARK AVENUE, 15TH FLOOR, #287 PMB, NEW YORK, USA, NY, 10022

《Advances in Difference Equations》中科院JCR分区

  • 2023年12月升级版:
  • 未收录

  • 2022年12月升级版:
  • 大类小类学科Top综述期刊
    数学 3区
    MATHEMATICS
    数学
    3区
    MATHEMATICS, APPLIED
    应用数学
    3区

  • 2021年12月升级版:
  • 大类小类学科Top综述期刊
    数学 4区
    MATHEMATICS
    数学
    4区
    MATHEMATICS, APPLIED
    应用数学
    4区

    《Advances in Difference Equations》期刊简介:

    The theory of difference equations, the methods used, and their wide applications have advanced beyond their adolescent stage to occupy a central position in applicable analysis. In fact, in the last 15 years, the proliferation of the subject has been witnessed by hundreds of research articles, several monographs, many international conferences, and numerous special sessions.

    The theory of differential and difference equations forms two extreme representations of real world problems. For example, a simple population model when represented as a differential equation shows the good behavior of solutions whereas the corresponding discrete analogue shows the chaotic behavior. The actual behavior of the population is somewhere in between.

    The aim of Advances in Difference Equations is to report mainly the new developments in the field of difference equations, and their applications in all fields. We will also consider research articles emphasizing the qualitative behavior of solutions of ordinary, partial, delay, fractional, abstract, stochastic, fuzzy, and set-valued differential equations.

    Advances in Difference Equations will accept high-quality articles containing original research results and survey articles of exceptional merit.

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    历年SCI影响因子
    2015 2016 2017 2018 2019 2020 2021 2022 2023
    0.64 0.297 0.335 1.066 1.510 2.421 2.803 3.761 4.1

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