LINEAR ALGEBRA AND ITS APPLICATIONS

LINEAR ALGEBRA AND ITS APPLICATIONS

SCI/SCIE
  • 期刊ISSN:0024-3795
  • 研究方向:数学
  • 影响因子:0.977
  • SCI类别:SCI/SCIE
  • 是否OA:No
  • 出版地:UNITED STATES
  • 年文章数:431
  • 涉及的研究方向:数学-数学
http://ees.elsevier.com/laa/default.asp?pg=preRegistration.asp
LINEAR ALGEBRA AND ITS APPLICATIONS简介 Magazine introduction
  • 英文简介

    Linear Algebra and its Applications publishes articles that contribute new information or new insights to matrix theory and finite dimensional linear algebra in their algebraic, arithmetic, combinatorial, geometric, or numerical aspects. It also publishes articles that give significant applications of matrix theory or linear algebra to other branches of mathematics and to other sciences. Articles that provide new information or perspectives on the historical development of matrix theory and linear algebra are also welcome. Expository articles which can serve as an introduction to a subject for workers in related areas and which bring one to the frontiers of research are encouraged. Reviews of books are published occasionally as are conference reports that provide an historical record of major meetings on matrix theory and linear algebra.Articles that have previously been published - fully or in part - in conference or similar proceedings which have been made available outside of the conference should not be submitted for publication in Linear Algebra and Its Applications.In addition to regular issues, special issues are published which focus on a theme of current interest, which honor a prominent individual within the field of linear algebra, or which are devoted to papers presented at a conference. Inquiries should be addressed to one of the editors-in-chief.

  • 中文简介

    线性代数及其应用程序发表文章,为矩阵理论和有限维线性代数在代数、算术、组合、几何或数值方面提供新的信息或新的见解。它还发表文章,给予矩阵理论或线性代数的重要应用,其他分支的数学和其他科学。也欢迎提供有关矩阵理论和线性代数历史发展的新信息或新观点的文章。说明性文章可以作为一个主题的介绍,为相关领域的工作者,并把一个前沿的研究是鼓励。偶尔出版对书籍的评论,以及提供矩阵理论和线性代数重大会议历史记录的会议报告。以前在会议或会议以外的类似会议记录中已全部或部分发表的文章,不应以线性代数及其应用程序的形式提交出版。除了定期出版的刊物外,还会出版一些专刊,这些专刊以当前感兴趣的主题为主题,向线性代数领域的杰出人士致敬,或专门刊登在会议上发表的论文。调查应向总编之一提出。

  • 中科院分区

    大类学科 分区 小类学科 分区 Top期刊 综述期刊
    数学 3区 MATHEMATICS 数学 MATHEMATICS, APPLIED 应用数学 3区 3区
  • JCR分区

    JCR分区等级 JCR所属学科 分区 影响因子
    Q2 MATHEMATICS Q2 1.307
    MATHEMATICS, APPLIED Q3
  • 影响因子趋势图

    JCR分区趋势图

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