MATHEMATICS OF COMPUTATION计算数学

MATHEMATICS OF COMPUTATION(英文缩写 MATH COMPUT),ISSN 0025-5718,eISSN 1088-6842,中文译名:计算数学 是一本学术期刊。本页汇总该期刊的最新影响因子、分区信息以及最新收录于 PubMed 的文献,帮助您快速了解期刊全貌。

2026 年数据 · 影响因子
2.000
JCR 分区
Q1
CAS 分区
B1
近一年发文量
0
本站 PubMed 收录统计

发文量统计区间:2025-09-27 至 2026-09-27,按本站收录文献的发表日期统计。

ISSN: 0025-5718 · eISSN: 1088-6842 · 缩写: MATH COMPUT ·中文: 计算数学

期刊介绍

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期刊简介

《Mathematics of Computation》是计算数学领域历史悠久的权威期刊,由美国数学学会出版,主要发表数值分析、算法设计与理论计算方面的原创研究。内容涵盖偏微分方程数值解、数值线性代数、逼近论、计算数论及科学计算中的严格误差分析等。读者群为计算数学、应用数学及工程计算领域的研究人员与研究生,强调数学严谨性与算法理论深度。

研究方向

主要方向包括数值分析与科学计算、偏微分方程离散化与收敛性、数值线性代数、逼近与插值理论、计算数论、随机算法及符号计算。论文类型以长篇原创研究论文为主,兼有少量综述与算法实现分析,要求具备完整的数学证明与理论保证。

期刊特色

研究取向偏重算法数学基础与严格误差估计,而非单纯工程应用或软件实现。论文通常包含定理证明、收敛性分析和复杂度讨论,篇幅较长。适合计算数学、应用数学及理论计算机科学领域的研究者,尤其是关注数值方法理论保证的读者。

投稿难度

投稿难度较高,对数学严谨性和理论创新要求严格,仅凭分区难以判断录用可能。建议在数值分析或计算数学方向有扎实理论结果,证明完整、与现有文献对比充分,并清晰说明算法理论贡献后再投。

历年影响因子趋势

JCR 数据年份影响因子JCR 分区
20212.118Q2
20222.000Q2
20232.200Q1
20242.100Q1
20252.000Q1

MATHEMATICS OF COMPUTATION 最新收录文献

  1. JCR分区: Q1 CAS分区: B1 影响因子: 2

    1. NUMERICAL INTEGRATION ON GRAPHS: WHERE TO SAMPLE AND HOW TO WEIGH.

    作者:
    George C Linderman, Stefan Steinerberger
    日期:
    2020-01-01

    Let = () be a finite, connected graph with weighted edges. We are interested in the problem of finding a subset ⊂ of vertices and weights such that for functions that are 'smooth' with respect to the geometry of the graph; here ~ indicates that we want the right-hand side to be as close to the left-hand side as possible. The main application are problems where is known to vary smoothly over the underlying graph but is expensive to evaluate on even a single vertex. We prove an inequality showing that the integration problem can be rewritten as a geometric problem ('the optimal packing of heat balls'). We discuss how one would construct approximate solutions of the heat ball packing problem; numerical examples demonstrate the efficiency of the method.

  2. JCR分区: Q1 CAS分区: B1 影响因子: 2

    2. QUADRATIC SERENDIPITY FINITE ELEMENTS ON POLYGONS USING GENERALIZED BARYCENTRIC COORDINATES.

    作者:
    Alexander Rand, Andrew Gillette, Chandrajit Bajaj
    日期:
    2014-01-01

    We introduce a finite element construction for use on the class of convex, planar polygons and show it obtains a quadratic error convergence estimate. On a convex -gon, our construction produces 2 basis functions, associated in a Lagrange-like fashion to each vertex and each edge midpoint, by transforming and combining a set of ( + 1)/2 basis functions known to obtain quadratic convergence. The technique broadens the scope of the so-called 'serendipity' elements, previously studied only for quadrilateral and regular hexahedral meshes, by employing the theory of generalized barycentric coordinates. Uniform error estimates are established over the class of convex quadrilaterals with bounded aspect ratio as well as over the class of convex planar polygons satisfying additional shape regularity conditions to exclude large interior angles and short edges. Numerical evidence is provided on a trapezoidal quadrilateral mesh, previously not amenable to serendipity constructions, and applications to adaptive meshing are discussed.

  3. JCR分区: Q1 CAS分区: B1 影响因子: 2

    3. ANALYSIS OF A NUMERICAL SOLVER FOR RADIATIVE TRANSPORT EQUATION.

    作者:
    Hao Gao, Hongkai Zhao
    日期:
    2013-01-01

    We analyze a numerical algorithm for solving radiative transport equation with vacuum or reflection boundary condition that was proposed in [4] with angular discretization by finite element method and spatial discretization by discontinuous Galerkin or finite difference method.

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