收费的sci杂志数学

ACTA ARITHMETICA《算术学报》

　　国际标准刊号：ISSN 0065-1036;EISSN 1730-6264

　　核心类别：SCIE(2022版), 目次收录(超星), 目次收录(知网),外文期刊,

　　所属分区：3区

　　是否TOP：非TOP期刊

　　是否综述：非综述期刊

　　是否OA：非OA期刊

　　期刊简介：ACTA ARITHMETICA《算术学报》(一年20期). The journal publishes papers on the Theory of Numbers.

　　主要研究方向：数学-MATHEMATICS数学

ACTA MATHEMATICA HUNGARICA《匈牙利数学学报》

　　国际标准刊号：ISSN 0236-5294;EISSN 1588-2632

　　核心类别：SCIE(2022版), 目次收录(超星), 目次收录(知网),外文期刊,

　　所属分区：1区

　　是否TOP：TOP期刊

　　是否综述：非综述期刊

　　是否OA：非OA期刊

　　期刊简介：ACTA MATHEMATICA HUNGARICA《匈牙利数学学报》(双月刊)。Acta Mathematica Hungarica is devoted to publishing research articles of top quality in all areas of pure and applied mathematics as well as in theoretical computer science. The journal is published yearly in three volumes (two issues per volume, in total 6 issues) in both print and electronic formats. Acta Mathematica Hungarica (formerly Acta Mathematica Academiae Scientiarum Hungaricae) was founded in 1950 by the Hungarian Academy of Sciences.

　　主要研究方向：数学-MATHEMATICS数学

ACTA MATHEMATICA《数学学报》

　　国际标准刊号：ISSN: 0001-5962;E-ISSN: 1871-2509

　　核心类别：SCIE(2022版), 目次收录(知网),外文期刊,

　　所属分区：1区

　　是否TOP：TOP期刊

　　是否综述：非综述期刊

　　是否OA：非OA期刊

　　期刊简介：ACTA MATHEMATICA《数学学报》(季刊). Acta Mathematica was founded by Gösta Mittag-Leffler in 1882 and is published by Institut Mittag-Leffler. Ever since the start, it has been one of the most prestigious mathematics journals in the world.Since 2017, the full texts of all old and new articles are available online. Acta Mathematica contains original research papers of the highest quality in all fields of mathematics.

　　主要研究方向：数学-MATHEMATICS数学

ACTA NUMERICA《数值学报》

　　国际标准刊号：ISSN: 0962-4929;E-ISSN: 1474-0508

　　核心类别：SCIE(2022版), 目次收录(超星), 目次收录(知网),外文期刊,

　　所属分区：1区

　　是否TOP：TOP期刊

　　是否综述：非综述期刊

　　是否OA：非OA期刊

　　期刊简介：ACTA NUMERICA《数值学报》(年刊). Acta Numerica is the top-cited journal for the last two years in MathSciNet. Its annual collection of review articles includes survey papers by leading researchers in numerical analysis and scientific computing. The papers present overviews of recent advances and provide state-of-the-art techniques and analysis. Covering the breadth of numerical analysis, articles are written in a style accessible to researchers at all levels and can serve as advanced teaching aids. Broad subject areas for inclusion are computational methods in linear algebra, optimization, ordinary and partial differential equations, approximation theory, stochastic analysis and nonlinear dynamical systems, as well as the application of computational techniques in science and engineering and the mathematical theory underlying numerical methods.

　　主要研究方向：数学-MATHEMATICS数学

ADVANCED NONLINEAR STUDIES《高级非线性研究》

　　国际标准刊号：ISSN 1536-1365;EISSN 2169-0375

　　核心类别：SCIE(2022版), 目次收录(超星), 目次收录(知网),外文期刊,

　　所属分区：3区

　　是否TOP：非TOP期刊

　　是否综述：非综述期刊

　　是否OA：非OA期刊

　　期刊简介：ADVANCED NONLINEAR STUDIES《高级非线性研究》(季刊). Advanced Nonlinear Studies (ANS) is aimed at publishing scholarly articles on nonlinear problems, particularly those involving Differential and Integral Equations, Dynamical Systems, Calculus of Variations, and related areas. It will also publish novel and interesting applications of these areas to problems in biology, engineering, materials sciences, physics and other sciences. Papers submitted to this journal must contain original, timely, and significant results. This journal will also publish exceptionally well written and timely expository articles written by authors with established expertise in the area. Articles will generally, but not always, be published in the order when the final copies were received.

　　主要研究方向：数学-MATHEMATICS数学;MATHEMATICS, APPLIED应用数学

ADVANCES IN CALCULUS OF VARIATIONS《变分法研究进展》

　　国际标准刊号：ISSN: 1864-8258;E-ISSN: 1864-8266

　　核心类别：SCIE(2022版), 目次收录(超星), 目次收录(知网),外文期刊,

　　所属分区：2区

　　是否TOP：非TOP期刊

　　是否综述：非综述期刊

　　是否OA：非OA期刊

　　期刊简介：ADVANCES IN CALCULUS OF VARIATIONS《变分法研究进展》(季刊). Advances in Calculus of Variations publishes high quality original research focusing on that part of calculus of variation and related applications which combines tools and methods from partial differential equations with geometrical techniques.

　　主要研究方向：数学-MATHEMATICS数学;MATHEMATICS, APPLIED应用数学

ADVANCES IN DIFFERENTIAL EQUATIONS《微分方程进展》

　　国际标准刊号：ISSN 1079-9389

　　核心类别：SCIE(2022版), 目次收录(超星), 目次收录(知网),外文期刊,

　　所属分区：3区

　　是否TOP：非TOP期刊

　　是否综述：非综述期刊

　　是否OA：非OA期刊

　　期刊简介：ADVANCES IN DIFFERENTIAL EQUATIONS《微分方程进展》(月刊). Advances in Differential Equations will publish carefully selected, longer research papers on mathematical aspects of differential equations and on applications of the mathematical theory to issues arising in the sciences and in engineering. Papers submitted to this journal should be correct, new and non-trivial. Emphasis will be placed on papers that are judged to be specially timely, and of interest to a substantial number of mathematicians working in this area.

　　主要研究方向：数学-MATHEMATICS数学;MATHEMATICS, APPLIED应用数学

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