好投的数学sci期刊推荐

分类：SCI相关知识 时间：2023-11-14 17:39 关注：(1)

　　好投的数学sci期刊有哪些呢？发表sci论文期刊选择是很重要的，容易投稿的sci期刊有很多的，关键在于论文内容是否符合期刊的征稿要求。sci期刊是有分区划分，根据影响因子划分为四个分区，分区中三区、四区期刊相对而言要容易投稿一些，重点在于论文内容的撰写。接下来，详细的推荐几本期刊，仅供参考。

　　1、AIMS Mathematics

　　学科领域：

　　大类：数学

　　小类：数学

　　中科院分区：3区

　　期刊介绍：

　　AIMS Mathematics 是一份国际开放获取期刊，致力于发表所有数学领域经过同行评审的高质量原创论文。我们发表以下文章类型：原创研究文章、评论、社论、信件和会议报告。

　　2、SBORNIK MATHEMATICS

　　学科领域：

　　大类：数学

　　小类：数学

　　中科院分区：3区

　　期刊介绍：

　　The Russian original is rigorously refereed in Russia and the translations are carefully scrutinised and edited by the London Mathematical Society. The journal has always maintained the highest scientific level in a wide area of mathematics with special attention to current developments in:

　　Mathematical analysis

　　Ordinary differential equations

　　3、DOKLADY MATHEMATICS

　　学科领域：

　　大类：数学

　　小类：数学

　　中科院分区：4区

　　期刊简介：Doklady Mathematics is a journal of the Presidium of the Russian Academy of Sciences. It contains English translations of papers published in Doklady Akademii Nauk (Proceedings of the Russian Academy of Sciences), which was founded in 1933 and is published 36 times a year. Doklady Mathematics includes the materials from the following areas: mathematics, mathematical physics, computer science, control theory, and computers. It publishes brief scientific reports on previously unpublished significant new research in mathematics and its applications. The main contributors to the journal are Members of the RAS, Corresponding Members of the RAS, and scientists from the former Soviet Union and other foreign countries. Among the contributors are the outstanding Russian mathematicians.

　　4、MATHEMATICAL NOTES

　　学科领域：

　　大类：数学

　　小类：数学

　　中科院分区：4区

　　期刊简介：Mathematical Notes is a journal that publishes research papers and review articles in modern algebra, geometry and number theory, functional analysis, logic, set and measure theory, topology, probability and stochastics, differential and noncommutative geometry, operator and group theory, asymptotic and approximation methods, mathematical finance, linear and nonlinear equations, ergodic and spectral theory, operator algebras, and other related theoretical fields. It also presents rigorous results in mathematical physics.