2021年最新SCI期刊影响因子查询系统
REGULAR & CHAOTIC DYNAMICS 期刊详细信息
基本信息
期刊名称 | REGULAR & CHAOTIC DYNAMICS REGULAR & CHAOTIC DYNAMICS |
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期刊ISSN | 1560-3547 |
期刊官方网站 | http://www.springer.com/mathematics/dynamical+systems/journal/11819 |
是否OA | 否 |
出版商 | Pleiades Publishing |
出版周期 | Bimonthly |
始发年份 | |
年文章数 | 65 |
最新影响因子 | 1.667(2021) |
中科院SCI期刊分区
大类学科 | 小类学科 | Top | 综述 |
---|---|---|---|
数学3区 | MATHEMATICS, APPLIED 应用数学3区 | 否 | 否 |
MECHANICS 力学4区 | |||
PHYSICS, MATHEMATICAL 物理:数学物理3区 |
CiteScore
CiteScore排名 | CiteScore | SJR | SNIP | ||
---|---|---|---|---|---|
学科 | 排名 | 百分位 | 1.34 | 0.591 | 1.109 |
Mathematics Mathematics (miscellaneous) |
9 / 42 | 79% |
补充信息
自引率 | 31.50% |
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H-index | 26 |
SCI收录状况 |
Science Citation Index Expanded |
官方审稿时间 | |
网友分享审稿时间 | 数据统计中,敬请期待。 |
PubMed Central (PML) | http://www.ncbi.nlm.nih.gov/nlmcatalog?term=1560-3547%5BISSN%5D |
投稿指南
期刊投稿网址 | https://www.springer.com/mathematics/dynamical+systems/journal/11819 |
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收稿范围 | Regular and Chaotic Dynamics (RCD ) is an international journal publishing research papers in dynamical systems theory and its applications. Rooted in the Moscow school of mathematics and mechanics, the journal successfully combines classical problems, modern mathematical techniques and breakthroughs in the field. Regular Regular and Chaotic Dynamics welcomes papers that establish original results, characterized by rigorous mathematical settings and proofs, and that also address practical problems. In addition to original research papers, the journal publishes review articles, historical and polemical essays, and translations of works by influential scientists of past centuries, previously unavailable in English. Along with regular issues, Regular and Chaotic Dynamics also publishes special issues devoted to particular topics and events in the world of dynamical systems. In this journal, special attention is given to: Exactly integrable nonlinear systems Nonintegrability and chaos theory Classical and celestial mechanics Vortex dynamics Fluid-solid interaction Nonholonomic mechanics Dynamics of rigid bodies Stability and control Applications to biodynamics, locomotion, and robotics. |
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