2021年最新SCI期刊影响因子查询系统
CALCULUS OF VARIATIONS AND PARTIAL DIFFERENTIAL EQUATIONS 期刊详细信息
基本信息
期刊名称 | CALCULUS OF VARIATIONS AND PARTIAL DIFFERENTIAL EQUATIONS CALCULUS OF VARIATIONS AND PARTIAL DIFFERENTIAL EQUATIONS |
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期刊ISSN | 0944-2669 |
期刊官方网站 | http://www.springer.com/mathematics/analysis/journal/526 |
是否OA | 否 |
出版商 | Springer New York |
出版周期 | Monthly |
始发年份 | 1993 |
年文章数 | 167 |
最新影响因子 | 2.079(2021) |
中科院SCI期刊分区
大类学科 | 小类学科 | Top | 综述 |
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数学2区 | MATHEMATICS 数学2区 | 否 | 否 |
MATHEMATICS, APPLIED 应用数学2区 |
CiteScore
CiteScore排名 | CiteScore | SJR | SNIP | ||
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学科 | 排名 | 百分位 | 2.01 | 2.841 | 1.389 |
Mathematics Analysis |
17 / 135 | 87% |
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Mathematics Applied Mathematics |
107 / 460 | 76% |
补充信息
自引率 | 5.30% |
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H-index | 49 |
SCI收录状况 |
Science Citation Index
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=0944-2669%5BISSN%5D |
投稿指南
期刊投稿网址 | http://academy.springer.com/publish-journal-manuscript#.V4hOFkz9cSR |
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收稿范围 | Calculus of variations and partial differential equations are classical, very active, closely related areas of mathematics, with important ramifications in differential geometry and mathematical physics. In the last four decades this subject has enjoyed a flourishing development worldwide, which is still continuing and extending to broader perspectives. This journal will attract and collect many of the important top-quality contributions to this field of research, and stress the interactions between analysts, geometers, and physicists. The field of Calculus of Variations and Partial Differential Equations is extensive; nonetheless, the journal will be open to all interesting new developments. Topics to be covered include: - Minimization problems for variational integrals, existence and regularity theory for minimizers and critical points, geometric measure theory - Variational methods for partial differential equations, optimal mass transportation, linear and nonlinear eigenvalue problems - Variational problems in differential and complex geometry - Variational methods in global analysis and topology - Dynamical systems, symplectic geometry, periodic solutions of Hamiltonian systems - Variational methods in mathematical physics, nonlinear elasticity, asymptotic variational problems, homogenization, capillarity phenomena, free boundary problems and phase transitions - Monge-Ampère equations and other fully nonlinear partial differential equations related to problems in differential geometry, complex geometry, and physics. |
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