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Mathematical Physics, Analysis and Geometry
中科院3区 JCR:Q3 JCR:Q2 SCIE PubMed JST
MPAG is a single-blind peer-reviewed journal organized in sections. Each section is editorially independent and provides a high forum for research articles in the respective areas. The entire editorial board commits itself to combine the requirements of an accurate and fast refereeing process. The journal also publishes survey articles and topical, advanced postgraduate-level lecture notes on invitation by the editorial board. MPAG currently has three sections: 1. Probability and Statistical Physics, 2. Quantum Theory and 3. Integrable Systems. Authors wishing to submit articles from other areas of mathematical physics, in particular geometry, must demonstrate the connection of their research with the aims and scope of one of these sections.
- 主办单位： SPRINGER
- 出版地区： DORDRECHT
- 出版周期： 连续出版
- 别名： MATH PHYS ANAL GEOM;Math. Phys. Anal. Geom.;MATHEMATICAL PHYSICS ANALYSIS AND GEOMETRY;Mathematical Physics, Analysis, and Geometry
- 国际标准连续出版物号/电子版： ISSN 1385-0172 / EISSN 1572-9656
- 创刊时间： 1997年
热门主题：
Schrodinger OperatorsGibbs MeasureInitial DataSchrodinger OperatorBoundary ConditionsDirac OperatorQuantum Field TheoryISING ModelSPECTRAL THEORYAnderson ModelDifferential EquationsContinuous SpectrumDirac OperatorsScattering TheoryDensity of StatesNoncommutative GeometryPhase TransitionDifferential OperatorsRandom MatricesPartial Derivative
期刊信息
- 主办单位：SPRINGER
- 地 址： DORDRECHT
期刊简介
MPAG is a single-blind peer-reviewed journal organized in sections. Each section is editorially independent and provides a high forum for research articles in the respective areas. The entire editorial board commits itself to combine the requirements of an accurate and fast refereeing process. The journal also publishes survey articles and topical, advanced postgraduate-level lecture notes on invitation by the editorial board. MPAG currently has three sections: 1. Probability and Statistical Physics, 2. Quantum Theory and 3. Integrable Systems. Authors wishing to submit articles from other areas of mathematical physics, in particular geometry, must demonstrate the connection of their research with the aims and scope of one of these sections.