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MATHEMATICAL PHYSICS ANALYSIS AND GEOMETRY

来源: 树人论文网 浏览次数:273次
周期:Quarterly
ISSN:1385-0172
影响因子:1.071
是否开源:No
年文章量:30
录用比:容易
学科方向:应用数学
研究方向:数学
通讯地址:SPRINGER, VAN GODEWIJCKSTRAAT 30, DORDRECHT, NETHERLANDS, 3311 GZ
官网地址:http://link.springer.com/journal/11040
投稿地址:http://www.editorialmanager.com/mpag/
网友分享经验:>12周,或约稿

MATHEMATICAL PHYSICS ANALYSIS AND GEOMETRY杂志中文介绍

目标和范围MPAG是一种同行评审的期刊,发表研究论文,展示与物理有很强互动的数学主题的原始结果,特别强调分析、概率和几何。纸张的长度本身并不是问题,只要内容证明其长度是合理的。编辑委员会致力于结合准确和快速的裁判过程的要求。本期刊涵盖的主题包括:-经典、量子和随机可积系统;-经典力学和动力系统;-统计物理和量子场论的组合方面;-经典和量子场论;-非交换几何和物理应用;-随机过程和随机图;-经典和量子统计力学;-随机矩阵理论;-变形和几何量化;-李代数和Hopf代数;-代数几何;——量子信息。

MATHEMATICAL PHYSICS ANALYSIS AND GEOMETRY杂志英文介绍

Aims & Scope MPAG is a peer-reviewed journal that publishes research papers presenting original results on Mathematical topics having strong interactions with Physics, with a specific emphasis on Analysis, Probability and Geometry. Paper length is not “per se” an issue as long as the contents justify that length. The editorial board commits itself to combine the requirements of an accurate and fast refereeing process. A list of topics that are covered in this Journal includes: - classical, quantum and stochastic integrable systems;- classical mechanics and dynamical systems;- combinatorial aspects of statistical physics and quantum field theory;- classical and quantum field theories;- non-commutative geometry and applications to physics;- stochastic processes and random graphs;- classical and quantum statistical mechanics;- random matrix theory;- deformation and geometric quantization;- Lie-algebras and Hopf algebra;- algebraic geometry;- quantum information.

MATHEMATICAL PHYSICS ANALYSIS AND GEOMETRY影响因子

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