Mathematical Physics Analysis And Geometry

杂志介绍

Mathematical Physics Analysis And Geometry杂志介绍

《Mathematical Physics Analysis And Geometry》是一本以English为主的未开放获取国际优秀期刊，中文名称数学物理分析与几何，本刊主要出版、报道数学-MATHEMATICS, APPLIED领域的研究动态以及在该领域取得的各方面的经验和科研成果，介绍该领域有关本专业的最新进展，探讨行业发展的思路和方法，以促进学术信息交流，提高行业发展。该刊已被国际权威数据库SCIE收录，为该领域相关学科的发展起到了良好的推动作用，也得到了本专业人员的广泛认可。该刊最新影响因子为0.9，最新CiteScore 指数为2.1。

本刊近期中国学者发表的论文主要有：

• Global Strong Solutions to the 3D Incompressible Heat-Conducting Magnetohydrodynamic Flows

  Author: Mengkun Zhu, Mingtong Ou

• Harnack Inequalities for Simple Heat Equations on Riemannian Manifolds

  Author: Li Ma, Yang Liu

• Regularity Criteria for the 3D Dissipative System Modeling Electro-Hydrodynamics in Besov Spaces

  Author: Fan Wu

• Long-time Asymptotic for the Derivative Nonlinear Schrödinger Equation with Step-like Initial Value

  Author: Jian Xu, Engui Fan, Yong Chen

英文介绍

Mathematical Physics Analysis And Geometry杂志英文介绍

MPAG is a 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 section on Probability and Statistical Physics focuses on probabilistic models and spatial stochastic processes arising in statistical physics. Examples include: interacting particle systems, non-equilibrium statistical mechanics, integrable probability, random graphs and percolation, critical phenomena and conformal theories. Applications of probability theory and statistical physics to other areas of mathematics, such as analysis (stochastic pde's), random geometry, combinatorial aspects are also addressed.

The section on Quantum Theory publishes research papers on developments in geometry, probability and analysis that are relevant to quantum theory. Topics that are covered in this section include: classical and algebraic quantum field theories, deformation and geometric quantisation, index theory, Lie algebras and Hopf algebras, non-commutative geometry, spectral theory for quantum systems, disordered quantum systems (Anderson localization, quantum diffusion), many-body quantum physics with applications to condensed matter theory, partial differential equations emerging from quantum theory, quantum lattice systems, topological phases of matter, equilibrium and non-equilibrium quantum statistical mechanics, multiscale analysis, rigorous renormalisation group.