Yan Wang

Journal of Geometry and Physics

几何与物理学杂志是数学物理学的国际期刊。该杂志通过发表两个领域的从业者共同感兴趣的主要研究、专题和评论文章来促进几何与物理学之间的互动。几何与物理学杂志现在也接受信函，以便快速传播该领域的杰出成果几何和物理。信件不应超过最多五个印刷期刊页面（或最多包含 5000 个单词），并且应包含数学物理界广泛感兴趣的新颖、前沿的结果。只有那些有望对该领域的文献产生重大影响的信件才会被考虑。该杂志涵盖以下研究领域：方法：• 代数和微分拓扑• 代数几何• 实数和复数微分几何• 黎曼流形•辛几何• 全局分析，流形分析• 微分方程的几何理论• 几何控制理论• 李群和李代数• 超流形和超群• 离散几何• 旋量和扭量应用于：• 弦和超弦• 非对易拓扑和几何• 量子群• 统计和概率中的几何方法• 热力学的几何方法• 经典和量子动力学系统• 经典和量子可积系统• 经典和量子力学• 经典和量子场论• 广义相对论• 量子信息• 量子引力

The Journal of Geometry and Physics is an international journal of mathematical physics that aims to foster interaction between geometry and physics. The journal promotes academic exchange by publishing significant research, special topics, and review articles that are of mutual interest to practitioners in both fields. Additionally, the journal accepts letters for the rapid dissemination of outstanding results in the field. Letters should not exceed five printed journal pages (or a maximum of 5000 words) and must contain novel and cutting-edge results that are of broad interest to the mathematical physics community. Only those letters that are expected to have a significant impact on the literature of the field will be considered. The journal covers the following research areas: Methods include algebraic and differential topology, algebraic geometry, real and complex differential geometry, Riemannian manifolds, symplectic geometry, global analysis, manifold analysis, geometric theory of differential equations, geometric control theory, Lie groups and Lie algebras, supermanifolds and supergroups, discrete geometry, and spinors and twistors. Applications include strings and superstrings, noncommutative topology and geometry, quantum groups, geometric methods in statistics and probability, geometric methods in thermodynamics, classical and quantum dynamical systems, classical and quantum integrable systems, classical and quantum mechanics, classical and quantum field theory, general relativity, quantum information, and quantum gravity.

《Journal of Geometry and Physics》是一本国际性的数学物理学期刊，旨在促进几何与物理学之间的互动。该期刊通过发表来自这两个领域的研究者共同感兴趣的主要研究、专题和评论文章，来推动相关学术交流。此外，期刊还接受信函，以便快速传播该领域的杰出成果。信函的篇幅不得超过五个印刷期刊页面（或最多包含5000个单词），并应包含数学物理界广泛关注的新颖和前沿的研究成果。只有那些有望对该领域文献产生重大影响的信函才会被考虑。该期刊涵盖以下研究领域：方法包括：代数和微分拓扑、代数几何、实数和复数微分几何、黎曼流形、辛几何、全局分析、流形分析、微分方程的几何理论、几何控制理论、李群和李代数、超流形和超群、离散几何、旋量和扭量。应用领域包括：弦和超弦、非对易拓扑和几何、量子群、统计和概率中的几何方法、热力学的几何方法、经典和量子动力学系统、经典和量子可积系统、经典和量子力学、经典和量子场论、广义相对论、量子信息和量子引力。

Category	Quartile
数学	3
数学, 数学	3
数学, 物理数学物理	3

The exponentially harmonic heat flow on Riemannian Manifolds and Gradient estimates

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Journal Info

Category	Quartile
PHYSICS, MATHEMATICAL	2