...t Contact Homology and open strings》（接触结的同调性以及开弦----写中文并不帮助你理解），“辛几何（Symplectic Geometry）就是一些规则，这些规则在物理上有一些应用，光学和关于汉密顿算子里面都有用到。
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Lectures on Symplectic Geometry 辛几何讲义
Journal of Symplectic Geometry 辛几何期刊
Symplectic geometry and topology 辛几何与拓扑学
symplectic geometry space 辛几何空间
symplectic geometry method 辛几何法
Since then they have found numerous and deep applications in areas ranging from theoretical physics, symplectic geometry, knot theory, and modular representations of reductive algebraic groups.
从那时开始,人们发现量子群在很多领域都有着深刻的应用,范围遍及理论物理、辛几何、扭结理论与约化代数群的模表示理论等。
参考来源 - GIn chapter 1, the author introduces the theory of symplectic geometry for Hamiltonian systems, and summarizes the advantages, the construction ways, and current research situation for symplectic methods.
第一章简要概述了Hamilton系统的辛几何理论及辛算法的特点、构造途径和研究现状。
参考来源 - Hamilton系统的数值迭代方法理论·2,447,543篇论文数据，部分数据来源于NoteExpress
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Algebraic Topology; Symplectic Geometry and Topology; Ordinary and Partial Differential Equations.
代数拓扑；辛几何与拓扑；常微分和偏微分方程。
In this paper, we mainly discuss the procedure for computing the rational cohomology of quotients group actions in symplectic geometry.
本文主要讨论辛几何中群作用的商的有理上同调的计算方法。
The analytical solutions for an elastic rectangular thin plate with two adjacent boundaries clamped-supported and the others simplified-supported are derived by a symplectic geometry method.
利用辛几何的方法推导出了两邻边固支另两邻边简支弹性矩形薄板问题的理论解。
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