In sytnplectic geometry, for the study of the Hamiltonian action and syrnplcctic reduction we solve many prob- lcnis in symmetry Hamiltonian systems.
在辛几何中，对哈米尔顿作用及其辛约化的研究解决了对称哈米尔顿系统中的许多问题。
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在每次约化后，余下的方程是保持对称和带状的。
After each reduction, the remaining equations remain symmetric and banded.
通过广义条件对称方法得到了其对称约化和精确解。
Its symmetry reduction and exact solutions are obtained through the generalized conditional symmetry approach.
特别地，约化模型应用了随机过程中的马尔科夫理论。
Particularly, the markov theory of random process has been used in reduced model.
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