symplectic manifold中文

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  1. In this paper , by means of the euler systems on the symplectic manifold , the bargmann system and the neumann system for the 4f / lorder eigenvalue problems : are gained . then the lax pairs for them are nonlinearized respectively under the bargmann constraint and the neumann constraint . by means of this and based on the euler - lagrange function and legendre transformations , the reasonable jacobi - ostrogradsky coordinate systems are found , which can also be realized
    本文主要通過流形上的euler系統,討論四階特征值問題所對應的bargmann系統和neumann系統,借助于lax對非線性化及euler - lagrange方程和legendre變換,構造一組合理的且可實化的jacobi - ostrogradsky坐標系? hamilton正則坐標系,將由lagrange力學描述的動力系統轉化為辛空間( r ~ ( 8n ) , )上的hamillton正則系統。


    In mathematics, a symplectic manifold is a smooth manifold, M, equipped with a closed nondegenerate differential 2-form, ω, called the symplectic form. The study of symplectic manifolds is called symplectic geometry or symplectic topology.


  1. symplectic field theory中文
  2. symplectic form中文
  3. symplectic geometry中文
  4. symplectic group中文
  5. symplectic invariant中文
  6. symplectic mapping中文
  7. symplectic matrix中文
  8. symplectic space中文
  9. symplectic structure中文
  10. symplectic topology中文


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