Titlebook: Symplectic Geometric Algorithms for Hamiltonian Systems; Kang Feng,Mengzhao Qin Book 2010 Springer-Verlag Berlin Heidelberg 2010 Contact s

Jubilation

Composition Scheme,rder schemes by “composing” a method, and this constructing process can be continued to obtain arbitrary even order schemes. The composing method presented here can be used to in both non-symplectic and symplectic schemes.

blister

KAM Theorem of Symplectic Algorithms,odic motions in the phase spaces. In this chapter, we study problems as to whether and to what extent symplectic algorithms can simulate qualitatively and approximate quantitatively the periodic and quasi-periodic phase curves of integrable Hamiltonian systems.

态学

拒绝

DEMN

过剩

Lee-Variational Integrator,nal integrators that preserve discrete symplectic 2-form have been obtained [., but variational integrators obtained in this way fix the time steps and consequently, they are not energy-preserving in general.

FLINT

computational mathematics.A must for the computational mathe."Symplectic Geometric Algorithms for Hamiltonian Systems" will be useful not only for numerical analysts, but also for those in theoretical physics, computational chemistry, celestial mechanics, etc. The book generalizes and develops the g

cajole

Book 2010computational chemistry, celestial mechanics, etc. The book generalizes and develops the generating function and Hamilton-Jacobi equation theory from the perspective of the symplectic geometry and symplectic algebra. It will be a useful resource for engineers and scientists in the fields of quantum

Abutment

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https://doi.org/10.1007/978-3-642-01777-3Contact systems; Generating function; Lie– Poisson systems; Symplectic geometry; Theoretical physics; ZST