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Multi-Symplectic Integrators: numerical schemes for Hamiltonian PDEs that conserve symplecticity

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Multi-Symplectic Integrators: numerical schemes for Hamiltonian PDEs that conserve symplecticity
Id. 41672325
Idioma inglés
Titulo Multi-Symplectic Integrators: numerical schemes for Hamiltonian PDEs that conserve symplecticity
Autor(es) Thomas J. Bridges,Sebastian Reich
Localización http://citeseer.ist.psu.edu/237209.html
Versión 1.0
Estado Final
Descripción The symplectic numerical integration of finite-dimensional Hamiltonian systems is a well established subject and has led to a deeper understanding of exisiting methods as well as to the development of new very efficient and accurate schemes, e.g., for rigid body, constrained, and molecular dynamics. The numerical integration of infinite-dimensional Hamiltonian systems or Hamiltonian PDEs is much less explored. In this paper, we suggest a new theoretical framework for generalizing symplectic numerical integrators for ODEs to Hamiltonian PDEs in R 2 : time plus one space dimension. The central idea is that symplecticity for Hamiltonian PDEs is directional: the symplectic structure of the PDE is decomposed into distinct components representing space and time independently. In this setting PDE integrators can be constructed by concatenating uni-directional ODE symplectic integrators. This suggests a natural definition of multi-symplectic integrator as a discretization that conserves a di...
Tipo ps
Palabras clave Thomas J. Bridges,Sebastian Reich Multi-Symplectic Integrators: numerical schemes for Hamiltonian PDEs that conserve symplecticity
Tipo de Interactividad Expositivo
Nivel de Interactividad muy bajo
Audiencia Estudiante
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Estructura Atomic
Coste no
Copyright
unrestricted
Formatos ps
Requerimientos técnicos Browser: Any
Relación [IsBasedOn] http://www.maths.surrey.ac.uk/personal/st/S.Reich/99_1.ps
[References] oai:CiteSeerPSU:266875
[References] oai:CiteSeerPSU:25737
[References] oai:CiteSeerPSU:442785
Fecha de contribución 31-mar-2009
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