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- Multisymplectic_integrator abstract "In mathematics, a multisymplectic integrator is a numerical method for the solution of a certain class of partial differential equations, that are said to be multisymplectic. Multisymplectic integrators are geometric integrators, meaning that they preserve the geometry of the problems; in particular, the numerical method preserves energy and momentum in some sense, similar to the partial differential equation itself. Examples of multisymplectic integrators include the Euler box scheme and the Preissman box scheme.".
- Multisymplectic_integrator wikiPageID "39738848".
- Multisymplectic_integrator wikiPageRevisionID "605288685".
- Multisymplectic_integrator subject Category:Numerical_differential_equations.
- Multisymplectic_integrator comment "In mathematics, a multisymplectic integrator is a numerical method for the solution of a certain class of partial differential equations, that are said to be multisymplectic. Multisymplectic integrators are geometric integrators, meaning that they preserve the geometry of the problems; in particular, the numerical method preserves energy and momentum in some sense, similar to the partial differential equation itself.".
- Multisymplectic_integrator label "Multisymplectic integrator".
- Multisymplectic_integrator sameAs m.0w31w19.
- Multisymplectic_integrator sameAs Q17104324.
- Multisymplectic_integrator sameAs Q17104324.
- Multisymplectic_integrator wasDerivedFrom Multisymplectic_integrator?oldid=605288685.
- Multisymplectic_integrator isPrimaryTopicOf Multisymplectic_integrator.