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https://link.springer.com/10.1007/978-1-4939-2441-7_19

Geometric Computational Electrodynamics with Variational Integrators and Discrete Differential Forms

In this paper, we develop a structure-preserving discretization of the Lagrangian framework for electrodynamics, combining the techniques of variational integrators and discrete differential forms. This leads to a general family of variational, multisymplectic...



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Geometric Computational Electrodynamics with Variational Integrators and Discrete Differential Forms

https://link.springer.com/10.1007/978-1-4939-2441-7_19

In this paper, we develop a structure-preserving discretization of the Lagrangian framework for electrodynamics, combining the techniques of variational integrators and discrete differential forms. This leads to a general family of variational, multisymplectic...



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https://link.springer.com/10.1007/978-1-4939-2441-7_19

Geometric Computational Electrodynamics with Variational Integrators and Discrete Differential Forms

In this paper, we develop a structure-preserving discretization of the Lagrangian framework for electrodynamics, combining the techniques of variational integrators and discrete differential forms. This leads to a general family of variational, multisymplectic...

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      In this paper, we develop a structure-preserving discretization of the Lagrangian framework for electrodynamics, combining the techniques of variational integrators and discrete differential forms. This leads to a general family of variational, multisymplectic...

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