A novel high-order time-domain scheme with a four-stage optimized symplectic integrator propagator is presented for 3D electromagnetic scattering problems. The scheme is nondissipative and does not require more storage than the classical finite-difference time-domain (FDTD) method. The numerical results show the scheme has better stability and more efficiency than the classical FDTD method. © 2006 Wiley Periodicals, Inc.link_to_subscribed_fulltex
We present a convergent high-order accurate scheme for the solution of linear conservation laws in g...
International audienceA new family of exponential-based time integration methods are proposed for th...
—The accurate and efficient simulation of 3D transient multiscale electromagnetic problems is extrem...
To discretize Maxwell's equations, a variety of high-order symplectic finite-difference time-domain ...
Abstract—To discretize Maxwell’s equations, a variety of high-order symplectic finite-difference tim...
Euler-Hamilton equations are provided using Hamiltonian function of Maxwell's equations. High order ...
The book chapter will aim at introducing the background knowledge, basic theories, supporting techni...
Multi-step high-order finite difference schemes for infinite dimensional Hamiltonian systems with sp...
We discuss the formulation, validation, and parallel performance of a high-order accurate method for...
Using symplectic integrator propagator, a three-dimensional fourth-order symplectic finite differenc...
The finite-difference time-domain (FDTD) method has been widely applied in solving electromagnetic p...
A high-order symplectic finite-difference time-domain (SFDTD) scheme using the diagonal split-cell m...
International audienceThis paper presents a finite element method with high spatial order for solvin...
We present an explicit hybridizable discontinuous Galerkin (HDG) method for numerically solving the ...
The Maxwell's equations are written as normal Hamilton equations using functional variation method. ...
We present a convergent high-order accurate scheme for the solution of linear conservation laws in g...
International audienceA new family of exponential-based time integration methods are proposed for th...
—The accurate and efficient simulation of 3D transient multiscale electromagnetic problems is extrem...
To discretize Maxwell's equations, a variety of high-order symplectic finite-difference time-domain ...
Abstract—To discretize Maxwell’s equations, a variety of high-order symplectic finite-difference tim...
Euler-Hamilton equations are provided using Hamiltonian function of Maxwell's equations. High order ...
The book chapter will aim at introducing the background knowledge, basic theories, supporting techni...
Multi-step high-order finite difference schemes for infinite dimensional Hamiltonian systems with sp...
We discuss the formulation, validation, and parallel performance of a high-order accurate method for...
Using symplectic integrator propagator, a three-dimensional fourth-order symplectic finite differenc...
The finite-difference time-domain (FDTD) method has been widely applied in solving electromagnetic p...
A high-order symplectic finite-difference time-domain (SFDTD) scheme using the diagonal split-cell m...
International audienceThis paper presents a finite element method with high spatial order for solvin...
We present an explicit hybridizable discontinuous Galerkin (HDG) method for numerically solving the ...
The Maxwell's equations are written as normal Hamilton equations using functional variation method. ...
We present a convergent high-order accurate scheme for the solution of linear conservation laws in g...
International audienceA new family of exponential-based time integration methods are proposed for th...
—The accurate and efficient simulation of 3D transient multiscale electromagnetic problems is extrem...