The symplectic finite difference time domain method

IEEE Transactions on Magnetics

Volumn 37, Issue 5 I, 2001, Pages 3251-3254

  Saitoh, Ikuo ^b   Suzuki, Yoshio ^b   Takahashi, Norio ^a,c  

^a IEEE   (Japan)

^b HITACHI LTD   (Japan)

^c OKAYAMA UNIVERSITY   (Japan)

Author keywords

FDTD method; Helicity Hamiltonian; Maxwell equations; Symplectic integrator

Indexed keywords

CAVITY RESONATORS; CURRENT DENSITY; FINITE DIFFERENCE METHOD; HAMILTONIANS; MAGNETIC PERMEABILITY; MAXWELL EQUATIONS; PERMITTIVITY; TIME DOMAIN ANALYSIS;

FINITE DIFFERENCE TIME DOMAIN METHOD; HELICITY HAMILTONIAN; SYMPLECTIC INTEGRATOR;

ELECTROMAGNETIC FIELDS;

EID: 0035439782     PISSN: 00189464     EISSN: None     Source Type: Journal    
DOI: 10.1109/20.952588     Document Type: Article

References (12)

1. Numerical solution of initial boundary value problems involving Maxwell's equations in isotropic media
2. A fourth-order scheme for the FDTD algorithm applied to Maxwell's equations
3. Higher-order FDTD methods for large problems
4. Electromagnetic pulse transmission through a thin sheet of saturable ferromagnetic material of infinite surface area
5. Variational principles for three-dimensional magnetostatics based on helicity
6. Helicity and variational principles for Maxwell's equations
7. Fractal decomposition of exponential operators with applications to many-body theories and Monte Carlo simulations
8. Construction of higher order symplectic integrators
9. General theory of higher-order decomposition of exponential operators and symplectic integrators
10. Runge-Kutta schemes for Hamiltonian systems