Nothing Special   »   [go: up one dir, main page]

×
Please click here if you are not redirected within a few seconds.
The algorithm is applied to the lossy Lorentz–Drude dispersive model. With the rigorous and artful formula derivation, the detailed formulations are provided.
The algorithm is applied to the lossy Lorentz-Drude dispersive model. With the rigorous and artful formula derivation, the detailed formulations are provided.
In the nanophotonics simulation, the Drude or Drude-Lorentz model is the common dispersion model for characterizing the plasmon behavior of metal materials, ...
The algorithm is applied to the lossy Lorentz–Drude dispersive model. With the rigorous and artful formula derivation, the detailed formulations are provided.
Combined with the Lossy Drude-Lorentz dispersive model, a symplectic finite-difference time-domain (SFDTD) algorithm is proposed to deal with the double ...
Nov 1, 2022 · Here we present a novel unified Hamiltonian approach with the vector potential under the Coulomb gauge to solve Maxwell–Schrödinger equation.
A novel symplectic algorithm is proposed to solve the Maxwell–Schrödinger (M–S) system for investigating light–matter interaction. Using the fourth-order ...
Abstract—A novel symplectic algorithm is proposed to solve the Maxwell–Schrödinger (M–S) system for investigating light– matter interaction.
The explicit SFDTD scheme, which is high-order-accurate and energy-conserving, is well suited for a long-term simulation and can save computer resources with.
2014: A symplectic FDTD algorithm for the simulations of lossy dispersive materials Computer Physics Communications 185(3): 862-872 ... FDTD modeling of lossy, ...