activity
20002003
most citedUnconditionally Stable Algorithms to Solve the Time-Dependent Maxwell Equations

56 citations · 130 across the 6 of their papers we have counts for

collaborators

6 papers

physics.geo-ph2003

Solving seismic wave propagation in elastic media using the matrix exponential approach

J. S. Kole

Three numerical algorithms are proposed to solve the time-dependent elastodynamic equations in elastic solids. All algorithms are based on approximating the solution of the equatio…

physics.comp-ph2002★ 2 cited

Numerical methods for solving the time-dependent Maxwell equations

H. De Raedt, J. S. Kole, K. F. L. Michielsen +1

We review some recent developments in numerical algorithms to solve the time-dependent Maxwell equations for systems with spatially varying permittivity and permeability. We show t…

physics.comp-ph2002★ 47 cited

Solving the Maxwell equations by the Chebyshev method: A one-step finite-difference time-domain algorithm

H. De Raedt, K. Michielsen, J. S. Kole +1

We present a one-step algorithm that solves the Maxwell equations for systems with spatially varying permittivity and permeability by the Chebyshev method. We demonstrate that this…

physics.comp-ph2001★ 56 cited

Unconditionally Stable Algorithms to Solve the Time-Dependent Maxwell Equations

J. S. Kole, M. T. Figge, H. De Raedt

Based on the Suzuki product-formula approach, we construct a family of unconditionally stable algorithms to solve the time-dependent Maxwell equations. We describe a practical impl…

physics.comp-ph2001★ 16 cited

Quantum Monte Carlo Method for Attractive Coulomb Potentials

J. S. Kole, H. De Raedt

Starting from an exact lower bound on the imaginary-time propagator, we present a Path-Integral Quantum Monte Carlo method that can handle singular attractive potentials. We illust…

nlin.CD2000★ 9 cited

Morphological Image Analysis of Quantum Motion in Billiards

J. S. Kole, K. Michielsen, H. De Raedt

Morphological image analysis is applied to the time evolution of the probability distribution of a quantum particle moving in two and three-dimensional billiards. It is shown that…