4 citations · 4 across the 7 of their papers we have counts for
9 papers
Waves 2026 Book of Abstracts
Lise-Marie Imbert-Gerard, Chrysoula Tsogka, Daniel Appelo +4
WAVES 2026, 17th International Conference on Mathematical and Numerical Aspects of Wave Propagation Concordia University (John Molson Building), Montreal, Canada, June 22-26, 2026…
The high-order Hermite discrete correction function method for surface-driven electromagnetic problems
Yann-Meing Law
The Hermite-Taylor method evolves all the variables and their derivatives through order in time to achieve a order rate of convergence. The data required at each node of…
A -Adaptive Hermite Method for Nonlinear Dispersive Maxwell's Equations
Yann-Meing Law, Zhichao Peng, Daniel Appelö +1
In this work, we introduce a novel Hermite method to handle Maxwell's equations for nonlinear dispersive media. The proposed method achieves high-order accuracy and is free of any…
Energy-Conserving Hermite Methods for Maxwell's Equations
Daniel Appelo, Thomas Hagstrom, Yann-Meing Law-Kam-Cio
Energy-conserving Hermite methods for solving Maxwell's equations in dielectric and dispersive media are described and analyzed. In three space dimensions methods of order to…
The Hermite-Taylor Correction Function Method for Embedded Boundary and Maxwell's Interface Problems
Yann-Meing Law, Daniel Appelö, Thomas Hagstrom
We propose a novel Hermite-Taylor correction function method to handle embedded boundary and interface conditions for Maxwell's equations. The Hermite-Taylor method evolves the ele…
The Hermite-Taylor Correction Function Method for Maxwell's Equations
Yann-Meing Law, Daniel Appelö
The Hermite-Taylor method, introduced in 2005 by Goodrich, Hagstrom and Lorenz, is highly efficient and accurate when applied to linear hyperbolic systems on periodic domains. Unfo…
High-order FDTD schemes for Maxwell's interface problems with discontinuous coefficients and complex interfaces based on the Correction Function Method
Yann-Meing Law, Jean-Christophe Nave
We propose high-order FDTD schemes based on the Correction Function Method (CFM) for Maxwell's interface problems with discontinuous coefficients and complex interfaces. The key id…
FDTD schemes for Maxwell's equations with embedded perfect electric conductors based on the correction function method
Yann-Meing Law, Jean-Christophe Nave
In this work, we propose staggered FDTD schemes based on the correction function method (CFM) to discretize Maxwell's equations with embedded perfect electric conductor (PEC) bound…
Treatment of complex interfaces for Maxwell's equations with continuous coefficients using the correction function method
Yann-Meing Law, Alexandre Noll Marques, Jean-Christophe Nave
We propose a high-order FDTD scheme based on the correction function method (CFM) to treat interfaces with complex geometry without increasing the complexity of the numerical appro…