Pages that link to "Item:Q3133568"
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The following pages link to Stable perfectly matched layers for a class of anisotropic dispersive models. Part I: necessary and sufficient conditions of stability (Q3133568):
Displaying 16 items.
- Discrete stability of perfectly matched layers for anisotropic wave equations in first- and second-order formulation (Q369403) (← links)
- Distinguishing correct from incorrect PML proposals and a corrected unsplit PML for anisotropic, dispersive media (Q543648) (← links)
- Stability of perfectly matched layers, group velocities and anisotropic waves. (Q1399648) (← links)
- Stable perfectly matched layers for a cold plasma in a strong background magnetic field (Q1686575) (← links)
- On a surprising instability result of perfectly matched layers for Maxwell's equations in 3D media with diagonal anisotropy (Q2019412) (← links)
- A reflectionless discrete perfectly matched layer (Q2214559) (← links)
- Energy decay and stability of a perfectly matched layer for the wave equation (Q2291909) (← links)
- Perfectly matched layers methods for mixed hyperbolic-dispersive equations (Q2677910) (← links)
- Perfectly matched layers in negative index metamaterials and plasmas (Q2786517) (← links)
- On the analysis of perfectly matched layers for a class of dispersive media and application to negative index metamaterials (Q3177716) (← links)
- Stability and Convergence Analysis of Time-Domain Perfectly Matched Layers for the Wave Equation in Waveguides (Q5001385) (← links)
- Analysis of Radial Complex Scaling Methods: Scalar Resonance Problems (Q5009338) (← links)
- Radial Complex Scaling for Anisotropic Scalar Resonance Problems (Q5043629) (← links)
- A Mathematical Study of a Hyperbolic Metamaterial in Free Space (Q5071214) (← links)
- Developing and analyzing an explicit unconditionally stable finite element scheme for an equivalent Bérenger’s PML model (Q6044904) (← links)
- Convergence analysis of time-domain PMLS for 2D electromagnetic wave propagation in dispersive waveguides (Q6050036) (← links)
