Pages that link to "Item:Q4627454"
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The following pages link to The Foldy--Lax Approximation for the Full Electromagnetic Scattering by Small Conductive Bodies of Arbitrary Shapes (Q4627454):
Displaying 13 items.
- Equivalent multipolar point-source modeling of small spheres for fast and accurate electromagnetic wave scattering computations (Q781568) (← links)
- Mesoscale approximation of the electromagnetic fields (Q2035440) (← links)
- The Foldy-Lax approximation is valid for nearly resonating frequencies (Q2106326) (← links)
- A general perturbation formula for electromagnetic fields in presence of low volume scatterers (Q2839153) (← links)
- The Foldy-Lax approximation of the scattered waves by many small bodies for the Lamé system (Q3465956) (← links)
- New equations for electromagnetic scattering by small perturbations of a perfectly conducting surface (Q4501938) (← links)
- Analysis of the Acoustic Waves Reflected by a Cluster of Small Holes in the Time-Domain and the Equivalent Mass Density (Q5006469) (← links)
- Estimation of the Heat Conducted by a Cluster of Small Cavities and Characterization of the Equivalent Heat Conduction (Q5222108) (← links)
- Foldy–Lax approximation on multiple scattering by many small scatterers (Q5404681) (← links)
- Analysis of a Monte-Carlo Nystrom Method (Q5864678) (← links)
- The electromagnetic waves generated by a cluster of nanoparticles with high refractive indices (Q6085083) (← links)
- The effective permittivity and permeability generated by a cluster of moderately contrasting nanoparticles (Q6155342) (← links)
- Wave propagation in pure-time modulated step media with applications to temporal-aiming (Q6612344) (← links)