Pages that link to "Item:Q3009314"
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The following pages link to Mesoscale Asymptotic Approximations to Solutions of Mixed Boundary Value Problems in Perforated Domains (Q3009314):
Displaying 15 items.
- Multiscale analysis of the acoustic scattering by many scatterers of impedance type (Q322124) (← links)
- Multiscale numerical algorithm for the elliptic eigenvalue problem with the mixed boundary in perforated domains (Q941613) (← links)
- Meso-scale approximations of fields around clusters of defects (Q1661630) (← links)
- Green's kernels and meso-scale approximations in perforated domains (Q1950292) (← links)
- Mesoscale approximations for solutions of the Dirichlet problem in a perforated elastic body (Q2257713) (← links)
- The Dirichlet problem in a planar domain with two moderately close holes (Q2358709) (← links)
- Mesoscale models and approximate solutions for solids containing clouds of voids (Q2806403) (← links)
- A singularly perturbed nonlinear traction problem in a periodically perforated domain: a functional analytic approach (Q2874190) (← links)
- The Foldy-Lax approximation of the scattered waves by many small bodies for the Lamé system (Q3465956) (← links)
- The Foldy--Lax Approximation for the Full Electromagnetic Scattering by Small Conductive Bodies of Arbitrary Shapes (Q4627454) (← links)
- A singularly perturbed nonlinear Robin problem in a periodically perforated domain: a functional analytic approach† (Q4929154) (← links)
- On meso-scale approximations for vibrations of membranes with lower-dimensional clusters of inertial inclusions (Q4989688) (← links)
- On the Justification of the Foldy--Lax Approximation for the Acoustic Scattering by Small Rigid Bodies of Arbitrary Shapes (Q5250323) (← links)
- Asymptotic Analysis of Solutions to Transmission Problems in Solids with Many Inclusions (Q5351881) (← links)
- Analysis of a Monte-Carlo Nystrom Method (Q5864678) (← links)
