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The following pages link to INTEGRAL-EQUATION METHODS FOR MULTIPLE-SCATTERING PROBLEMS I. ACOUSTICS (Q3707676):

Displaying 18 items.

Acoustic scattering by multiple elliptical cylinders using collocation multipole method (Q440599) (← links)
Dirichlet-to-Neumann boundary conditions for multiple scattering problems (Q703715) (← links)
A Trefftz-based numerical modelling framework for Helmholtz problems with complex multiple-scatterer configurations (Q995276) (← links)
On solving the problem of wave scattering by several bodies (Q1380291) (← links)
A volume integral equation technique for multiple scattering problems in elastodynamics (Q1805253) (← links)
Multiple scattering and modified Green's functions (Q1856939) (← links)
An efficient iterative method for solving multiple scattering in locally inhomogeneous media (Q1989115) (← links)
Integral equation approach to the problem of scattering by a number of fixed scatterers (Q2723054) (← links)
Integral equation method for acoustic scattering by an inhomogeneous penetrable obstacle in a stratified medium (Q2933126) (← links)
A comparison of techniques for overcoming non-uniqueness of boundary integral equations for the collocation partition of unity method in two-dimensional acoustic scattering (Q2952384) (← links)
Scattering of sound from point sources by multiple circular cylinders using addition theorem and superposition technique (Q3097940) (← links)
INTEGRAL-EQUATION METHODS FOR MULTIPLE-SCATTERING PROBLEMS II.WATER WAVES (Q3707677) (← links)
(Q3999159) (← links)
Modified<i>T</i>-matrix formulation for multiple scattering of acoustic waves (Q4318073) (← links)
(Q4450219) (← links)
A new approach to reduction of the Neumann problem in acoustic scattering to a non-hypersingular integral equation (Q4495487) (← links)
The Bremmer series for a multi-dimensional acoustic scattering problem (Q4495985) (← links)
Partitioning, boundary integral equations, and exact Green's functions (Q4861054) (← links)