Pages that link to "Item:Q2454707"
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The following pages link to Computing numerically the Green's function of the half-plane Helmholtz operator with impedance boundary conditions (Q2454707):
Displaying 16 items.
- Computing Fresnel integrals via modified trapezium rules (Q478094) (← links)
- Simulation of wireline sonic logging measurements acquired with borehole-eccentered tools using a high-order adaptive finite element method (Q551055) (← links)
- On the Green's function for the Helmholtz operator in an impedance circular cylindrical waveguide (Q711246) (← links)
- On the efficient representation of the half-space impedance Green's function for the Helmholtz equation (Q1727423) (← links)
- On an equivalent representation of the Green's function for the Helmholtz problem in a non-absorbing impedance half-plane (Q2001272) (← links)
- Semi-analytical response of acoustic logging measurements in frequency domain (Q2006169) (← links)
- Semi-analytical solutions for the problem of the electric potential set in a borehole with a highly conductive casing (Q2671732) (← links)
- Efficient calculation of the Green function for acoustic propagation above a homogeneous impedance plane (Q2883757) (← links)
- NUMERICAL GREEN’S FUNCTION SOLUTION OF THE HELMHOLTZ EQUATION (Q2981607) (← links)
- The inverse Robin boundary value problem in a half-space (Q3452462) (← links)
- Theoretical aspects and numerical computation of the time-harmonic Green's function for an isotropic elastic half-plane with an impedance boundary condition (Q3577752) (← links)
- Numerical evaluation of harmonic Green's functions for triclinic half-space with embedded sources—Part I: a 2D model (Q3587726) (← links)
- Perfectly Matched Layer Method for Acoustic Scattering Problem by a Locally Perturbed Line with Impedance Boundary Condition (Q5156936) (← links)
- An Adaptive Finite Element PML Method for the Acoustic Scattering Problems in Layered Media (Q5160544) (← links)
- Electromagnetic scattering from arbitrarily shaped cavities coated by absorbing material filled with heterogeneous anisotropic media (Q6578033) (← links)
- Skeleton integral equations for acoustic transmission problems with varying coefficients (Q6612255) (← links)
