Pages that link to "Item:Q2897083"
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The following pages link to Evaluation of the Helmholtz boundary integral equation and its normal and tangential derivatives in two dimensions (Q2897083):
Displaying 14 items.
- Plane wave basis in Galerkin BEM for bidimensional wave scattering (Q441539) (← links)
- An improved form of the hypersingular boundary integral equation for exterior acoustic problems (Q441553) (← links)
- Analytical regularization of hypersingular integral for Helmholtz equation in boundary element method (Q441593) (← links)
- A regularized approach evaluating origin intensity factor of singular boundary method for Helmholtz equation with high wavenumbers (Q666846) (← links)
- Generic properties of the spectrum of the Stokes system with Dirichlet boundary condition in \(\mathbb{R}^3\) (Q899242) (← links)
- Numerical evaluation of various levels of singular integrals, arising in BEM and its application in hydrofoil analysis (Q1029361) (← links)
- The evaluation of the normal derivative along the boundary in the direct boundary element method (Q1122296) (← links)
- Complex variables-based approach for analytical evaluation of boundary integral representations of three-dimensional acoustic scattering (Q1654642) (← links)
- On the singularity of the axially symmetric Helmholtz Green's function, with application to BEM (Q1909462) (← links)
- Subtraction singularity technique applied to the regularization of singular and hypersingular integrals in high-order curved boundary elements in plane anisotropic elasticity (Q2209358) (← links)
- Evaluation of Green's boundary formula and its first- and second-order derivatives in Legendre series (Q3017946) (← links)
- Boundary integral equation for tangential derivative of flux in Laplace and Helmholtz equations (Q3440458) (← links)
- Fundamental solutions of the equations of the oscillation theory for anisotropic elastic media (Q6180794) (← links)
- Robust and efficient non-singular boundary element method for scattering and vibration with elastic waves (Q6566830) (← links)
