Pages that link to "Item:Q1340795"
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The following pages link to A fully discrete approximation method for the exterior Neumann problem of the Helmholtz equation (Q1340795):
Displaying 11 items.
- Hypersingular integral equations not needed in the impedance problem in scattering theory. (Q1416395) (← links)
- Fully discrete spectral boundary integral methods for Helmholtz problems on smooth closed surfaces in \(\mathbb R^3\) (Q1849401) (← links)
- Method of interior boundaries for the impedance problem in scattering theory. (Q1855970) (← links)
- Integral equation method for the acoustic impedance problem in interior multiply connected domain. (Q1856834) (← links)
- The impedance problem for the propagative Helmholtz equation in interior multiply connected domain (Q1879565) (← links)
- A fully discrete Galerkin method for integral and pseudodifferential equations on closed curves (Q1898778) (← links)
- A quadrature method for the hypersingular integral equation on an interval (Q1908805) (← links)
- A new integral equation approach to the Neumann problem in acoustic scattering. (Q2767543) (← links)
- Fast solvers of integral and pseudodifferential equations on closed curves (Q4210953) (← links)
- Justification of a quadrature method for an integral equation to the external Neumann problem for the Helmholtz equation (Q4557127) (← links)
- Fast collocation solvers for integral equations on open arcs (Q5939732) (← links)
