Pages that link to "Item:Q1399697"
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The following pages link to Wavelets generated by layer potentials. (Q1399697):
Displaying 12 items.
- Limit formulae and jump relations of potential theory in Sobolev spaces (Q623747) (← links)
- Multiscale representation of surfaces by tight wavelet frames with applications to denoising (Q739478) (← links)
- Riemann localisation on the sphere (Q1704868) (← links)
- Surface wavelets: A multiresolution signal processing tool for 3D computational modelling (Q2761941) (← links)
- Wavelet radiative transfer and surface interaction (Q2783183) (← links)
- About the Importance of the Runge–Walsh Concept for Gravitational Field Determination (Q3120068) (← links)
- LOCALLY SUPPORTED WAVELETS FOR THE SEPARATION OF SPHERICAL VECTOR FIELDS WITH RESPECT TO THEIR SOURCES (Q3164780) (← links)
- MODELING TANGENTIAL VECTOR FIELDS ON REGULAR SURFACES BY MEANS OF MIE POTENTIALS (Q3525377) (← links)
- Wavelet approximations on closed surfaces and their application to boundary-value problems of potential theory (Q4385664) (← links)
- Tree Algorithms in Wavelet Approximations by Helmholtz Potential Operators (Q4439619) (← links)
- Using wavelets for data generation (Q4540842) (← links)
- On the Solution of the Oblique Derivative Problem by Constructive Runge-Walsh Concepts (Q4562658) (← links)