Pages that link to "Item:Q2504009"
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The following pages link to Weighted coorbit spaces and Banach frames on homogeneous spaces (Q2504009):
Displaying 21 items.
- Frames adapted to a phase-space cover (Q485318) (← links)
- Generalized coorbit space theory and inhomogeneous function spaces of Besov-Lizorkin-Triebel type (Q537691) (← links)
- Inversion of the noisy Radon transform on SO(3) by Gabor frames and sparse recovery principles (Q643636) (← links)
- Coorbit spaces related to locally compact hypergroups (Q682147) (← links)
- Shearlet coorbit spaces and associated Banach frames (Q837543) (← links)
- Banach frames for \(\alpha\)-modulation spaces (Q869646) (← links)
- Multivariate \(\alpha\)-molecules (Q906365) (← links)
- Adaptive frame methods for elliptic operator equations (Q996791) (← links)
- Wavelet transforms via generalized quasi-regular representations (Q1012548) (← links)
- Coorbit spaces and Banach frames on homogeneous spaces with applications to the sphere (Q1431335) (← links)
- On a (no longer) new Segal algebra: a review of the Feichtinger algebra (Q1634835) (← links)
- General coorbit space theory for quasi-Banach spaces and inhomogeneous function spaces with variable smoothness and integrability (Q1691987) (← links)
- Banach frames in coorbit spaces consisting of elements which are invariant under symmetry groups (Q1765951) (← links)
- Coorbits for projective representations with an application to Bergman spaces (Q2003530) (← links)
- Frames for metric spaces (Q2073929) (← links)
- Frames and coorbit theory on homogeneous spaces with a special guidance on the sphere (Q2384704) (← links)
- The \(\alpha \)-modulation transform: admissibility, coorbit theory and frames of compactly supported functions (Q2407831) (← links)
- Flexible Gabor-wavelet atomic decompositions for \(L^2\) -Sobolev spaces (Q2505606) (← links)
- (Q4288309) (← links)
- Structured, compactly supported Banach frame decompositions of decomposition spaces (Q5070634) (← links)
- Coorbit Theory and Bergman Spaces (Q5261202) (← links)
