Pages that link to "Item:Q1869338"
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The following pages link to \(p\)-frames in separable Banach spaces (Q1869338):
Displaying 50 items.
- Von Neumann-Schatten dual frames and their perturbations (Q287307) (← links)
- On a generalization of the Hilbert frame generated by the bilinear mapping (Q288769) (← links)
- Continuous framings for Banach spaces (Q291833) (← links)
- Some equalities and inequalities for probabilistic frames (Q326445) (← links)
- Frames in Banach spaces (Q366246) (← links)
- Operator frames for Banach spaces (Q371623) (← links)
- Upper Beurling density of systems formed by translates of finite sets of elements in \(L^p(\mathbb{R}^d)\) (Q437725) (← links)
- Pair frames (Q471752) (← links)
- Parseval \(p\)-frames and the Feichtinger conjecture (Q481959) (← links)
- Regular multivariate sampling and approximation in \(L^p\) shift-invariant spaces (Q536263) (← links)
- Frames, Riesz bases, and sampling expansions in Banach spaces via semi-inner products (Q544035) (← links)
- Frame expansions in separable Banach spaces (Q557024) (← links)
- Multipliers for \(p\)-Bessel sequences in Banach spaces (Q601721) (← links)
- The stability of Banach frames in Banach spaces (Q627575) (← links)
- Minimization of the probabilistic \(p\)-frame potential (Q651067) (← links)
- Nonlinear frames and sparse reconstructions in Banach spaces (Q682869) (← links)
- \(t\)-frames and their Noetherian perturbation (Q746794) (← links)
- Beurling density on expansible locally compact groups and systems of translations (Q776925) (← links)
- \(p\)-frames of subspaces in separable Hilbert spaces (Q925608) (← links)
- Frames in spaces with finite rate of innovation (Q930347) (← links)
- \((p,Y)\)-operator frames for a Banach space (Q944352) (← links)
- Slanted matrices, Banach frames, and sampling (Q952498) (← links)
- Dilations of operator-valued measures with bounded \(p\)-variations and framings on Banach spaces (Q1702571) (← links)
- Multipliers for von Neumann-Schatten Bessel sequences in separable Banach spaces (Q1743076) (← links)
- Dual and approximately dual Hilbert-Schmidt frames in Hilbert spaces (Q1743208) (← links)
- Von Neumann-Schatten frames in separable Banach spaces (Q1758632) (← links)
- Characterizing R-duality in Banach spaces (Q1942649) (← links)
- Frames and Riesz bases for Banach spaces, and Banach spaces of vector-valued sequences (Q1943752) (← links)
- Properties of frame mappings devised by controlled p-frames and p-frames (Q1999132) (← links)
- Well-posed Bayesian inverse problems and heavy-tailed stable quasi-Banach space priors (Q2013863) (← links)
- On approximate operator representations of sequences in Banach spaces (Q2033109) (← links)
- Frames for metric spaces (Q2073929) (← links)
- Duals and approximate duals of von Neumann-Schatten \(p\)-frames (Q2101299) (← links)
- \(K\)-frames for Banach spaces (Q2138150) (← links)
- Some identities and inequalities for Hilbert-Schmidt frames (Q2362996) (← links)
- \(q\)-Besselian frames in Banach spaces (Q2463815) (← links)
- SIP \(X_d\)-frames and their perturbations in uniformly convex Banach spaces (Q2875659) (← links)
- Perturbation of frames in Banach spaces (Q2911879) (← links)
- Three Problems on Exponential Bases (Q3121314) (← links)
- (Q3169798) (← links)
- Sampling Expansions in Reproducing Kernel Hilbert and Banach Spaces (Q3405616) (← links)
- GENERALIZATION OF THE FRAME OPERATOR AND THE CANONICAL DUAL FRAME TO BANACH SPACES (Q3622577) (← links)
- A Guide to Localized Frames and Applications to Galerkin-Like Representations of Operators (Q4609725) (← links)
- (Q4627208) (← links)
- Some properties of g-p-frames in complex Banach spaces (Q4631345) (← links)
- Frames for the Solution of Operator Equations in Hilbert Spaces with Fixed Dual Pairing (Q4634176) (← links)
- (Q4647087) (← links)
- 𝑝-Riesz bases in quasi shift invariant spaces (Q4686252) (← links)
- $p$-Dual frames and $p$-Riesz sequences in quasinormed spaces (Q4997887) (← links)
- Signal representations via SIP p-frames and SIP Bessel multipliers in separable Banach spaces (Q5010124) (← links)
