Convergence analysis of the finite section method and Banach algebras of matrices

From MaRDI portal
Publication:989599

DOI10.1007/s00020-010-1775-xzbMath1197.65053OpenAlexW2056323326MaRDI QIDQ989599

Ziemowit Rzeszotnik, Thomas Strohmer, Karlheinz Gröchening

Publication date: 23 August 2010

Published in: Integral Equations and Operator Theory (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s00020-010-1775-x



Related Items

Non-uniform recovery guarantees for binary measurements and infinite-dimensional compressed sensing, Localization of matrix factorizations, Stable reconstructions in Hilbert spaces and the resolution of the Gibbs phenomenon, Perturbed sampling formulas and local reconstruction in shift invariant spaces, On a class of non-uniform average sampling expansions and partial reconstruction in subspaces of \(L _{2}(\mathbb R)\), BREAKING THE COHERENCE BARRIER: A NEW THEORY FOR COMPRESSED SENSING, Localization in Matrix Computations: Theory and Applications, A Guide to Localized Frames and Applications to Galerkin-Like Representations of Operators, Memory estimation of inverse operators, Localized nonlinear functional equations and two sampling problems in signal processing, On Reconstructing Functions from Binary Measurements, Generalized sampling and infinite-dimensional compressed sensing, Approximating the inverse frame operator from localized frames, A generalized sampling theorem for stable reconstructions in arbitrary bases, Norm‐controlled inversion in smooth Banach algebras, II, Wiener's lemma: localization and various approaches, Wiener's lemma for infinite matrices. II, Convergence analysis of the finite section method and Banach algebras of matrices, Inverse-closedness of subalgebras of integral operators with almost periodic kernels, On the stable sampling rate for binary measurements and wavelet reconstruction, Sampling and Approximation in Shift Invariant Subspaces of $$L_2(\mathbb {R})$$, Weak-Type Estimates for the Metaplectic Representation Restricted to the Shearing and Dilation Subgroup of $$SL(2,\mathbb {R})$$, Linear reconstructions and the analysis of the stable sampling rate, Frames and Numerical Approximation, Sparsity and Spatial Localization Measures for Spatially Distributed Systems, Linear independence of time-frequency shifts?



Cites Work