Finite section approximations in an algebra of convolution, multiplication and flip operators on \(L^p(\mathbb{R})\)
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Publication:401432
DOI10.1016/j.jat.2014.07.008zbMath1381.42035OpenAlexW2046443471MaRDI QIDQ401432
Publication date: 26 August 2014
Published in: Journal of Approximation Theory (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jat.2014.07.008
Fourier multipliersToeplitz plus Hankel operatorsfinite section approximationWiener-Hopf plus Hankel operators
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- Two points, one limit: homogenization techniques for two-point local algebras
- Finite section method for a Banach algebra of convolution type operators on \({L^p(\mathbb R)}\) with symbols generated by \(PC\) and \(SO\)
- Non-commutative Gelfand theories. A tool-kit for operator theorists and numerical analysts
- Exterior wedge diffraction problems with Dirichlet, Neumann and impedance boundary conditions
- Numerical analysis for integral and related operator equations.
- Introduction to large truncated Toeplitz matrices
- Invertibility symbol for a Banach algebra generated by two idempotents and a shift
- Finite section method in some algebras of multiplication and convolution operators and a flip
- Invertibility theory for Toeplitz plus Hankel operators and singular integral operators with flip.
- On an open question about the stability of the finite section method for a class of convolution type operators
- Mixed boundary value problems for the Helmholtz equation in a quadrant
- A direct approach to convolution type operators with symmetry
- Galerkin Method with Graded Meshes for Wiener-Hopf Operators with PC Symbols in L p Spaces
- A Sequence Algebra of Finite Sections, Convolution, and Multiplication Operators onLP(ℝ)
