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A Class of Bases in $L^2$ for the Sparse Representation of Integral Operators
11/11 checkable references clean · checked 2026-09-01
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The 11 checked references that resolve
resolves10.1137/0515056
Decomposition of Hardy Functions into Square Integrable Wavelets of Constant Shape
resolves10.1090/S0002-9947-1989-1008470-5
Multiresolution approximations and wavelet orthonormal bases of 𝐿²(𝑅)
The 5 references without a DOI — listed, not checked
no DOI — not checkedB. Alpert, Ph.D. Thesis, Sparse Representation of Smooth Linear Operators, Department of Computer Science, Yale University, New Haven, CT, 1990
no DOI — not checkedNumerical methods
no DOI — not checkedY. Meyer, Principe d'incertitude, bases Hilbertiennes et algèbres d'opérateurs, Tech. Report, 662, 1985–1986, Séminaire Bourbaki
no DOI — not checkedY. Meyer, Ondelettes et functions splines, Tech. Report, Séminaire EDP, Ecole Polytechnique, Paris, 1986
no DOI — not checkedY. Meyer, 1990, Seminar presented at the Department of Mathematics, Yale University, New Haven, CT, June, Rev. Mat. Iberoamericana, to appear
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