On stability of finitely generated shift-invariant systems
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Publication:620412
DOI10.1007/s00041-009-9096-7zbMath1209.41006OpenAlexW2094125010MaRDI QIDQ620412
Publication date: 19 January 2011
Published in: The Journal of Fourier Analysis and Applications (Search for Journal in Brave)
Full work available at URL: http://vbn.aau.dk/ws/files/16158960/R-2008-15.pdf
Schauder basisshift-invariant spaceMuckenhoupt conditioninteger translatesvector Hunt--Muckenhoupt-Wheeden theorem
Related Items (11)
Wavelet frames and duals: a short survey ⋮ A matrix weighted \(T1\) theorem for matrix kernelled CZOs and a matrix weighted John-Nirenberg theorem ⋮ Projection operators on matrix weighted $L^p$ and a simple sufficient Muckenhoupt condition ⋮ Summation of multiple Fourier series in matrix weighted \(L_p\)-spaces ⋮ B-spline quarklets and biorthogonal multiwavelets ⋮ On stability of Schauder bases of integer translates ⋮ Maximal functions, product condition and its eccentricity ⋮ On transference of multipliers on matrix weighted \(L_p\)-spaces ⋮ Frames for weighted shift-invariant spaces ⋮ Trigonometric bases for matrix weighted \(L_p\)-spaces ⋮ Wavelet system and Muckenhoupt $\mathcal {A}_2$ condition on the Heisenberg group
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