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Discrete Wiener-Hopf operators on spaces with Muckenhoupt weight [PDF]
The discrete Wiener-Hopf operator generated by a function $a(e^{iθ})$ with the Fourier series $∑_{n∈ℤ} a_n e^{inθ}$ is the operator T(a) induced by the Toeplitz matrix $(a_{j-k})_{j,k = 0}^∞$ on some weighted sequence space $l^p(ℤ_{+}, w)$.
Böttcher, A., Seybold, M.
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Self-improving properties of a generalized Muckenhoupt class
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Another characterizations of Muckenhoupt A p class
Acta Mathematica Scientia, 2017Dinghuai Wang, Wenyi Chen, Jiang Zhou
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Weighted Hardy spaces for weights satisfying the Muckenhoupt condition
Analysis and Mathematical Physics, 2019Paul Gauthier
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Muckenhoupt inequality with three measures and applications to Sobolev orthogonal polynomials
Journal of Mathematical Analysis and Applications, 2013Eduardo Colorado
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Spline wavelet bases in function spaces with Muckenhoupt weights
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