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Applicable Analysis
An International Journal
Volume 97, 2018 - Issue 7
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Articles

Nonhomogeneous dual wavelet frames and mixed oblique extension principles in Sobolev spaces

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Pages 1049-1073 | Received 29 Nov 2016, Accepted 20 Feb 2017, Published online: 06 Mar 2017

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Yan Zhang & Yun-Zhang Li. (2023) A Characterization of (Weak) Nonhomogeneous Wavelet Dual Frames and Mixed Oblique Principle in Sobolev Spaces on the Half Real Line. Numerical Functional Analysis and Optimization 44:8, pages 764-793.
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Articles from other publishers (7)

Yan Zhang & Yun‐Zhang Li. (2022) A characterization of nonhomogeneous dual and weak dual wavelet superframes for Walsh‐reducing subspace of L2(ℝ+,ℂL)$$ {L}^2\left({\mathbb{R}}_{+},{\mathbb{C}}^L\right) $$. Mathematical Methods in the Applied Sciences 46:2, pages 1709-1722.
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Owais Ahmad. (2023) Non homogeneous dual wavelet frames and oblique extension principles in Hs(K). Filomat 37:14, pages 4549-4571.
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Jianping Zhang. (2022) A Class of Weak Dual Wavelet Frames for Reducing Subspaces of Sobolev Spaces. Journal of Function Spaces 2022, pages 1-10.
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Yan Zhang & Yun-Zhang Li. (2021) Weak nonhomogeneous wavelet dual frames for Walsh reducing subspace of L2(ℝ+). International Journal of Wavelets, Multiresolution and Information Processing 20:01.
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Hui-Fang Jia & Jianping Zhang. (2021) A characterization of nonhomogeneous wavelet bi-frames for reducing subspaces of Sobolev spaces. Journal of Inequalities and Applications 2021:1.
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Yan Zhang. (2019) Walsh Shift-Invariant Sequences and p-adic Nonhomogeneous Dual Wavelet Frames in $$L^{2}({\mathbb R}_{+})$$. Results in Mathematics 74:3.
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You Fa Li & De Guang Han. (2018) Phase Retrieval of Real-valued Functions in Sobolev Space. Acta Mathematica Sinica, English Series 34:12, pages 1778-1794.
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