p-Riesz bases in quasi shift invariant spaces

Laura De Carli, Pierluigi Vellucci

Type: Preprint

Publication Date: 2017-10-02

Citations: 2

Locations

arXiv (Cornell University) - View

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+	On the structure and interpolation properties of quasi shift-invariant spaces	2018	Keaton Hamm Jeff Ledford
+	Single-angle Radon samples based reconstruction of functions in refinable shift-invariant space	2021	Youfa Li Shengli Fan Yanfen Huang

Works Cited by This (19)

Action	Title	Year	Authors
+	An introduction to nonharmonic Fourier series	1980	Robert M. Young
+	Functional Analysis, Sobolev Spaces and Partial Differential Equations	2010	Haı̈m Brezis
+	Fourier Transforms in the Complex Domain	1934	N. Wiener R. E. A. C. Paley
+	p-Frames and Shift Invariant Subspaces of L p	2001	Akram Aldroubi Qiyu Sun Wai-Shing Tang
+	Stability of the Shifts of Global Supported Distributions	2001	Qiyu Sun
+	Frame expansions in separable Banach spaces	2005	Pete Casazza Ole Christensen Diana T. Stoeva
+	On the Stability of Multivariate Trigonometric Systems	1999	Wenchang Sun Xingwei Zhou
+	SPLINE-TYPE SPACES IN GABOR ANALYSIS	2002	Hans G. Feichtinger
+	Determination of Riesz bounds for the spline basis with the help of trigonometric polynomials	2010	E. V. Mishchenko
+	Wavelet Characterizations for Anisotropic Besov Spaces	2002	Reinhard Hochmuth