Results 21 to 30 of about 30,913 (261)
Fusion frames enable signal decompositions into weighted linear subspace components. For positive integers p, we introduce p-fusion frames, a sharpening of the notion of fusion frames. Tight p-fusion frames are closely related to the classical notions of designs and cubature formulas in Grassmann spaces and are analyzed with methods from harmonic ...
Bachoc, Christine, Ehler, Martin
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Equichordal Tight Fusion Frames
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Mohammadpour, Mozhgan +2 more
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Uniform tight frames as optimal signals [PDF]
14 pages.
Gergely Ambrus +2 more
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Symmetry Feature and Construction for the 3-Band Tight Framelets with Prescribed Properties
A construction approach for the 3-band tight wavelet frames by factorization of paraunitary matrix is developed. Several necessary constraints on the filter lengths and symmetric features of wavelet frames are investigated starting at the constructed ...
Jianjun Sun +3 more
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Perturbations of Compressed Data Separation With Redundant Tight Frames
In the era of big data, the multi-modal data can be seen everywhere. Research on such data has attracted extensive attention in the past few years. In this paper, we investigate the perturbations of compressed data separation with redundant tight frames ...
Feng Zhang +4 more
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Matrices defined by frames [PDF]
Matrix representations of bounded Hilbert space operators are considered. The matrices in question are defined with respect to frames, rather than bases.
Zbigniew Ambroziński, Krzysztof Rudol
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Operator Characterizations and Some Properties of g-Frames on Hilbert Spaces
Given the g-orthonormal basis for Hilbert space H, we characterize the g-frames, normalized tight g-frames, and g-Riesz bases in terms of the g-preframe operators.
Xunxiang Guo
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Orthogonal Multiwavelet Frames in L2Rd
We characterize the orthogonal frames and orthogonal multiwavelet frames in L2Rd with matrix dilations of the form (Df)(x)=detAf(Ax), where A is an arbitrary expanding d×d matrix with integer coefficients.
Liu Zhanwei, Hu Guoen, Wu Guochang
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Equiangular Tight Frames From Hyperovals [PDF]
An equiangular tight frame (ETF) is a set of equal norm vectors in a Euclidean space whose coherence is as small as possible, equaling the Welch bound. Also known as Welch-bound-equality sequences, such frames arise in various applications, such as waveform design, quantum information theory, compressed sensing and algebraic coding theory. ETFs seem to
Matthew Fickus +2 more
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Optimal tight frames and quantum measurement [PDF]
Submitted to IEEE Transactions on Information Theory.
Yonina C. Eldar, G. David Forney Jr.
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