000			a
999			_c30255 _d30255
008			210616b xxu||||| |||| 00| 0 eng d
020			_a9780817683726
082			_a515.63 _bCAS
100			_aCasazza, Peter G. ed.
245			_aFinite frames : theory and applications
260			_bBirkhauser, _c2013 _aBoston :
300			_axvi, 483 p. ; _bill., _c25 cm
365			_b139.99 _cEUR _d92.90
490			_aApplied and numerical harmonic analysis
504			_aIncludes bibliographical references and index.
520			_aHilbert space frames have long served as a valuable tool for signal and image processing due to their resilience to additive noise, quantization, and erasures, as well as their ability to capture valuable signal characteristics. More recently, finite frame theory has grown into an important research topic in its own right, with a myriad of applications to pure and applied mathematics, engineering, computer science, and other areas. The number of research publications, conferences, and workshops on this topic has increased dramatically over the past few years, but no survey paper or monograph has yet appeared on the subject. Edited by two of the leading experts in the field, Finite Frames aims to fill this void in the literature by providing a comprehensive, systematic study of finite frame theory and applications. With carefully selected contributions written by highly experienced researchers, it covers topics including: Finite Frame Constructions; Optimal Erasure Resilient Frames; Quantization of Finite Frames; Finite Frames and Compressed Sensing; Group and Gabor Frames; Fusion Frames.
650			_aMathematics
650			_aFourier analysis
650			_aComputer vision
650			_aOperator theory
650			_aFinite element method
650			_aStructural frames
650			_aVector analysis
710			_aKutyniok, Gitta ed.
942			_2ddc _cBK