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Wandering Vectors for Unitary Systems and Orthogonal Wavelets (Memoirs of the American Mathematical Society)

Xingde Dai, David R. Larson




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 | #15419416 in Books |  1998-07 | Original language:English | PDF # 1 |  10.25 x7.25 x.25l,.37 | File type: PDF | 68 pages

||2 of 2 people found the following review helpful.| A powerful idea!|By Palle E T Jorgensen|The term "wandering vector" is from the theory of operators in Hilbert space;-- it means that the vector in question is transformed into a family of orthogonal vectors under a prescribed set of unitary operators. Since wavelets represent
orthogonal functions in the Hilbert space of square integrable functions on R, or on R^n for some

This volume concerns some general methods for the analysis of those orthonormal bases for a separable complex infinite dimensional Hilbert space which are generated by the action of a system of unitary transformations on a single vector, which is called a complete wandering vector for the system. The main examples are the orthonormal wavelet bases. Topological and structural properties of the set of all orthonormal dyadic wavelets are investigated in this way by viewing ...

You easily download any file type for your gadget.Wandering Vectors for Unitary Systems and Orthogonal Wavelets (Memoirs of the American Mathematical Society)   |  Xingde Dai, David R. Larson. Which are the reasons I like to read books. Great story by a great author.

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