| 期刊全稱(chēng) | An Introduction to Wavelet Analysis | | 影響因子2023 | David F. Walnut | | 視頻video | http://file.papertrans.cn/156/155532/155532.mp4 | | 發(fā)行地址 | Includes supplementary material: | | 學(xué)科分類(lèi) | Applied and Numerical Harmonic Analysis | | 圖書(shū)封面 |  | | 影響因子 | An Introduction to Wavelet Analysis provides a comprehensive presentation of the conceptual basis of wavelet analysis, including the construction and application of wavelet bases. The book develops the basic theory of wavelet bases and transforms without assuming any knowledge of Lebesgue integration or the theory of abstract Hilbert spaces. The book motivates the central ideas of wavelet theory by offering a detailed exposition of the Haar series, and then shows how a more abstract approach allows us to generalize and improve upon the Haar series. Once these ideas have been established and explored, variations and extensions of Haar construction are presented. The mathematical pre-requisites for the book are a course in advanced calculus, familiarity with the language of formal mathematical proofs, and basic linear algebra concepts.Features: *Rigorous proofs with consistent assumptions on the mathematical background of the reader; does not assume familiarity with Hilbert spaces or Lebesgue measure * Complete background material on (Fourier Analysis topics) Fourier Analysis * Wavelets are presented first on the continuous domain and later restricted to the discrete domain, for impr | | Pindex | Textbook 2004 |
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