Ten Lectures on Wavelets (CBMS-NSF Regional Conference Series in Applied Mathematics, Series Number 61)
معرفی کتاب «Ten Lectures on Wavelets (CBMS-NSF Regional Conference Series in Applied Mathematics, Series Number 61)» نوشتهٔ Ingrid Daubechies; Society for Industrial and Applied Mathematics، منتشرشده توسط نشر SIAM: Society for Industrial and Applied Mathematics در سال 1992. این کتاب در فرمت pdf، زبان انگلیسی ارائه شده است.
This Monograph Contains 10 Lectures Presented By Dr. Daubechies As The Principal Speaker At The 1990 Cbms-nsf Conference On Wavelets And Applications. Wavelets Are A Mathematical Development That Many Experts Think May Revolutionize The World Of Information Storage And Retrieval. They Are A Fairly Simple Mathematical Tool Now Being Applied To The Compression Of Data, Such As Fingerprints, Weather Satellite Photographs, And Medical X-rays - That Were Previously Thought To Be Impossible To Condense Without Losing Crucial Details. The Opening Chapter Provides An Overview Of The Main Problems Presented In The Book. Following Chapters Discuss The Theoretical And Practical Aspects Of Wavelet Theory, Including Wavelet Transforms, Orthonormal Bases Of Wavelets, And Characterization Of Functional Spaces By Means Of Wavelets. The Last Chapter Presents Several Topics Under Active Research, As Multidimensional Wavelets, Wavelet Packet Bases, And A Construction Of Wavelets Tailored To Decompose Functions Defined In A Finite Interval. -- Publisher's Description. Introduction -- Preliminaries And Notation -- 1. The What, Why, And How Of Wavelets -- 2. The Continuous Wavelet Transform -- 3. Discrete Wavelet Transforms : Frames -- 4. Time-frequency Density And Orthonormal Bases -- 5. Orthnormal Bases Of Wavelets And Multiresolution Analysis -- 6. Orthonormal Bases Of Compactly Supported Wavelets -- 7. More About The Regularity Of Compactly Supported Wavelets -- 8. Symmetry For Compactly Supported Wavelet Bases -- 9. Characterization Of Functional Spaces By Means Of Wavelets -- 10. Generalizations And Tricks For Orthonormal Wavelet Bases. Ingrid Daubechies. Includes Bibliographical References And Index.
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