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Introduction to Time-Frequency and Wavelet Transforms takes a heuristic approach to time-frequency and wavelet analysis, drawing upon the engineer's intuition, not abstract equations. Discover how to identify applications, choose approaches, and successfully apply time-frequency and wavelet analysis. Shie Qian presents multiple real-world applications -- many previously unpublished. All algorithms are drawn from commercial software, and all examples are available for download.
- Sales Rank: #3158214 in Books
- Color: Grey
- Published on: 2001-12-01
- Original language: English
- Number of items: 1
- Dimensions: 9.00" h x .80" w x 7.00" l, 1.05 pounds
- Binding: Paperback
- 304 pages
From the Back Cover
The practical, heuristic introduction to time-frequency and wavelet analysis.
- Heuristic approach focuses on numerical implementation and real-world applications
- Presents algorithms found in NI's Signal Processing Toolset and other commercial software
- Gabor expansions, linear time-variant filters, and key wavelet transform concepts
- Bilinear time-frequency representation
- Combining time-frequency and wavelet decomposition
In Introduction to Time-Frequency and Wavelet Transforms, Shie Qian takes a heuristic approach to time-frequency and wavelet analysis, drawing upon the engineer's intuition—not abstract equations. Qian presents the essence of the subject: the information needed to identify applications, choose approaches, and apply time-frequency and wavelet analysis successfully.
Each chapter starts with introductory background, moves to theoretical derivation, and concludes with practical numerical implementation. All algorithms can be found in commercial software, such as the Signal Processing Toolset from National Instruments, and all examples are available for download at NI's Web site. The book presents multiple real-world applications collected from NI's customers—many published here for the first time. Coverage includes:
- Discrete, period discrete, and orthogonal-like Gabor expansions
- Short-time Fourier transforms
- Fast algorithms for computing dual functions
- Linear time-variant filters
- Fundamental wavelet transform concepts
- Bilinear time-frequency representations, including Wigner-Ville distribution and decomposition
- Cohen's Class and other time-dependent power spectra
- Combining time-frequency and time-scale (wavelet) decomposition
If you've wanted to utilize time-frequency and wavelet analysis, but you've been deterred by highly mathematical treatments, Introduction to Time-Frequency and Wavelet Transforms is the accessible, practical guide you've been searching for.
About the Author
SHIE QIAN is the leading DSP researcher at National Instruments. He has been working on the theory and applications of time-frequency and wavelet analysis for over ten years, in applications including rotating machinery, communications, radar, seismology, and biomedicine. He was a co-guest editor of IEEE Signal Processing magazine's special issue on Time-Frequency Analysis and is a lead author of Joint Time-Frequency Analysis (Prentice Hall). He holds eight patents.
Excerpt. © Reprinted by permission. All rights reserved.
Preface
For a long time, I wondered if the recently popularized time-frequency and wavelet transforms were merely academic exercises. Do applied engineers and scientists really need signal processing tools other than the FFT? After 10 years of working with engineers and scientists from a wide variety of disciplines, I have finally come to the conclusion that, so far, neither the time-frequency nor wavelet transform appear to have had the revolutionary impact upon physics and pure mathematics that the Fourier transform has had. Nevertheless, they can be used to solve many real-world problems that the classical Fourier transform cannot.
As James Kaiser once said, "The most widely used signal processing tool is the FFT; the most widely misused signal processing tool is also the FFT." Fourier transform-based techniques are effective as long as the frequency contents of the signal do not change with time. However, when the frequency contents of the data samples evolve over an observation period, time-frequency or wavelet transforms should be considered. Specifically, the time-frequency transform is suited for signals with slow frequency changes (narrow instantaneous bandwidth), such as sounds heard during an engine run-up or run-down, whereas the wavelet transform is suited for signals with rapid changes (wide instantaneous frequency bandwidth), such as sounds associated with engine knocking. The success of applications of the time-frequency and wavelet transforms largely hinges on understanding their fundamentals. It is the goal of this book to provide a brief introduction to time-frequency and wavelet transforms for those engineers and scientists who want to use these techniques in their applications, and for students who are new to these topics.
Keeping this goal in mind, I have included the two related subjects, time-frequency and wavelet transforms, under a single cover so that readers can grasp the necessary information and come up to speed in a short time. Professors can cover these topics in a single semester. The co-existence of the time-frequency and wavelet approaches in one book, I believe, will help comparative understanding and make complementary use easier.
This book can be viewed in two parts. While Chapters Two through Six focus on linear transforms, mainly the Gabor expansion and the wavelet transform, Chapters Seven through Nine are dedicated to bilinear time-frequency representations. Chapter Ten can be thought of as a combination of time-frequency and time-scale (that is, wavelets) decomposition. The presentation of the wavelet transform in this book is aimed at readers who need to know only the basics and perhaps apply these new techniques to solve problems with existing commercial software. It may not be sufficient for academic researchers interested in creating their own set of basic functions by techniques other than the elementary filter banks introduced here.
All chapters start with the discussion of basic concepts and motivation, then provide theoretical analysis and, finally, numerical implementation. Most algorithms introduced in this book are a part of the software package, Signal Processing Toolset, a National Instruments product. Visit ni for more information about this software.
This book is neither a research monograph nor an encyclopedia, and the materials presented here are believed to be the most basic fundamentals of time-frequency and wavelet analysis. Many theoretically excellent results, which are not practical for digital implementation, have been omitted. The contents of this book should provide a strong foundation for the time-frequency and wavelet analysis neophyte, as well as a good review tutorial for the more experienced signal-processing reader.
I wrote this book to appeal to the reader's intuition rather than to rely on abstract mathematical equations and wanted the material to be easily understood by a reader with an engineering or science undergraduate education. To achieve this, mathematical rigor and lengthy derivation have been sacrificed in many places. Hopefully, this style will not unduly offend purists.
On the other hand, "Formulas were not invented simply as weapons of intimidation" 22. In many cases, mathematical language, I feel, is much more effective than plain English. Words are sometimes clumsy and ambiguous. For me, it is always a joy to refresh my knowledge of what I learned in school but have not used since.
Most helpful customer reviews
5 of 8 people found the following review helpful.
An excellent book on signal processing
By Zhuang Li
This book studies the two signal properties we are most interested in, time and frequency. Unlike other books, which usually concentrate on one topic of advanced signal processing, this book covers both time-frequency and wavelet analysis. The author organizes these topics in a clear structure with vivid English. The reviews at the beginning of every chapter are very
helpful for readers. Before I have this book, I read some mathematics books on wavelet analysis that were difficult to understand. The author explains the theories not only mathematically but also physically. Thus, this book gives me great help during my research on vibration and noise control,
modal analysis and acoustical signal processing. I strongly recommend this book to those who study signal processing.
3 of 6 people found the following review helpful.
An excellent book on signal processing
By Zhuang Li
This book studies the two signal properties we are most interested in, time and frequency. Unlike other books, which usually concentrate on one topic of advanced signal processing, this book covers both time-frequency and wavelet analysis. The author organizes these topics in a clear structure with vivid English. The reviews at the beginning of every chapter are very
helpful for readers. Before I have this book, I read some mathematics books on wavelet analysis that were difficult to understand. The author explains the theories not only mathematically but also physically. Thus, this book gives me great help during my research on vibration and noise control,
modal analysis and acoustical signal processing. I strongly recommend this book to those who study signal processing.
6 of 15 people found the following review helpful.
Better wavelet books out there
By Pen Name
This book is divided into two sections: Time Frequency and Wavelets. Sadly, Shie Qian does not provide comprehensiveness in either subject, nor does he add to the knowledge base. I was expecting a more "cookbook" introductory approach to wavelets, but alas, for naught. To add insult to injury, there is not a hardcover version available to date. For shame.
My recommendations:
1. If you want to learn Time-Frequency analysis (windowed Fourier Transforms, Wigner-Ville ala Cohen's Class) -- download the Rice Time-Frequency Toolbox(for Matlab) and associated documentation. It's free, and the tutorials are outstanding. Not to mention, Qian seems to make liberal usage of it the book in question.
2a. For the electrical engineer, find a book that approaches wavelets by either branching off of Fourier Theory(provides a grounding in orthogonal, separable bases) or via subband coding(which correlates with the computation of wavelet transforms). Mallat's Wavelet Tour of Signal Processing is pretty good.
2b. For the math wiz(or those engineers with masochistic tendencies), find something with an angle on Riesz frames and bases. Avoid subband coding like the plague if you're not into block diagrams. A good start is Daubechies 10 Lectures on Wavelets, or anything through Birkhauser publishing.
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