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Schaum's Outlines of Digital Signal Processing
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Schaum's Outlines of Digital Signal Processing
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Schaum's Outline of Theory and Problems of
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Digital Signal Processing
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Monson H. Hayes
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Professor of Electrical and Computer Engineering
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Georgia Institute of Technology
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SCHAUM'S OUTLINE SERIES
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Start of Citation[PU]McGraw Hill[/PU][DP]1999[/DP]End of Citation
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Preface
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Digital signal processing (DSP) is concerned with the representation of signals in digital form, and
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with the processing of these signals and the information that they carry. Although DSP, as we know
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it today, began to flourish in the 1960's, some of the important and powerful processing techniques
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that are in use today may be traced back to numerical algorithms that were proposed and studied
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centuries ago. Since the early 1970's, when the first DSP chips were introduced, the field of digital
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signal processing has evolved dramatically. With a tremendously rapid increase in the speed of DSP
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processors, along with a corresponding increase in their sophistication and computational power,
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digital signal processing has become an integral part of many commercial products and applications,
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and is becoming a commonplace term.
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This book is concerned with the fundamentals of digital signal processing, and there are two ways
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that the reader may use this book to learn about DSP. First, it may be used as a supplement to any
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one of a number of excellent DSP textbooks by providing the reader with a rich source of worked
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problems and examples. Alternatively, it may be used as a self-study guide to DSP, using the method
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of learning by example. With either approach, this book has been written with the goal of providing
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the reader with a broad range of problems having different levels of difficulty. In addition to
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problems that may be considered drill, the reader will find more challenging problems that require
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some creativity in their solution, as well as problems that explore practical applications such as
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computing the payments on a home mortgage. When possible, a problem is worked in several
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different ways, or alternative methods of solution are suggested.
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The nine chapters in this book cover what is typically considered to be the core material for an
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introductory course in DSP. The first chapter introduces the basics of digital signal processing, and
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lays the foundation for the material in the following chapters. The topics covered in this chapter
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include the description and characterization of discrete-type signals and systems, convolution, and
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linear constant coefficient difference equations. The second chapter considers the represention of
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discrete-time signals in the frequency domain. Specifically, we introduce the discrete-time Fourier
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transform (DTFT), develop a number of DTFT properties, and see how the DTFT may be used to
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solve difference equations and perform convolutions. Chapter 3 covers the important issues
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associated with sampling continuous-time signals. Of primary importance in this chapter is the
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sampling theorem, and the notion of aliasing. In Chapter 4, the z-transform is developed, which is
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the discrete-time equivalent of the Laplace transform for continuous-time signals. Then, in Chapter
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5, we look at the system function, which is the z-transform of the unit sample response of a linear
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shift-invariant system, and introduce a number of different types of systems, such as allpass, linear
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phase, and minimum phase filters, and feedback systems.
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The next two chapters are concerned with the Discrete Fourier Transform (DFT). In Chapter 6, we
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introduce the DFT, and develop a number of DFT properties. The key idea in this chapter is that
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multiplying the DFTs of two sequences corresponds to circular convolution in the time domain.
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Then, in Chapter 7, we develop a number of efficient algorithms for computing the DFT of a finite-
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length sequence. These algorithms are referred to, generically, as fast Fourier transforms (FFTs).
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Finally, the last two chapters consider the design and implementation of discrete-time systems. In
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Chapter 8 we look at different ways to implement a linear shift-invariant discrete-time system, and
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look at the sensitivity of these implementations to filter coefficient quantization. In addition, we
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analyze the propagation of round-off noise in fixed-point implementations of these systems. Then, in
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Chapter 9 we look at techniques for designing FIR and IIR linear shiftinvariant filters. Although the
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primary focus is on the design of low-pass filters, techniques for designing other frequency selective
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filters, such as high-pass, bandpass, an ..
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