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A Unified Signal Algebra Approach to Two-Dimensional Parallel Digital Signal Processing: Volume 210,9780824700256
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A Unified Signal Algebra Approach to Two-Dimensional Parallel Digital Signal Processing: Volume 210


Edition: 1st
Author(s): D'Alotto; Louis A.
ISBN10:  0824700252
ISBN13:  9780824700256
Format:  Hardcover
Pub. Date:  1/9/1998
Publisher(s): Chapman & Hall/

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SummaryTable of Contents
Reference/text offers a modern approach to digital signal processing utilizing the unified signal algebra environment, developed in the text, to construct naturally occurring parallel DSP algorithms. DLC: Signal processing - digital.
Preface v
1 Two Dimensional Signals
1(16)
1.1 Two Dimensional Digital Signals
1(4)
1.2 Important Two Dimensional Digital Signals
5(3)
1.3 Bound Matrix Representation
8(6)
1.4 Exercises
14(3)
2 Fundamental Operations on Two Dimensional Signals
17(42)
2.1 Fundamental Range Induced Operations
17(3)
2.2 Terms Involving Fundamental Range Induced Operations
20(6)
2.3 Additional Important Digital Signals and Macro Operators
26(3)
2.4 Equational Identities Involving Range Induced Operations
29(6)
2.5 Fundamental Domain Induced Operations
35(7)
2.6 Terms Involving Fundamental Domain Induced Operations
42(8)
2.7 Further Equational Identities
50(3)
2.8 Exercises
53(6)
3 Convolution of Digital Signals
59(56)
3.1 The Support Region for Convolution
59(2)
3.2 Convolution for Signals of Finite Support
61(4)
3.3 Bound Matrices for Convolution
65(3)
3.4 Parallel Convolution Algorithms
68(5)
3.5 Convolution of Signals of Non-Finite Support
73(6)
3.6 Banach Algebra Properties of Convolution in l(1)
79(4)
3.7 Filtering by Convolution
83(9)
3.8 Correlation
92(11)
3.9 Applications of Correlation
103(6)
3.10 Exercises
109(6)
4 Z Transforms
115(44)
4.1 Formal Introduction to Z Transforms
115(3)
4.2 Some Operations Involving Z Transforms
118(7)
4.3 Z Transforms for Digital Signals of Finite Support
125(4)
4.4 Laurent Expansions
129(14)
4.5 Z Transform for l(1) Signals and Signals of Arbitrary Support
143(3)
4.6 The Z Transform for Calculating Correlation
146(2)
4.7 Transfer Functions
148(5)
4.8 Exercises
153(6)
5 Difference Equations
159(28)
5.1 Function Equations
159(2)
5.2 Linear Space Invariant Difference Equations
161(7)
5.3 Difference Equations Involving One Unit Translation
168(10)
5.4 Z Transforms for Solving Difference Equations
178(7)
5.5 Exercises
185(2)
6 Wraparound Signal Processing
187(62)
6.1 Wraparound Signals
187(3)
6.2 Range Induced Operations and Terms for Wraparound Signals
190(5)
6.3 Domain Induced Operations for Wraparound Signals
195(9)
6.4 Set Morphology in Z(n) x Z(m)
204(8)
6.5 Sequential and Parallel Formulation of Wraparound Convolution
212(6)
6.6 Sequential and Parallel Formulations of Wraparound Correlation
218(5)
6.7 Wraparound Z Transforms
223(7)
6.8 Discrete Fourier Transforms
230(4)
6.9 Wraparound Algebra in Z(n) x Z(m)
234(9)
6.10 Exercises
243(6)
7 Parallel Multidimensional Algorithms for Single Dimensional Signal Processing
249(30)
7.1 Two Dimensional Processing of One Dimensional Signals
249(3)
7.2 Diagonal Transform from One Dimension into Two Dimensions
252(2)
7.3 Kronecker Products
254(5)
7.4 Triple Convolution
259(2)
7.5 Triple Convolution Performed Using Parallel Two Dimensional Convolution
261(4)
7.6 Volterra Convolution and Volterra Series
265(4)
7.7 Parallel Algorithms for Volterra Convolution
269(6)
7.8 Exercises
275(4)
Appendix 279(8)
References 287

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