Statistical Signal Processing of Complex-Valued Data : The Theory of Improper and Noncircular Signals

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Statistical Signal Processing of Complex-Valued Data : The Theory of Improper and Noncircular Signals

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  • 製本 Hardcover:ハードカバー版/ページ数 330 p./サイズ 49 worked examples
  • 言語 ENG
  • 商品コード 9780521897723
  • DDC分類 621.3822

基本説明

This first all-inclusive account of statistical signal processing for improper and noncircular complex signals provides the tools and algorithms needed to deal with such signals and shows the payoffs that can be gained.

Full Description

Complex-valued random signals are embedded in the very fabric of science and engineering, yet the usual assumptions made about their statistical behavior are often a poor representation of the underlying physics. This book deals with improper and noncircular complex signals, which do not conform to classical assumptions, and it demonstrates how correct treatment of these signals can have significant payoffs. The book begins with detailed coverage of the fundamental theory and presents a variety of tools and algorithms for dealing with improper and noncircular signals. It provides a comprehensive account of the main applications, covering detection, estimation, and signal analysis of stationary, nonstationary, and cyclostationary processes. Providing a systematic development from the origin of complex signals to their probabilistic description makes the theory accessible to newcomers. This book is ideal for graduate students and researchers working with complex data in a range of research areas from communications to oceanography.

Contents

1. The origins and uses of complex signals; 2. Introduction to complex random vectors and processes; 3. Second-order description of complex random vectors; 4. Correlation analysis; 5. Estimation; 6. Performance bounds for parameter estimation; 7. Detection; 8. Wide-sense stationary processes; 9. Nonstationary processes; 10. Cyclostationary processes; Appendix A. Rudiments of matrix analysis; Appendix B. Complex differential calculus (Wirtinger calculus); Appendix C. Introduction to majorization.

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