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(Ebook) Detection, Estimation, and Modulation Theory 1st edition by Harry Van Trees 0471095176 9780471095170

  • SKU: EBN-1738434
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Authors:Harry L. Van Trees
Pages:714 pages.
Year:2001
Editon:1
Publisher:Wiley-Interscience
Language:english
File Size:42.36 MB
Format:pdf
ISBNS:9780471095170, 9780471221081, 0471095176, 0471221082
Categories: Ebooks

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(Ebook) Detection, Estimation, and Modulation Theory 1st edition by Harry Van Trees 0471095176 9780471095170

Detection, Estimation, and Modulation Theory 1st edition by Harry L. Van Trees - Ebook PDF Instant Download/DeliveryISBN: 0471095176, 9780471095170 

Full download Detection, Estimation, and Modulation Theory 1st edition after payment.



Product details:

ISBN-10 :  0471095176 

ISBN-13 :  9780471095170 

Author:   Harry L. Van Trees 

Highly readable paperback reprint of one of the great time-tested classics in the field of signal processing Together with the reprint of Part III and the new Part IV, this will be the most complete treatment of the subject available As imperative today as it was when it originally published Has important applications in radar, sonar, communications, seismology, biomedical engineering, and astronomy Includes section summaries, examples, and a large number of problems

 

Detection, Estimation, and Modulation Theory 1st Table of contents:

1 Introduction
1.1 Topical Outline
1.2 Possible Approaches
1.3 Organization
2 Classical Detection and Estimation Theory
2.1 Introduction
2.2 Simple Binary Hypothesis Tests
Decision Criteria
Performance: Receiver Operating Characteristic
2.3 M Hypotheses
2.4 Estimation Theory
Random Parameters: Bayes Estimation
Real (Nonrandom) Parameter Estimation
Multiple Parameter Estimation
Summary of Estimation Theory
2.5 Composite Hypotheses
2.6 The General Gaussian Problem
Equal Covariance Matrices
Equal Mean Vectors
Summary
2.7 Performance Bounds and Approximations
2.8 Summary
2.9 Problems
References
3 Representations of Random Processes
3.1 Introduction
3.2 Deterministic Functions: Orthogonal Representations
3.3 Random Process Characterization
Random Processes: Conventional Characterizations
Series Representation of Sample Functions of Random Processes
Gaussian Processes
3.4 Homogeneous Integral Equations and Eigenfunctions
Rational Spectra
Bandlimited Spectra
Nonstationary Processes
White Noise Processes
The Optimum Linear Filter
Properties of Eigenfunctions and Eigenvalues
3.5 Periodic Processes
3.6 Infinite Time Interval: Spectral Decomposition
Spectral Decomposition
An Application of Spectral Decomposition: MAP Estimation of a Gaussian Process
3.7 Vector Random Processes
3.8 Summary
3.9 Problems
References
4 Detection of Signals–Estimation of Signal Parameters
4.1 Introduction
Models
Format
4.2 Detection and Estimation in White Gaussian Noise
Detection of Signals in Additive White Gaussian Noise
Linear Estimation
Nonlinear Estimation
Summary : Known Signals in White Gaussian Noise
4.3 Detection and Estimation in Nonwhite Gaussian Noise
"Whitening" Approach
A Direct Derivation Using the Karhunen-Loeve Expansion
A Direct Derivation with a Sufficient Statistic
Detection Performance
Estimation
Solution Techniques for Integral Equations
Sensitivity
Known Linear Channels
4.4 Signals with Unwanted Parameters: The Composite Hypothesis Problem
Random Phase Angles
Random Amplitude and Phase
4.5 Multiple Channels
Formulation
Application
4.6 Multiple Parameter Estimation
Additive White Gaussian Noise Channel
Extensions
4.7 Summary and Omissions
Summary
Topics Omitted
4.8 Problems
References
5 Estimation of Continuous Waveforms
5.1 Introduction
5.2 Derivation of Estimator Equations
No-Memory Modulation Systems
Modulation Systems with Memory
5.3 A Lower Bound on the Mean-Square Estimation Error
5.4 Multidimensional Waveform Estimation
Examples of Multidimensional Problems
Problem Formulation
Derivation of Estimator Equations
Lower Bound on the Error Matrix
Colored Noise Estimation
5.5 Nonrandom Waveform Estimation
5.6 Summary
5.7 Problems
References
6 Linear Estimation
6.1 Properties of Optimum Processors
6.2 Realizable Linear Filters: Stationary Processes, Infinite Past: Wiener Filters
Solution of Wiener-Hopf Equation
Errors in Optimum Systems
Unrealizable Filters
Closed-Form Error Expressions
Optimum Feedback Systems
Comments
6.3 Kalman-Bucy Filters
Differential Equation Representation of Linear Systems and Random Process Generation
Derivation of Estimator Equations
Applications
Generalizations
6.4 Linear Modulation: Communications Context
DSB-AM: Realizable Demodulation
DSB-AM: Demodulation with Delay
Amplitude Modulation: Generalized Carriers
Amplitude Modulation: Single-Sideband Suppressed-Carrier
6.5 The Fundamental Role of the Optimum Linear Filter
6.6 Comments
6.7 Problems
References
7 Discussion
7.1 Summary
7.2 Preview of Part II
7.3 Unexplored Issues
References

 

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