Stochastic Models, Estimation, and Control Volume 2 (Mathematics in Science and Engineering)
β Scribed by Maybeck (editor)
- Publisher
- Academic Press
- Year
- 1982
- Tongue
- English
- Leaves
- 307
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Table of Contents
Front Page
Stochastic Models, Estimation, and Control
Copyright Page
Contents
Preface
Notation
VOLUME 2
Chapter 8. Optimal smoothing
8.1 Introduction
8.2 Basic Structure
8.3 Three Classes of Smoothing Problems
8.4 Fixed-Interval Smoothing
8.5 Fixed-Point Smoothing
8.6 Fixed-Lag Smoothing
8.7 Summary
References
Problems
Chapter 9. Compensation of linear model inadequacies
9.1 Introduction
9.2 Pseudonoise Addition and Artificial Lower Bounding of P
9.3 Limiting Effective Filter Memory and Overweighting Most Recent Data
9.4 Finite Memory Filtering
9.5 Linearized and Extended Kalman Filters
9.6 Summary
References
Problems
Chapter 10. Parameter uncertainties and adaptive estimation
10.1 Introduction
10.2 Problem Formulation
10.7 Uncertainties in Qd and R
10.8 Bayesian and Multiple Model Filtering Algorithms
10.9 Correlation Methods for Self-Tuning: Residual "Whitening"
10.10 Covariance Matching and Other Techniques
10.11 Summary
References
Problems
Chapter 11. Nonlinear stochastic system models
11.1 Introduction
11.2 Extensions of Linear System Modeling
11.3 Markov Process Fundamentals
11.4 ItΓ΄ Stochastic Integrals and Differentials
11.5 ItΓ΄ Stochastic Differential Equations
11.6 Forward Kolmogorov Equation
11.7 Summary
References
Problems
Chapter 12. Nonlinear estimation
12.1 Introduction
12.2 Nonlinear Filtering with Discrete-Time Measurements: Conceptually
12.3 Conditional Moment Estimators
12.4 Conditional Quasi-Moments and Hermite Polynomial Series
12.5 Conditional Mode Estimators
12.6 Statistically Linearized Filter
12.7 Nonlinear Filtering with Continuous-Time Measurements
12.8 Summary
References
Problems
Index
π SIMILAR VOLUMES
From Contents: Introduction; Deterministic System Models; Probability Theory and Static Models; Stochastic Processes and Linear Dynamic System Models; Optimal Filtering and Linear System Models; Design and Performance Analysis of Kalman Filters; Square Root Filtering. (Description by http-mart)
<span>This text evolved from an introductory course on optimization under uncertainty that I taught at Stanford University in the spring of 1973 and at the University of Illinois in the fall of 1974. It is aimed at graduate students and practicing analysts in engineering, operations research, econom
This volume builds upon the foundations set in Volumes 1 and 2. Chapter 13 introduces the basic concepts of stochastic control and dynamic programming as the fundamental means of synthesizing optimal stochastic control laws.