<p>This text is an Elementary Introduction to Stochastic Processes in discrete and continuous time with an initiation of the statistical inference. The material is standard and classical for a first course in Stochastic Processes at the senior/graduate level (lessons 1-12). To provide students with
Statistical Inference in Stochastic Processes
β Scribed by Prabhu, N U(Editor)
- Publisher
- Routledge
- Year
- 1990
- Tongue
- English
- Leaves
- 289
- Series
- Contemporary mathematics
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Synopsis
Covering both theory and applications, this collection surveys the role of probabilistic models and statistical techniques in image analysis and processing, develops likelihood methods for inference about parameters.
β¦ Table of Contents
Cover......Page 1
Half Title......Page 2
Series Page......Page 3
Title Page......Page 4
Copyright Page......Page 5
Preface......Page 6
Contributors......Page 8
Table of Contents......Page 10
1 Statistical Models and Methods in Image Analysis: A Survey......Page 14
2 Edge-Preserving Smoothing and the Assessment of Point Process Models for GATE Rainfall Fields......Page 48
3 Likelihood Methods for Diffusions with Jumps......Page 80
4 Efficient Estimating Equations for Nonparametric Filtered Models......Page 120
5 Nonparametric Estimation of Trends in Linear Stochastic Systems......Page 156
6 Weak Convergence of Two-Sided Stochastic Integrals, with an Application to Models for Left Truncated Survival Data......Page 180
7 Asymptotic Theory of Weighted Maximum Likelihood Estimation for Growth Models......Page 196
8 Markov Chain Models for Type-Token Relationships......Page 222
9 A State-Space Approach to Transfer-Function Modeling......Page 246
10 Shrinkage Estimation for a Dynamic Input-Output Linear Model......Page 262
11 Maximum Probability Estimation for an Autoregressive Process......Page 280
Index......Page 284
π SIMILAR VOLUMES
<p>This work is an overview of statistical inference in stationary, discrete time stochastic processes. Results in the last fifteen years, particularly on non-Gaussian sequences and semi-parametric and non-parametric analysis have been reviewed. The first chapter gives a background of results on mar
<p>The material accumulated and presented in this volume can be exΒ plained easily. At the start of my graduate studies in the early 1950s, I Grenander's (1950) thesis, and was much attracted to the came across entire subject considered there. I then began preparing for the necesΒ sary mathematics t
<p><p>This is the revised and enlarged 2nd edition of the authorsβ original text, which was intended to be a modest complement to Grenander's fundamental memoir on stochastic processes and related inference theory. The present volume gives a substantial account of regression analysis, both for stoch