Statistical modeling and computation / Dirk P. Kroese and Joshua C.C. Chan.
Material type:
- 9781461487746 (hbk. : alk. paper)
- 23 K93 000SA.055
Item type | Current library | Call number | Status | Date due | Barcode | Item holds | |
---|---|---|---|---|---|---|---|
Books | ISI Library, Kolkata | 000SA.055 K93 (Browse shelf(Opens below)) | Available | 135377 |
Browsing ISI Library, Kolkata shelves Close shelf browser (Hides shelf browser)
000SA.055 G618 Survey of statistical network models / | 000SA.055 H465 Statistical analysis and data display : | 000SA.055 H678 Handbook of univariate and multivariate data analysis with IBM SPSS / | 000SA.055 K93 Statistical modeling and computation / | 000SA.055 K96 Applied predictive modeling / | 000SA.055 M311 SAS for data analysis : | 000SA.055 M311 SAS for data analysis : |
Includes bibliographical references and index.
Part I Fundamentals of Probability
1. Probability Models --
2. Random Variables and Probability Distributions --
3. Joint Distributions --
Part II Statistical Modeling and Classical and Bayesian Inference
4. Common Statistical Models --
5. Statistical Inference --
6. Likelihood --
7. Monte Carlo Sampling --
8. Bayesian Inference --
Part III Advanced Models and Inference
9. Generalized Linear Models --
10. Dependent Data Models --
11. State Space Models --
A. Matlab Primer --
B. Mathematical Supplement--
References--
Solutions--
Index--
This textbook on statistical modeling and statistical inference will assist advanced undergraduate and graduate students. Statistical Modeling and Computation provides a unique introduction to modern Statistics from both classical and Bayesian perspectives. It also offers an integrated treatment of Mathematical Statistics and modern statistical computation, emphasizing statistical modeling, computational techniques, and applications. Each of the three parts will cover topics essential to university courses. Part I covers the fundamentals of probability theory. In Part II, the authors introduce a wide variety of classical models that include, among others, linear regression and ANOVA models. In Part III, the authors address the statistical analysis and computation of various advanced models, such as generalized linear, state-space and Gaussian models. Particular attention is paid to fast Monte Carlo techniques for Bayesian inference on these models. Throughout the book the authors include a large number of illustrative examples and solved problems. The book also features a section with solutions, an appendix that serves as a MATLAB primer, and a mathematical supplement.
There are no comments on this title.