Christopher M. Bishop9780387310732, 0387310738
This completely new textbook reflects these recent developments while providing a comprehensive introduction to the fields of pattern recognition and machine learning. It is aimed at advanced undergraduates or first-year PhD students, as well as researchers and practitioners. No previous knowledge of pattern recognition or machine learning concepts is assumed. Familiarity with multivariate calculus and basic linear algebra is required, and some experience in the use of probabilities would be helpful though not essential as the book includes a self-contained introduction to basic probability theory.
The book is suitable for courses on machine learning, statistics, computer science, signal processing, computer vision, data mining, and bioinformatics. Extensive support is provided for course instructors, including more than 400 exercises, graded according to difficulty. Example solutions for a subset of the exercises are available from the book web site, while solutions for the remainder can be obtained by instructors from the publisher. The book is supported by a great deal of additional material, and the reader is encouraged to visit the book web site for the latest information.
Coming soon:
*For students, worked solutions to a subset of exercises available on a public web site (for exercises marked “www” in the text)
*For instructors, worked solutions to remaining exercises from the Springer web site
*Lecture slides to accompany each chapter
*Data sets available for download
Table of contents :
Pattern Recognition and Machine Learning……Page 4
Preface……Page 7
Mathematical notation……Page 10
Contents……Page 12
1. Introduction
……Page 20
2. Probability Distributions
……Page 86
3. Linear Models for Regression
……Page 156
4. Linear Models for Classification
……Page 197
5. Neural Networks
……Page 243
6. Kernel Methods
……Page 309
7. Sparse Kernel Machines
……Page 342
8. Graphical Models
……Page 376
9. Mixture Models and EM
……Page 440
10. Approximate Inference
……Page 477
11. Sampling Methods
……Page 539
12. Continuous Latent Variables
……Page 575
13. Sequential Data
……Page 620
14. Combining Models
……Page 668
Appendix A. Data Sets
……Page 692
Appendix B. Probability Distributions
……Page 699
Appendix C. Properties of Matrices
……Page 708
Appendix D. Calculus of Variations
……Page 715
Appendix E. Lagrange Multipliers
……Page 718
References
……Page 722
Index
……Page 740
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