Theory of neural information processing systems /
"Theory of Neural Information Processing Systems provides an explicit, coherent, and up-to-date account of the modern theory of neural information processing systems. It has been carefully developed for graduate students from any quantitative discipline, including mathematics, computer science,...
Clasificación: | Libro Electrónico |
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Autor principal: | |
Otros Autores: | , |
Formato: | Electrónico eBook |
Idioma: | Inglés |
Publicado: |
Oxford :
Oxford University Press,
2005.
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Temas: | |
Acceso en línea: | Texto completo |
Tabla de Contenidos:
- Machine generated contents note: pt. I Introduction to neural networks
- 1. General introduction
- 2. Layered networks
- 3. Recurrent networks with binary neurons
- 4. Notes and suggestions for further reading
- pt. II Advanced neural networks
- 5. Competitive unsupervised learning processes
- 6. Bayesian techniques in supervised learning
- 7. Gaussian processes
- 8. Support vector machines for binary classification
- 9. Notes and suggestions for further reading
- pt. III Information theory and neural networks
- 10. Measuring information
- 11. Identification of entropy as an information measure
- 12. Building blocks of Shannon's information theory
- 13. Information theory and statistical inference
- 14. Applications to neural networks
- 15. Notes and suggestions for further reading
- pt. IV Macroscopic analysis of dynamics
- 16. Network operation : macroscopic dynamics
- 17. Dynamics of online learning in binary perceptions
- 18. Dynamics of online gradient descent learning
- 19. Notes and suggestions for further reading
- pt. V Equilibrium statistical mechanics of neural networks
- 20. Basics of equilibrium statistical mechanics
- 21. Network operation : equilibrium analysis
- 22. Gardner theory of task realizability
- 23. Notes and suggestions for further reading
- App. A Probability theory in a nutshell
- App. B Conditions for the central limit theorem to apply
- App. C Some simple summation identities
- App. D Gaussian integrals and probability distributions
- App. E Matrix identities
- App. F [delta]-distribution
- App. G Inequalities based on convexity
- App. H Metrics for parametrized probability distributions.