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Preface
Notation Index
Part I. Basics and Marginal Quantization
1. Optimal and Stationary Quantizers
2. The Finite-Dimensional Setting I
3. The Finite-Dimensional Setting II
Part II. Functional Quantization
4. Functional Quantization, Small Ball Probabilities, Metric Entropy and Series Expansions for Gaussian Processes
5. Spectral Methods for Gaussian Processes
6. Geometry of Optimal and Rate-Optimal Quantizers for Gaussian Processes
7. Mean Regular Processes
Part III. Algorithmic Aspects and Applications:- 8. Optimal Quantization from the Numerical Side (Static)
9. Applications: Quantization-Based Cubature Formulas
10. Quantization-Based Numerical Schemes
Appendices
A. Radon Random Vectors, Stochastic Processes and Inequalities
B. Miscellany
References
Index.

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