Front Cover

pp.：  1 – 4

Topology and Borel Structure

pp.：  4 – 5

Copyright Page

pp.：  5 – 8

Table of Contents

pp.：  8 – 10

Foreword

pp.：  10 – 12

Chapter 0. Introductory remarks, with basic definitions and theorems

pp.：  12 – 21

Chapter 1. Souslin schemes and the Souslin operation. Properties of Souslin sets

pp.：  21 – 37

Chapter 2. Theorems of separation, Isomorphism and measurable graph theorem. Uniformization theory, standard and universal measurable spaces

pp.：  37 – 57

Chapter 3. Properties of topologies and Borel structures on function spaces and on spaces of compact and closed subsets of a Hausdorff topological space

pp.：  57 – 85

Chapter 4. Measurable section and selection theorems with applications to the Effros Borel structure

pp.：  85 – 92

Chapter 5. Continuity of measurable ‘homomorphisms’. Baire category methods

pp.：  92 – 112

Chapter 6. Measurability properties of liftings. Some negative and positive results

pp.：  112 – 119

Chapter 7. Continuity of measurable homomophisms Measure theoretic methods. A measure theoretic zero set concept in abelian Polish groups

pp.：  119 – 132

Chapter 8. Miscellaneous exercises, open problems and research programs

pp.：  132 – 138

References

pp.：  138 – 142