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Measure Theory Oberwolfach 1979

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Cover of 'Measure Theory Oberwolfach 1979'

Table of Contents

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    Book Overview
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    Chapter 1 Measure extensions and measurable neighbours of a function
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    Chapter 2 A survey of small ball theorems and problems
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    Chapter 3 A long james space
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    Chapter 4 Baire sets in product spaces
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    Chapter 5 On a measure extension theorem of Bierlein
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    Chapter 6 One-to-one functions and a problem on subfields
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    Chapter 7 Rotations of the circle
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    Chapter 8 Thin trees and geometrical criteria for lebesgue nullsets
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    Chapter 9 Remark on extremal measure extensions
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    Chapter 10 Extensions of a σ-additive measure to the projective cover
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    Chapter 11 Some selection theorems for partitions of sets without topology
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    Chapter 12 Some results about multimeasures and their selectors
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    Chapter 13 Measurable weak selections
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    Chapter 14 Representation theorems for measurable multifunctions
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    Chapter 15 A colunterexample on measurable selections and strong lifting
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    Chapter 16 Some selection theorems and problems
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    Chapter 17 Non-Existence de Certaines Sections Mesurables et Contre-Exemples en Theorie du Relevement
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    Chapter 18 Survey of measurable selection theorems: An update
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    Chapter 19 Almost strong liftings and τ-additivity
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    Chapter 20 Measure spaces in which every lifting is an almost H-lifting
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    Chapter 21 Lifting compact spaces
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    Chapter 22 OW „idempotent” liftings
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    Chapter 23 Differentiation of measures on uniform spaces
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    Chapter 24 Differentiation of daniell integrals
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    Chapter 25 An outline of the theory of stationary measures over ℝq
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    Chapter 26 An elementary integral
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    Chapter 27 Regularity and extension of semigroup-valued Baire measures
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    Chapter 28 Martingales of pettis integrable functions
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    Chapter 29 Integration of functions with values in complete semi-vector space
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    Chapter 30 The stochastic integral as a vector measure
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    Chapter 31 Some comments on the maximal inequality in martingale theory
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    Chapter 32 Un survol de la Theorie de l'Integrale Stochastique
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    Chapter 33 Optimal control of continuous and discontinuous processes in a Riemannian tangent bundle
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    Chapter 34 Construction of stopping times T such that $$\sigma (X_T ) = \underset{\raise0.3em\hbox{$\smash{\scriptscriptstyle-}$}}{\underset{\raise0.3em\hbox{$\smash{\scriptscriptstyle-}$}}{F} } _T$$ mod P
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    Chapter 35 A non-commutative Strassen disintegration theorem
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    Chapter 36 On covering conditions and convergence
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    Chapter 37 Tail probabilities of sums of random vectors in banach spaces, and related mixed norms
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    Chapter 38 Stone space representation of vector functions and operators on L1
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    Chapter 39 An isomorphism theorem and related questions
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    Chapter 40 Local functionals
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    Chapter 41 A converse to Edgar's theorem
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    Chapter 42 Gaussian surface measures and the radon transform on separable banach spaces
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    Chapter 43 Spaces of multipliable families in Hausdorff topological groups
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    Chapter 44 A convergence property for solutions of certain quasi-linear elliptic equations
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    Chapter 45 Concerninc pre-supports of linear probability measures
  47. Altmetric Badge
    Chapter 46 On a suitable notion of convergence for the space of matrix summations
  48. Altmetric Badge
    Chapter 47 Problem section
Overall attention for this book and its chapters
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Title
Measure Theory Oberwolfach 1979
Published by
Springer, Berlin, Heidelberg, April 1980
DOI 10.1007/bfb0088206
ISBNs
978-3-54-009979-6, 978-3-54-039221-7
Editors

Dietrich Kölzow