Measure Theory Oberwolfach 1983: Proceedings of the Conference held at Oberwolfach, June 26 – July 2, 1983

Isolated and antiisolated measures....Pages 1-10
Conditions that imply a space is Radon....Pages 11-22
Random homeomorphisms....Pages 23-46
On the planar representation of a measurable subfield....Pages 47-57
Big sets are strongly Blackwell....Pages 58-63
Some remarks on embeddings of Boolean algebras....Pages 64-68
Remarks on some Borel structures....Pages 69-74
Some combinatorial properties of measures....Pages 75-78
On a lifting invariance problem....Pages 79-85
A measurable selection and representation theorem in non-separable spaces....Pages 86-94
Some remarks on invariant liftings....Pages 95-110
Some remarks on measurable and semi-continuous multifunctions....Pages 111-119
Measure and integral — A new gambit....Pages 120-126
A tensor product vector integral....Pages 127-145
Invariant Daniell integrals....Pages 146-152
Boundedness for uniform semigroup-valued set functions....Pages 153-164
Some measure theoretic implications for the Pettis integral....Pages 165-170
Modular functions and their Frechet-Nikodym topologies....Pages 171-180
Group- and vector-valued S-bounded contents....Pages 181-198
Well-posedness of the Gardner-McMullen reconstruction problem....Pages 199-210
Sub L P -spaces....Pages 211-215
Sur un probleme de representation integrale les applications sommantes et la propriete de Radon-Nikodym....Pages 216-231
Realcompactness and measure-compactness of the unit ball in a Banach space....Pages 232-240
On ergodic theory and truncated limits in Banach lattices....Pages 241-262
Ergodic cartesian products a la triangle sets....Pages 263-270
For the historical record....Pages 271-271
Measure theory and amarts....Pages 272-287
Stochastic integration with respect to Gaussian processes....Pages 288-293
Products of random measures, multilinear random forms, and multiple stochastic integrals....Pages 294-315
Problem section....Pages 316-320
Some combinatorial, geometric and set theoretic problems in measure theory....Pages 321-327