On certaintransformations of sets of positive measure.
On Characterization of Absolutely Continuous Measures on Locally Compact Spaces.
On common extensions of two quasi-measures
On common extensions of two quasi-measures
On compact embedding theorems in weighted Sobolev spaces
On compact group-valued measures
On compact spaces carrying Radon measures of uncountable Maharam type
If Martin’s Axiom is true and the continuum hypothesis is false, and X is a compact Radon measure space with a non-separable space, then there is a continuous surjection from X onto .
On compact spaces carrying random measures of large Maharam type
On Compactness and Convergence in Spaces of Measures.
On compactness and extreme points of some sets of quasi-measures and measures. II.
On Compactness and Extreme Points of Some Sets of Quasi-Measures and Measures.
On compactness of lattices.
On complete measurability of multifunctions defined on product spaces.
On complete-cocomplete subspaces of an inner product space
In this note we give a measure-theoretic criterion for the completeness of an inner product space. We show that an inner product space is complete if and only if there exists a -additive state on , the orthomodular poset of complete-cocomplete subspaces of . We then consider the problem of whether every state on , the class of splitting subspaces of , can be extended to a Hilbertian state on ; we show that for the dense hyperplane (of a separable Hilbert space) constructed by P. Pták and...
On completion of measures on a --ring
On complex Radon measures. I
On complex Radon measures. II
On concentration of self-bounding functions.
On Conditions for Unrectifiability of a Metric Space
We find necessary and sufficient conditions for a Lipschitz map f : E ⊂ ℝk → X into a metric space to satisfy ℋk(f(E)) = 0. An interesting feature of our approach is that despite the fact that we are dealing with arbitrary metric spaces, we employ a variant of the classical implicit function theorem. Applications include pure unrectifiability of the Heisenberg groups.
On consequences of the Banach-Kuratowski theorem for Stone algebra valued measures