Intersection Numbers and Weak* Separability of Spaces of Measures.
Invariant measures on locally compact spaces and a topological characterization of unimodular Lie groups
Iterated products of ideals of Borel sets
Lattice normality and outer measures.
Lattice separation and measures.
Lattice separation, coseparation and regular measures.
Lattice-valued Borel measures. III.
Let be a completely regular space, a boundedly complete vector lattice,
Locally finite Borel measures in Radon spaces.
Measurability of real functions defined on the product of metric spaces
Measurable Functions and Almost Continuous Functions.
Measure and topology: Mařík spaces
This is an expository paper on Jan Marik's result concerning an extension of a Baire measure to a Borel measure.
Measure characterization and properties of normal and regular lattices.
Measures on coallocation and normal lattices.
Measures on compact HS spaces
We construct two examples of a compact, 0-dimensional space which supports a Radon probability measure whose measure algebra is isomorphic to the measure algebra of . The first construction uses ♢ to produce an S-space with no convergent sequences in which every perfect set is a . A space with these properties must be both hereditarily normal and hereditarily countably paracompact. The second space is constructed under CH and is both HS and HL.
Measures on Corson compact spaces
We prove that the statement: "there is a Corson compact space with a non-separable Radon measure" is equivalent to a number of natural statements in set theory.
Measures on Product Spaces and the Existence of Strong Baire Liftings.
Measures representable as -dimensional Hausdorff measures
Measure-Theoretic Characterizations of Certain Topological Properties
It is shown that Čech completeness, ultracompleteness and local compactness can be defined by demanding that certain equivalences hold between certain classes of Baire measures or by demanding that certain classes of Baire measures have non-empty support. This shows that these three topological properties are measurable, similarly to the classical examples of compact spaces, pseudo-compact spaces and realcompact spaces.
Medidas arquimedianas.
Medidas arquimedianas y medidas de radón de tipo Jl.