Mengenwertige Masse und Fortsetzungen.
Monotone approximation of measurable multifunctions by simple multifunctions
We investigate the problem of approximation of measurable multifunctions by monotone sequences of measurable simple ones. Our main tool is the Marczewski function, i.e., the characteristic function of a sequence of sets.
Multifractal analysis of a class of additive processes with correlated non-stationary increments.
Multifractals and projections.
In this paper, we generalize the result of Hunt and Kaloshin [5] about the Lq-spectral dimensions of a measure and that of its projections. The results we obtain, allow to study an untreated case in their work and to find a relationship between the multifractal spectrum of a measure and that of its projections.
New characterizations of some -spaces.
Non-compact random generalized games and random quasi-variational inequalities.
Normal integrands and related classes of functions
Let , where is a measurable space, and a topological space. We study inclusions between three classes of extended real-valued functions on which are upper semicontinuous in and satisfy some measurability conditions.
Note on generalized multiple Perron integral
On a connectedness property of the complements of zeroneighbourhoods in topological vector spaces
On a functional inequality of Kemperman
On a summability of observables in generalized measurable spaces
On a Theorem of Gersgorin.
On a theorem of S. Banach.
On a.e. convergence of expansion with respect to a bounded orthonormal system of polygonals
On an application of hypoellipticity to solutions of functional equations.
On Baire approximations of normal integrands
On Characterization of Absolutely Continuous Measures on Locally Compact Spaces.
On Compactness and Convergence in Spaces of Measures.
On complete measurability of multifunctions defined on product spaces.
On continuity at zero of the maximal operator for a semifinite measure
For a sequence of linear maps defined on a Banach space with values in the space of measurable functions on a semifinite measure space, we examine the behavior of its maximal operator at zero.