Poznámka o délce Jordanovy křivky
Product decomposition of a -ring
Projective well-orderings and extensions of Lebesgue measure
Quasisymmetrically thick sets.
Quelques méthodes de Packing de l'ensemble triadique de Cantor
Range of density measures
We investigate some properties of density measures – finitely additive measures on the set of natural numbers extending asymptotic density. We introduce a class of density measures, which is defined using cluster points of the sequence as well as cluster points of some other similar sequences. We obtain range of possible values of density measures for any subset of . Our description of this range simplifies the description of Bhashkara Rao and Bhashkara Rao [Bhaskara Rao, K. P. S., Bhaskara Rao,...
Remarks about measures on orthomodular posets
Remarks on the nonexistence of doubling measures.
Remarks on -measurable sets: regularity, -smoothness, and measurability.
Remarque sur la mesure intérieure de Lebesgue
Removability of singularities with anisotropic growth
With help of suitable anisotropic Minkowski’s contents and Hausdorff measures some results are obtained concerning removability of singularities for solutions of partial differential equations with anisotropic growth in the vicinity of the singular set.
Removability of the wave singularities in the plane.
Removability of the wave singularities in the plane. (Summary).
Semivariations of an additive function on a Boolean ring
With an additive function φ from a Boolean ring A into a normed space two positive functions on A, called semivariations of φ, are associated. We characterize those functions as submeasures with some additional properties in the general case as well as in the cases where φ is bounded or exhaustive.
Singular invariant measures on the line
Singular measures and -capacity on weighted Sobolev classes.
Smoothness conditions on measures using Wallman spaces.
Some additive properties of sets of real numbers
Some combinatorial questions related to measure theory
Some full descriptive characterizations of the Henstock-Kurzweil integral in the Euclidean space
Using generalized absolute continuity, we characterize additive interval functions which are indefinite Henstock-Kurzweil integrals in the Euclidean space.