On a characterization of quasicontinuous multifunctions
On compact embedding theorems in weighted Sobolev spaces
On differential bases formed of intervals.
On differentiation of integrals with respect to bases of convex sets.
Differentiation of integrals of functions from the class with respect to the basis of convex sets is established. An estimate of the rate of differentiation is given. It is also shown that there exist functions in , N ≥ 3, and with ω(δ)/δ → ∞ as δ → +0 whose integrals are not differentiated with respect to the bases of convex sets in the corresponding dimension.
On essential cluster sets
On strong differentiability of integrals along different directions.
On submeasures. II.
On the derivation and covering properties of a differentiation basis
On the differentiation of integrals of functions from Lφ(L)
On the differentiation of integrals of functions from Orlicz classes
On the differentiation theorem in metric groups
On the Lattice Structure of σ-Finite Measures
On the strong maximal function and rearrangements
On the Vitali covering properties of a differentiation basis
On the -finiteness of a variational measure
The -finiteness of a variational measure, generated by a real valued function, is proved whenever it is -finite on all Borel sets that are negligible with respect to a -finite variational measure generated by a continuous function.