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Unitary representation of walks along random vector fields and the Kolmogorov–Fokker–Planck equation in a Hilbert space averaging technique to random processes with values in the group of nonlinear operators. The properties
Bilinear rough singular integral operators on Morrey spacesRecently Grafakos et al., have proved that the bilinear rough singular integral operators
FRACTIONAL WEIGHTED SPHERICAL MEAN AND MAXIMAL INEQUALITY FOR THE WEIGHTED SPHERICAL MEAN AND ITS APPLICATION TO SINGULAR PDE to Laplace–Bessel equation. Our results involve the generalized divergence theorem and the second Green’s
On a class of convolution equations in D'+ (R)-dierentiation oper- ators is considered by the distribution convolution algebra with supports on the nonnegative real
Nonlinear Equations of Fourth-Order With p-Laplacian Like Operators: Oscillation, Methods and Applications fourth-order neutral nonlinear differential equation, driven by a p-Laplace differential operator. Some
Spectral boundary value problems for Laplace–Beltrami operator: Moduli of continuity of eigenvalues under domain deformationThe paper is pertaining to the spectral theory of operators and boundary value problems
The spectral estimates for the Neumann–Laplace operator in space domains of composition operators on Sobolev spaces. These composition operators are induced by generalizations
On spectral decomposition of generalized bessel potentials of fundamental functions of the Laplace operator in an arbitrary multi-dimensional domain. The result is obtained
Two classes of τ-measurable operators affiliated with a von Neumann algebra in measure τ) classes P1 and P2 of τ-measurable operators and investigate their properties. The class P2
On a class of convolution equations in D'+ (R)-dierentiation oper- ators is considered by the distribution convolution algebra with supports on the nonnegative real
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