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Fractional weighted spherical mean and maximal inequality for the weighted spherical mean and its application to singular PDEIn this paper we establish a mean value property for the functions which is satisfied to Laplace
Wave equation on a Riemannian manifold and the Spherical mean operator in terms of Spherical mean operator which is being applied to initial data.
B-subharmonic functionsConsidering different problemswith Bessel operator we inevitably should obtain the main theorems
On an identity for the iterated weighted spherical mean and its applicationsSpherical means are well-known useful tool in the theory of partial differential equations
FRACTIONAL WEIGHTED SPHERICAL MEAN AND MAXIMAL INEQUALITY FOR THE WEIGHTED SPHERICAL MEAN AND ITS APPLICATION TO SINGULAR PDE we design a fractional weighted mean operator, study its boundedness, obtain maximal inequality
Sobolev Problems with Spherical Mean Conditions and Traces of Quantized Canonical Transformations weighted spherical means of the unknown function over spheres of a given radius. For such problems, we
General form of the Euler-Poisson-Darboux equation and application of the transmutation method translation and spherical mean operators for all values of the parameter k, including also not studying before
Kinematics of Spherical Milling Cutters Forming surface on the sphere, the formlining, and the process of forming the spherical cutter by the disc
On Rellich’s Inequalities in Euclidean SpacesLaplace operator
Massles spin 3/2 field, spherical solutions, eliminating of the gauge degrees of freedom in the spherical coordi-
nates of Minkowski space. Presentation of the equation with the use of the covariant Levi
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