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Rearrangement invariant envelopes of generalized Besov, Sobolev, and Calderon spaces
Goldman M.L.
envelopes of the generalized Besov, Sobolev, and Calderon spaces. We describe the smallest rearrangement
The local growth envelope and optimal embeddings of generalized Sobolev spaces
Golʹdman M.L.
growth envelope of functions in generalized Sobolev spaces. For generalized Sobolev-Lorentz spaces, we
Generalized Poisson integral and sharp estimates for harmonic and biharmonic functions in the half-space
Kresin G., Maz'ya V.
generalized Poisson integral of a function f on Rn-1 is obtained under the assumption that f belongs to Lp
Inequalities for Hardy-type operators on the cone of decreasing functions in a weighted Orlicz space
Bakhtigareeva E.G., Gol’dman M.L.
function in a weighted Orlicz space are considered. A reduction theorem for the norm of the Hardy operator
Nonlinear Elliptic Equations with Small BMO Coefficients in Nonsmooth Domains in Generalized Morrey Spaces
Gadjiev T.S., Guliyev V.S.
We obtain the generalized Sobolev-Morrey spaces W1p,ϕ(Ω) estimate for weak solutions of a boundary
Maximal and singular integral operators and their commutators on generalized weighted morrey spaces with variable exponent
Guliyev V.S., Hasanov J.J., Badalov X.A.
We consider the generalized weighted Morrey spaces Mp(),σ w (Ω) with variable exponent p(x) and a
On Gaussian Self-Similar Random Fields on a 2-Adic Plane
Missarov M.D.
generalized functions on a 2-adic space. The properties of the proposed generalized homogeneous functions
MODULUS OF CONTINUITY FOR BESSEL TYPE POTENIIAL OVER LORENTZ SPACE
Alkhalil N.H.
-McDonald kernels with functions belonging to a basic rearrangement invariant space. Under assumptions ensuring
Young's inequality for convolutions in Morrey-type spaces
Burenkov V.I., Tararykova T.V.
of the general global Morrey-type spaces. The form of this analogue is different from Young's inequality
Solution and stability of an n-dimensional functional equation
Pinelas S., Govindan V., Tamilvanan K.
In this paper, we prove the general solution and generalized Hyers-Ulam stability of n

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