Browsing by Author "Hasanov J.J."
Now showing items 1-4 of 4
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Boundedness of maximal, potential type, and singular integral operators in the generalized variable exponent Morrey type spaces
Guliyev V.S.; Hasanov J.J.; Samko S.G. (2010)We consider generalized Morrey type spaces Mp(·), ?(·), ?(·) (?)with variable exponents p(x), ?(r) and a general function ?(x, r) defining a Morrey type norm. In the case of bounded sets ? ? Rn, we prove the boundedness ... -
Boundedness of the maximal, potential and singular operators in the generalized variable exponent Morrey spaces
Guliyev V.S.; Hasanov J.J.; Samko S.G. (2010)We consider generalized Morrey spaces M p(·),?(?) with variable exponent p(x) and a general function ?(x,r) defining the Morrey-type norm. In case of bounded sets ? ? Rn we prove the boundedness of the Hardy-Littlewood ... -
Necessary and sufficient conditions for the boundedness of the Riesz potential in modified morrey spaces
Guliyev V.S.; Hasanov J.J.; Zeren Y. (Element D.O.O., 2011)We prove that the fractional maximal operator M? and the Riesz potential operator I?, 0 < ? < n are bounded from the modified Morrey space L˜1,? (R{double-struck}n) to the weak modified Morrey space WL˜q,? ... -
P(X)-admissible sublinear singular operators in the generalized variable exponent morrey spaces
Akbulut A.; Badalov X.A.; Hasanov J.J.; Serbetci A. (Institute of Mathematics and Mechanics, National Academy of Sciences of Azerbaijan, 2016)In this paper we prove the boundedness of the p(x)-admissible sublinear singular operators on generalized Morrey spaces Mp(·),? (Rn) with variable exponent. © 2016, Institute of Mathematics and Mechanics, National Academy ...
