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The Kontorovich - Lebedev Transformation on Sobolev Type Spaces
Sarajevo Journal of MathematicsThe Kontorovich-Lebedev transformation $$(KLf)(x)=\int_0^\inftyK_{i\tau}(x)f(\tau)d\tau, \;\, x \in {\mathbf R}_+$$ is consideredas an operator, which maps the weighted space $L_p(\mathbf R_+;$$\omega(\tau)d\tau), \;\, 2 \le p \le \infty$ into the ...
S. Yakubovich
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Maximal functions measuring smoothness
, 1984Maximal functions which measure the smoothness of a function are intro" duced and studied from the point of view of their relationship to classical smoothness and their use in proving embedding theorems, extension theorems and various results on ...
R. DeVore, R. Sharpley
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Sarajevo Journal of Mathematics
The $\left( L^{p} ,L^{q} \right) $ boundedness of the potential-type integrals associated to non-doubling measures are investigated. 1991 Mathematics Subject Classification.
M. G. Hajibayov
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The $\left( L^{p} ,L^{q} \right) $ boundedness of the potential-type integrals associated to non-doubling measures are investigated. 1991 Mathematics Subject Classification.
M. G. Hajibayov
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Gagliardo–Nirenberg Inequalities with a BMO Term
, 2006We give a simple direct proof of the interpolation inequality ‖∇f‖L2p2⩽C‖f‖BMO‖f‖W2,p , where 1 < p < ∞. For p = 2 this inequality was obtained by Meyer and Rivière via a different method, and it was applied to prove a regularity theorem for a class of ...
Pawel Strzelecki
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On Function Spaces of Variable Order of Differentiation
, 1991The paper is concerned with function spaces of Sobolev type and of Besov type of variable order of differentiation. The definition and the study of these spaces is closely connected with an appropriate class of pseudodifferential operators.
Hans-Gerd Leopold
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Equivalence of K-functionals and modulus of smoothness generated by the q-Dunkl operator
International Journal of Mathematical Analysis, 2019On this paper, we study the equivalence between K-functionals and modulus of smoothness tied to a q-Dunkl operator.
S. Rebhi
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