Add to ORKGFor a quasilinear operator on the semiaxis a reduction theorem is proved on the cones of monotone functions in Lp - Lq setting for 0 < q < ∞, 1<= p < ∞. The case 0 < p < 1 is also studied for operators with additional properties. In particular, we obtain critera for three-weight inequalities for the Hardy-type operators with Oinarov' kernel on monotone functions in the case 0 < q < p <= 1
We study the problem of characterizing the weighted inequalities on the Lebesgue cones of monotone f...
We generalize the Ap extrapolation theorem of Rubio de Francia to A∞ weights in the context of Mucke...
We study the problem of characterizing weighted inequalities on Lebesgue cones of monotone functions...
For a quasilinear operator on the semiaxis a reduction theorem is proved on the cones of monotone fu...
For a quasilinear operator on the semiaxis a reduction theorem is proved on the cones of monotone fu...
For a quasilinear operator on the semiaxis a reduction theorem is proved on the cones of monotone fu...
For a quasilinear operator on the semiaxis a reduction theorem is proved on the cones of monotone fu...
For a quasilinear operator on the semiaxis a reduction theorem is proved on the cones of monotone fu...
This PhD thesis is devoted to the study weighted Hardy-type inequalitieswith quasilinear integral op...
This PhD thesis is devoted to the study weighted Hardy-type inequalitieswith quasilinear integral op...
This PhD thesis is devoted to the study weighted Hardy-type inequalitieswith quasilinear integral op...
This PhD thesis is devoted to the study weighted Hardy-type inequalitieswith quasilinear integral op...
This paper surveys results related to the reduction of integral inequalities involving positive oper...
We study the optimal bounds for the Hardy operator S minus the identity, as well as S and its dualop...
We study the problem of characterizing the weighted inequalities on the Lebesgue cones of monotone f...
We study the problem of characterizing the weighted inequalities on the Lebesgue cones of monotone f...
We generalize the Ap extrapolation theorem of Rubio de Francia to A∞ weights in the context of Mucke...
We study the problem of characterizing weighted inequalities on Lebesgue cones of monotone functions...
For a quasilinear operator on the semiaxis a reduction theorem is proved on the cones of monotone fu...
For a quasilinear operator on the semiaxis a reduction theorem is proved on the cones of monotone fu...
For a quasilinear operator on the semiaxis a reduction theorem is proved on the cones of monotone fu...
For a quasilinear operator on the semiaxis a reduction theorem is proved on the cones of monotone fu...
For a quasilinear operator on the semiaxis a reduction theorem is proved on the cones of monotone fu...
This PhD thesis is devoted to the study weighted Hardy-type inequalitieswith quasilinear integral op...
This PhD thesis is devoted to the study weighted Hardy-type inequalitieswith quasilinear integral op...
This PhD thesis is devoted to the study weighted Hardy-type inequalitieswith quasilinear integral op...
This PhD thesis is devoted to the study weighted Hardy-type inequalitieswith quasilinear integral op...
This paper surveys results related to the reduction of integral inequalities involving positive oper...
We study the optimal bounds for the Hardy operator S minus the identity, as well as S and its dualop...
We study the problem of characterizing the weighted inequalities on the Lebesgue cones of monotone f...
We study the problem of characterizing the weighted inequalities on the Lebesgue cones of monotone f...
We generalize the Ap extrapolation theorem of Rubio de Francia to A∞ weights in the context of Mucke...
We study the problem of characterizing weighted inequalities on Lebesgue cones of monotone functions...