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OPTIMAL BANACH FUNCTION SPACE FOR A GIVEN CONE OF DECREASING FUNCTIONS IN A WEIGHTED L-p - SPACE
Bakhtigareeva E.
The problem is considered of constructing optimal (i.e. minimal) generalized Banach function space
Optimal banach function space for a given cone of decreasing functions in a weighted Lp - space
Bakhtigareeva E.
The problem is considered of constructing optimal (i.e. minimal) generalized Banach function space
On two-weight inequalities for Hausdorff operators of special kind in Lebesgue spaces
Bandaliyev R., Safarova K.
In this paper, we establish necessary and sufficient conditions on monotone weight functions
INEQUALITIES FOR OPERATORS ON THE CONE OF DECREASING FUNCTIONS IN WEIGHTED ORLICZ SPACE
Bakhtigareeva Elza, Goldman Mikhail
of nonnegative decreasing functions in the weighted Orlicz space. The reduction theorems are presented
Optimal Banach function space for the given cone of decreasing functions from weighted Lp-space
Bakhtigareeva E.
Optimal Banach function space for the given cone of decreasing functions from weighted Lp-space
ON MODULAR INEQUALITIES FOR GENERALIZED HARDY OPERATORS ON WEIGHTED ORLICZ SPACES
Mohammad K.A.
The purpose of this paper is to study the behaviour of Hardy-type operator on weighted Orlicz
Hardy-type inequalities on the weighted cones of quasi-concave functions
Persson L.-E., Shambilova G.E., Stepanov V.D.
The complete characterization of the Hardy-type Lp-Lq inequalitieson the weighted cones of quasi
On optimal Banach spaces containing a weight cone of monotone or quasiconcave functions
Stepanov V.D.
Optimal (minimal) Banach spaces containing given cones of monotone or quasiconcave functions
Reduction of Weighted Bilinear Inequalities with Integration Operators on the Cone of Nondecreasing Functions
Stepanov V.D., Shambilova G.E.
We present the reduction methods for characterizing bilinear weighted inequalities on the Lebesgue
Weighted Hardy type inequalities for supremum operators on the cones of monotone functions
Persson L.-E., Shambilova G.E., Stepanov V.D.
The complete characterization of the weighted Lp− Lr inequalities of supremum operators

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