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Modular and norm inequalities for operators on the cone of decreasing functions in Orlicz space
Goldman M.L.
Modular and norm inequalities are considered for positively homogeneous operators on the cone
One-parameter monotone functionals connected with Stieltjes integrals
Avkhadiev F.
H. and Maligranda L. Weighted inequalities for monotone and concave functions, Studia Math. 116 (2
Weighted Inequalities for Quasilinear Integral Operators on the Cone of Monotone Functions
Shambilova G.E.
for the weighted Hardy-type inequalities for the quasi-linear operators on the cone of monotone functions
Characterization of Tracial Functionals on Von Neumann Algebras
Alhasan H., Fawwaz K.
Abstract: It is proved that the inequality (Formula presented.) characterizes tracial functionals
Sharp Hardy type inequalities with weights depending on bessel function
Nasibullin R.
© Nasibullin R.G. 2017. We prove exact Hardy type inequalities with the weights depending on a
On exact analogues of the Hardy inequality for differences in the case of related weights
Burenkov V.I., Golʹdman M.L., Stepanov Vladimir D.
The paper deals with Hardy-type inequalities when the right-hand side contains the weighted norm
Inequalities Involving Fractional Integrals of a Function and Its Derivative
Nasibullin R.
for fractional integrals of a function and its derivative are proved. Lower estimates of weighted norms
A new look at classical inequalities involving Banach lattice norms
Nikolova L., Persson L.-E., Varošanec S.
Some classical inequalities are known also in a more general form of Banach lattice norms and
Lower bound for the hardy constant for an arbitrary domain in Rn
Shafigullin I.
special classes of functions. As a result, the considered inequalities are reduced to the well
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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