Calculations of Norms for Monotone Operators on Cones of Functions with Monotonicity Properties monotonicity
conditions for functions. As applications, we calculate the
norms of some integral
operators On Calculation of the Norm of a Monotone Operator in Ideal Spaces operators acting from one ideal space to another under matching
convexity and
concavity properties
More accurate classes of jensen–type inequalities for convex and operator convex functions-adjoint
operators. The first class refers to a usual
convexity, while the second one deals with the
operator Fractional Integral Inequalities via Atangana-Baleanu Operators for Convex and Concave Functions integral
operators is proved. Then, new fractional integral inequalities have been obtained for
convex Discrete Concavity and Economy with Indivisible GoodsThe authors have derived necessary and sufficient
conditions of discrete
concavity of continuously
Weighted hardy-type inequalities on the cone of quasi-concave functionsThe paper is devoted to the study of weighted Hardy-type inequalities on the cone of quasi-
concave О вычислении нормы монотонного оператора в идеальных пространствах operators acting from one ideal space to another under matching
convexity and
concavity properties
The topologies of local convergence
in measure on the algebra of measurable operators obtain a sufficient
condition for the positivity of an hermitian
operator in $S(M, \tau)$ in terms
Concave schlicht functions with bounded opening angle at infinity(f)zn that map D conformally onto a domain whose complement with respect to C is
convex and that satisfy
Concave schlicht functions with bounded opening angle at infinity(f)zn that map D conformally onto a domain whose complement with respect to C is
convex and that satisfy