To the theory of operator monotone and operator convex functionsWe prove that a real
function is operator
monotone (operator convex) if the corresponding
Hardy inequality with three measures on monotone functions)(x) =(∫[
0,x] fsudλ) 1/s restricted to
monotone functions f ≥
0 for
0 < p.q.s < ∞ with positive Borel σ
Two-sided hardy-type inequalities for monotone functionsWe consider Hardy-type operators on the cones of
monotone functions with general positive σ
To the theory of operator monotone and operator convex functionsWe prove that a real
function is operator
monotone (operator convex) if the corresponding
Some integral estimates on the cones of functions with the monotonicity conditionsIn this paper we obtain estimates for the integrals of
monotone functions arising in the study
Ando's inequality for uniform submajorization© 2020 Elsevier Inc. We discuss Ando's inequality involving operator
monotone functions Descent method for monotone mixed variational inequalities to these problems. We use uniformly
monotone auxiliary
functions for constructing regularized problems and apply