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Ando's inequality for uniform submajorization© 2020 Elsevier Inc. We discuss Ando's inequality involving operator monotone functions
Maximality and minimality under limitwise monotonic reducibilityMaximality and minimality under limitwise monotonic reducibility
Descent method for monotone mixed variational inequalities to these problems. We use uniformly monotone auxiliary functions for constructing regularized problems and apply
Strongly η-representable degrees and limitwise monotonic functions for some 0′-limitwise monotonic function pseudoincreasing on ℚ. Thus we obtain a description of strongly η
Weighted inequalities for Hardy-type operators on the cone of decreasing functions in an Orlicz space enables passing to modular inequalities for modified operators on the cone of all nonnegative functions
Weighted monotonicity inequalities for traces on operator algebras and B are self-adjoint elements of the algebra in question, f and w are real-valued functions
MONOTONICITY OF THE JENSEN FUNCTIONAL FOR f- DIVERGENCES WITH APPLICATIONS TO THE ZIPF-MANDELBROT LAW functional via its monotonicity property. Thus deduced general results branch into specific forms for some
Sufficient conditions for the existence of 0’-limitwise monotonic functions for computable η-like linear orders’-limitwise monotonic function defining the order for a computable η-like linear order L, i.e., of a function
GENERALIZATIONS OF SOME CLASSICAL INTEGRAL INEQUALITIES CONTAINING EXTENDED MITTAG-LEFFLER FUNCTION IN THE KERNEL integral operator containing an extended Mittag-Leffler function in the kernel. A number of corollaries
Inverse function theorem on a cone in the neighborhood of an abnormal pointInverse function theorem on a cone in the neighborhood of an abnormal point
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