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Mixed orthogonality on the unit ball
(2021-12-01)
We consider multivariate functions satisfying mixed orthogonality conditions with respect to a given moment functional. This kind of orthogonality means that the product of functions of different parity order is computed ...
A mixed-integer linear programming approach for optimal type, size and allocation of distributed generation in radial distribution systems
(2013-02-04)
This paper presents a mixed-integer linear programming approach to solving the problem of optimal type, size and allocation of distributed generators (DGs) in radial distribution systems. In the proposed formulation, (a) ...
Quantitative weighted mixed weak-type inequalities for classical operators
(Indiana University Mathematics Journal, 2016-03)
We improve on several mixed weak type inequalities both for the Hardy-Littlewoodmaximal function and for Calderón-Zygmund operators. These type of inequalitieswere considered by Muckenhoupt and Wheeden and later on by ...
Mixed weak type estimates: Examples and counterexamples related to a problem of E. Sawyer
(Polish Academy of Sciences. Institute of Mathematics, 2016-07-06)
We study mixed weighted weak-type inequalities for families of functions, which can be applied to study classical operators in harmonic analysis. Our main theorem extends the key result of Cruz-Uribe et al. (2005).
The role of enteric hormone GLP-2 in the response of bone markers to a mixed meal in postmenopausal women with type 2 diabetes mellitus
(BioMed Central, 2015)
Abstract
Background
Type 2 diabetes mellitus (T2D) is a complex disease associated with several chronic complications, including bone fragility and high fracture risk due ...
Weighted mixed weak-type inequalities for multilinear operators
(Polish Academy of Sciences. Institute of Mathematics, 2018-05)
In this paper we present a theorem that generalizes Sawyer’s classic result about mixed weighted inequalities to the multilinear context. Let ~w = (w1, ..., wm) and ν = w 1 m 1 ...w 1 mm , the main result of the paper ...