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Finsler Hardy inequalities

open access: yesFinsler Hardy inequalities
In this paper we present a unified simple approach to anisotropic Hardy inequalities in various settings. We consider Hardy inequalities which involve a Finsler distance from a point or from the boundary of a domain. The sharpness and the non-attainability of the constants in the inequalities are also proved.
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On Hardy—Type Inequalities

Mathematische Nachrichten, 1998
AbstractWe show that certain Hardy‐ type inequalities hold in plump domains and domains with a Whitney cube #‐condition.
Edmunds, D. E., Hurri-Syrjänen, R.
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Hardy’s inequality on Hardy–Morrey spaces

Georgian Mathematical Journal, 2017
Abstract We generalize the Hardy inequality to Hardy–Morrey spaces.
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Inequalities Complimentary to Hardy

The Quarterly Journal of Mathematics, 1998
This is again a very impressive and extensive paper of the author. Because of the abundance of the results it is not possible to recall or only illustrate all of them here. I gladly suggeste to read the whole paper. Among others two general inequalities are proved concerning matrix transformations of the \(\ell^p\)-spaces. The first theorem states that
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Hardy inequality and trace Hardy inequality for Dunkl gradient

Collectanea Mathematica, 2018
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Anoop, V. P., Parui, Sanjay
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Iterating Bilinear Hardy Inequalities

Proceedings of the Edinburgh Mathematical Society, 2017
AbstractAn iteration technique for characterizing boundedness of certain types of multilinear operators is presented, reducing the problem to a corresponding linear-operator case. The method gives a simple proof of a characterization of validity of the weighted bilinear Hardy inequalityfor all non-negative f, g on (a, b), for 1 < p1, p2, q < ...
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