HARDY-TYPE INEQUALITIES

By R. Radha. 2000

710 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/a59b8db55bfb6d889ba18c4762c60ae237e3b320

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Citations in the corpus

On the structure of Hardy–Sobolev–Maz'ya inequalities (2008, unknown): “This result has been improved and generalized in many different ways, see for example [1], [2], [4], [5], [6], [8], [7], [9], [12], [13].”
Hardy inequality on time scales and its application to half-linear dynamic equations (2005, background): “Let us mention at least a few papers [5, 11, 15], among many others dealing with various types of HI’s, and nice monographs [12, 13, 14].”
Series expansion for L^p Hardy inequalities (2003, background): “1) with | p | p being the best constant, see for example [HLP], [OK], [DH].”
Sharp embedding results for spaces of smooth functions with power weights (2011, background): “For general literature on weighted function spaces we refer to [8, 16, 22, 26, 30, 32, 41, 42] and references therein.”
Porous media equations with two weights: smoothing and decay properties of energy solutions via Poincar\'e inequalities (2012, background): “We shall not investigate further such theory: instead, we prefer to give some explicit examples, for which we refer again to [37] (see also Section 6.”
Weighted Hardy operators in the local generalized vanishing Morrey spaces (2012, unknown): “The L p → Lq -boundedness of the multidimensional Hardy operators within the frameworks of Lebesgue spaces (the case φ ≡ 1) with 1 < p < ∞ and 0 < q < ∞ is known, see for instance, [9,12,13,20].”
Generalized Hardy, Copson, Leindler and Bennett inequalities on time scales (2014, background): “9) Hardy inequalities (continuous or discrete) has been extensively studied in literature and many papers which deal with new proofs, generalizations and extensions have appeared in the literature; we refer the reader to the books [18], [19], [24] and the papers [4], [7], [10], [15]– [17], [21]– [23”
A posteriori error estimates for elliptic problems with Dirac measure terms in weighted spaces (2014, methodology): “We end this section by stating a Hardy inequality [27] that was used in the proof of the previous result.”