
handle: 10630/31379
We characterize the weights w, w1, w2 such that the weighted bilinear Hardy inequality b a x a f q x a g q w(x)dx 1q C b a f p1w1 1 p1 b a gp2 w2 1 p2 holds for all nonnegative functions f and g, with a positive constant C independent of f and g, for all possible values of q, p1 and p2 with 1 < q, p1, p2 <∞. We also characterize the good weights for the weighted bilinear n-dimensional Hardy inequality to hold.
Política de acceso abierto tomada de: https://beta.sherpa.ac.uk/id/publication/11377#journalPolicy
Weighted inequalities, weighted inequalities, Applied Mathematics, Desigualdades (Matemáticas), 510, bilinear operators, Weights, Análisis matemático, Inequalities for sums, series and integrals, Hardy operators, weights, Bilinear operators, Analysis
Weighted inequalities, weighted inequalities, Applied Mathematics, Desigualdades (Matemáticas), 510, bilinear operators, Weights, Análisis matemático, Inequalities for sums, series and integrals, Hardy operators, weights, Bilinear operators, Analysis
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