Journals Books Advanced Search. Sign in Register {\i}}a-Cuerva J, Rubio de Francia J L. Weighted Norm Inequalities and Related Topics. Amsterdam: North-Holland, Q. Weighted variation inequalities for differential operators and singular integrals. J Funct Anal, , On weighted norm inequalities for the Carleson and Walsh–Carleson operator Francesco Di Plinio and Andrei K. Lerner Abstract We prove Lp(w) bounds for the Carleson operator C, its lacunary version Clac, and its analogue for the Walsh series W in terms of the Aq constants [w]Aq for 1 q icular,we. Inequalities continue to play an essential role in mathematics. Perhaps, they form the last field comprehended and used by mathematicians in all areas of the discipline. Since the seminal work Inequalities () by Hardy, Littlewood and Pólya, mathematicians have laboured to . obtained in Theorem 2, gives weighted norm inequalities analogous to those in [2] for linear operators. The authors announced some of the results proved here at the recent 6th Interna-tional Conference on Harmonic Analysis and Partial Di erential Equations held at El Escorial, Spain. The authors would like to take this opportunity to thank their.

Get this from a library! Norm inequalities for derivatives and differences. [Man Kam Kwong; Anton Zettl] -- Norm inequalities relating (i) a function and two of its derivatives and (ii) a sequence and two of its differences are studied. Detailed elementary proofs of basic inequalities are given. These are. Racial inequality was a factor that was largely ignored by first-wave feminism, which was primarily concerned with gaining political equality between white men and white women. Early women's rights movements often exclusively pertained to the membership, concerns, and struggles of white women. Inequality represented a major issue at the dawn of the 21st century. By many measures, inequality had increased over the previous several decades, within both developed and developing countries. Whether global inequality (measured across countries or among . In this book we analyse the class Qρ(I) of ρ-quasiconcave functions in a complete generality in order to establish results needed for a comprehensive study of weighted inequalities on the class Qρ(I). We illustrate our results on weighted inequalities of Hardy type, on weighted inequalities of Hardy type involving supremum, and on reverse.

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