⌘+K

Pulse Explore Communities Researchers Journals

Home Communities Explore

September 1, 1986Transactions of the American Mathematical Society

Weighted Inequalities for the One-Sided Hardy-Littlewood Maximal Functions

View at Publisher

Ask AI

Bookmark

Share

Abstract

Let M+f(x) = sup/l>0(l//i)/^+* (t) denote the one-sided maximal function of Hardy and Littlewood.For w(x) > 0 on R and 1 < p < oo, we show that M+ is bounded on Lp(w) if and only if w satisfies the one-sided A.

Discussion

No takes yet. Share an insight, caveat, or question.

Cite This Study

Eric T. Sawyer (1986) studied this question.

synapsesocial.com/papers/6a15717dd64fa333899facb9 https://doi.org/10.2307/2000455

View at Publisher

Ask AI

Bookmark

Share

Keep reading

Synapse has enriched 5 related papers. Consider them for comparative context:

1Implicit representations of codimension-2 submanifolds and their prequantum structureTransactions of the American Mathematical Society · Tue,
2Frobenius extensions and the exotic nilCoxeter algebra for 𝐺(𝑚,𝑚,3)Transactions of the American Mathematical Society · Mon,
3Arithmeticity of the Kontsevich–Zorich monodromies of certain families of origamisTransactions of the American Mathematical Society · Mon,
4Local converse theorems and Langlands parametersTransactions of the American Mathematical Society · Tue,
5Preservation of inequalities under Hadamard productsTransactions of the American Mathematical Society · Tue,

More from Transactions of the American Mathematical Society

The algebraic cheap rebuilding propertyMon,
Finite periodic data rigidity for two-dimensional area-preserving Anosov diffeomorphismsMon,
KAM theory for almost-periodic equilibria in one-dimensional almost-periodic mediaFri,
Drinfeld modular forms of higher rank from a lattice-oriented point of viewSat,
Non-compact spaces of invariant measuresThu,