activity
20112026
most citedSharp bounds for -Haar multipliers on

30 citations · 61 across the 8 of their papers we have counts for

collaborators

9 papers

math.CO2026

Further evidence towards the Fourier Entropy-Influence conjecture

María José González, Paul MacManus, María Cristina Pereyra

The Fourier Entropy-Influence (FEI) conjecture states that the Fourier entropy of Boolean functions is uniformly bounded by their total influence. It has been verified for canonica…

math.CA2025

Two-weight estimates for the square function and -Haar multipliers

Daewon Chung, Jean Carlo Moraes, María Cristina Pereyra +1

We present necessary and sufficient conditions on triples of weights for the boundedness of the dyadic weighted square function from into . We use…

math.CA2023

Weighted Inequalities for -Haar multipliers

Daewon Chung, Weiyan Huang, Jean Carlo Moraes +2

In this paper, we provide necessary and sufficient conditions on a triple of weights so that the -Haar multipliers , , %defined in \cite{P} when $σ…

math.CA2018★ 21 cited

Dyadic harmonic analysis and weighted inequalities: the sparse revolution

María Cristina Pereyra

We will introduce the basics of dyadic harmonic analysis and how it can be used to obtain weighted estimates for classical Calderón-Zygmund singular integral operators and their co…

math.CA2018

Atomic decomposition of product Hardy spaces via wavelet bases on spaces of homogeneous type

Yongsheng Han, Ji Li, M. Cristina Pereyra +1

We provide an atomic decomposition of the product Hardy spaces which were recently developed by Han, Li, and Ward in the setting of product spaces of homogeneo…

math.FA2016

On two weight estimates for dyadic operators

Oleksandra Beznosova, Daewon Chung, Jean Carlo Moraes +1

We provide a quantitative two weight estimate for the dyadic paraproduct under certain conditions on a pair of weights and in , a new class of functio…

math.CA2015★ 1 cited

Haar bases on quasi-metric measure spaces, and dyadic structure theorems for function spaces on product spaces of homogeneous type

Anna Kairema, Ji Li, M. Cristina Pereyra +1

We give an explicit construction of Haar functions associated to a system of dyadic cubes in a geometrically doubling quasi-metric space equipped with a positive Borel measure, and…

math.FA2012★ 30 cited

Sharp bounds for -Haar multipliers on

Oleksandra Beznosova, Jean Carlo Moraes, Maria Cristina Pereyra

We show that if a weight and there is such that , then the -norm of the -Haar multiplier of complexity associated to dep…

math.CA2011★ 9 cited

Weighted estimates for dyadic paraproducts and t-Haar multipiers with complexity (m,n)

Jean Carlo Moraes, María Cristina Pereyra

We extend the definitions of dyadic paraproduct and t-Haar multipliers to dyadic operators that depend on the complexity (m,n), for m and n positive integers. We will use the ideas…