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20172023
most citedOn the general dyadic grids in

1 citations · 1 across the 5 of their papers we have counts for

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math.CA2023

A framework for discrete bilinear spherical averages and applications to -improving estimates

Theresa C. Anderson, Angel V. Kumchev, Eyvindur A. Palsson

We decompose the discrete bilinear spherical averaging operator into simpler operators in several ways. This leads to a wide array of extensions, such as to the simplex averaging o…

math.CA2021

A structure theorem on doubling measures with different bases

Theresa C. Anderson, Bingyang Hu

In this paper, we prove a structure theorem for the infinite union of -adic doubling measures via techniques which involve far numbers. Our approach extends the results of Wu in…

math.CA2020

Sharp Mei's lemma with different bases

Theresa C. Anderson, Bingyang Hu

In this paper, we prove a sharp Mei's Lemma with assuming the bases of the underlying general dyadic grids are different. As a byproduct, we specify all the possible cases of adjac…

math.CA20201 cited

On the general dyadic grids in

Theresa C. Anderson, Bingyang Hu

Adjacent dyadic systems are pivotal in analysis and related fields to study continuous objects via collections of dyadic ones. In our prior work (joint with Jiang, Olson and Wei) w…

math.CA2019

Bounds for discrete multilinear spherical maximal functions in higher dimensions

Theresa C. Anderson, Eyvindur Ari Palsson

We find the sharp range for boundedness of the discrete bilinear spherical maximal function for dimensions . That is, we show that this operator is bounded on $l^{p}(\mat…

math.CA2019

Bounds for discrete multilinear spherical maximal functions

Theresa C. Anderson, Eyvindur Ari Palsson

We define a discrete version of the bilinear spherical maximal function, and show bilinear bounds for $d \ge…