T. Anderson

activity

20102023

ℓ^{p}

-Boundedness for Integral

k

-Spherical Maximal Functions

16 citations · 67 across the 27 of their papers we have counts for

collaborators

Showing 2018Show all

3 papers · 1 filter

math.CA2018

Quantitative $l^{p}$ -improving for discrete spherical averages along the primes

Theresa C. Anderson

We show quantitative (in terms of the radius) $l^{p}$ -improving estimates for the discrete spherical averages along the primes. These averaging operators were defined by Anderson, Co…

math.CA2018

On the translates of general dyadic systems on $R$

Theresa C. Anderson, Bingyang Hu, Liwei Jiang +2

Many techniques in harmonic analysis use the fact that a continuous object can be written as a sum (or an intersection) of dyadic counterparts, as long as those counterparts belong…

math.CA2018★ 2 cited

Spherical means on the Heisenberg group: Stability of a maximal function estimate

Theresa C. Anderson, Laura Cladek, Malabika Pramanik +1

Consider the surface measure $μ$ on a sphere in a nonvertical hyperplane on the Heisenberg group $H^{n}$ , $n \geq 2$ , and the convolution $f * μ$ . Form the associated maximal fu…

Quantitative lp-improving for discrete spherical averages along the primes

On the translates of general dyadic systems on R

Spherical means on the Heisenberg group: Stability of a maximal function estimate

Quantitative $l^{p}$ -improving for discrete spherical averages along the primes

On the translates of general dyadic systems on $R$