Jordana Greenblatt

most citedDimension-Free

L^{p}

-Maximal Inequalities in

Z_{m + 1}^{N}

1 citations · 1 across the 2 of their papers we have counts for

collaborators

2 papers

math.CO2015

Dimensionally Exponential Lower Bounds on the $L^{p}$ Norms of the Spherical Maximal Operator for Cartesian Powers of Finite Trees and Related Graphs

Jordan Greenblatt

Let $T$ be a finite tree graph, $T^{N}$ be the Cartesian power graph of $T$ , and $d^{N}$ be the graph distance metric on $T^{N}$ . Also let \[ \mathbb S_r^N(x) := \{v \in T^N: d^N(x,v) =…

math.CA2014★ 1 cited

Dimension-Free $L^{p}$ -Maximal Inequalities in $Z_{m + 1}^{N}$

Jordan Greenblatt, Alexandra Kolla, Ben Krause

For $m \geq 2$ , let $(Z_{m + 1}^{N}, ∣ \cdot ∣)$ denote the group equipped with the so-called $l^{0}$ metric, \[ |y| = \left| \big( y(1), \dots, y(N) \big) \right| := | \{1 \leq i…

Dimensionally Exponential Lower Bounds on the Lp Norms of the Spherical Maximal Operator for Cartesian Powers of Finite Trees and Related Graphs

Dimension-Free Lp-Maximal Inequalities in Zm+1N​

Dimensionally Exponential Lower Bounds on the $L^{p}$ Norms of the Spherical Maximal Operator for Cartesian Powers of Finite Trees and Related Graphs

Dimension-Free $L^{p}$ -Maximal Inequalities in $Z_{m + 1}^{N}$