2 citations · 2 across the 4 of their papers we have counts for
6 papers
Furstenberg sets estimate in the plane
Kevin Ren, Hong Wang
We fully resolve the Furstenberg set conjecture in , that a -Furstenberg set has Hausdorff dimension . As a result, we obt…
A note on maximal operators for the Schrödinger equation on
Yuqiu Fu, Kevin Ren, Haoyu Wang
Motivated by the study of the maximal operator for the Schrödinger equation on the one-dimensional torus , it is conjectured that for any complex sequence $ \{b_n\}…
%-Immanants and Temperley-Lieb Immanants
Frank Lu, Kevin Ren, Dawei Shen +1
In this paper, we investigate the relationship between Temperley-Lieb immanants, which were introduced by Rhoades and Skandera, and %-immanants, an immanant based on a concept intr…
Incidence estimates for -dimensional tubes and -dimensional balls in
Yuqiu Fu, Kevin Ren
We prove essentially sharp incidence estimates for a collection of -tubes and -balls in the plane, where the -tubes satisfy an -dimensional spacing condition and the $δ…
Topology of augmented Bergman complexes
Elisabeth Bullock, Aidan Kelley, Victor Reiner +6
The augmented Bergman complex of a matroid is a simplicial complex introduced recently in work of Braden, Huh, Matherne, Proudfoot and Wang. It may be viewed as a hybrid of two wel…
Extending the Graph Formalism to Higher-Order Gates
Andrey Boris Khesin, Kevin Ren
We present an algorithm for efficiently simulating a quantum circuit in the graph formalism. In the graph formalism, we represent states as a linear combination of graphs with Clif…