1 citations · 2 across the 8 of their papers we have counts for
9 papers
Bounded chaining in measurable dynamics
Anush Tserunyan, Jenna Zomback
We introduce a one-parameter family of notions between double ergodicity and metric ergodicity for measure-class preserving (i.e., nonsingular) actions of countable groups on stand…
On Localization of Tight Closure in Line- Quartics
Levi Borevitz, Naima Nader, Theodore J. Sandstrom +3
Building on work of Brenner and Monsky from 2010 and on a Hilbert-Kunz calculation of Monsky from 1998, we exhibit a novel example of a hypersurface over …
One-ended spanning trees and definable combinatorics
Matthew Bowen, Antoine Poulin, Jenna Zomback
Let be a Polish space with Borel probability measure and a locally finite one-ended Borel graph on We show that admits a Borel one-ended spanning tree gen…
A backward ergodic theorem along trees and its consequences for free group actions
Anush Tserunyan, Jenna Zomback
We prove a new pointwise ergodic theorem for probability-measure-preserving (pmp) actions of free groups, where the ergodic averages are taken over arbitrary finite subtrees of the…
Characterization of saturated graphs related to pairs of disjoint matchings
Zhengda Mo, Sam Qunell, Anush Tserunyan +1
We study the ratio, in a finite graph, of the sizes of the largest matching in any pair of disjoint matchings with the maximum total number of edges and the largest possible matchi…
Pairs of disjoint matchings and related classes of graphs
Huizheng, Guo, Kieran Kaempen +6
For a finite graph , we study the maximum -edge colorable subgraph problem and a related ratio , where is the matching number of , and is…
Monotone Catenary Degree in Numerical Monoids
Daniel Gonzalez Cedre, Cameron Wright, Jenna Zomback
Recent investigations on the catenary degrees of numerical monoids have demonstrated that this invariant is a powerful tool in understanding the factorization theory of this class…
Colored Unlinking
Natalie DuBois, Chris Eufemia, Jeff Johannes +1
In links with two components there are three different types of crossings: self-crossings in the first component, self crossings in the second component, and crossings between comp…
A tiling property for actions of amenable groups along Tempelman Følner sequences
Jonathan Boretsky, Jenna Zomback
We show that a certain tiling property (which directly implies the pointwise ergodic theorem) holds for pmp actions of amenable groups along increasing Tempelman Følner sequences,…