activity
20132026
collaborators

6 papers

math.NT2026

Zeros of Ramanujan-Like Polynomials

Benjamin Fichter, Vishal Shah, Wiseley Wong

In this paper we study a naturally occurring variant of Ramanujan polynomials with a Bernoulli convolution structure, , related to the double Mordell-Tornheim series. In parti…

math.CO2021

Extremal Graphs for a Spectral Inequality on Edge-Disjoint Spanning Trees

Sebastian M. Cioabă, Anthony Ostuni, Davin Park +3

Liu, Hong, Gu, and Lai proved if the second largest eigenvalue of the adjacency matrix of graph with minimum degree satisfies ,…

math.CO2020

The Toughness of Kneser Graphs

Davin Park, Anthony Ostuni, Nathan Hayes +4

The \textit{toughness} of a graph is a measure of its connectivity that is closely related to Hamiltonicity. Brouwer proved the lower bound on the t…

math.CO2013

The spectrum and toughness of regular graphs

Sebastian M. Cioabă, Wiseley Wong

In 1995, Brouwer proved that the toughness of a connected -regular graph is at least , where is the maximum absolute value of the non-trivial eigenvalues of .…

math.CO2013

Edge-disjoint spanning trees and eigenvalues of regular graphs

Sebastian M. Cioabă, Wiseley Wong

Partially answering a question of Paul Seymour, we obtain a sufficient eigenvalue condition for the existence of edge-disjoint spanning trees in a regular graph, when $k\in \{2…

math.CO2013

The graphs with all but two eigenvalues equal to

Sebastian M. Cioabă, Willem H. Haemers, Jason Vermette +1

We determine all graphs whose adjacency matrix has at most two eigenvalues (multiplicities included) different from and decide which of these graphs are determined by their…