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20132023
most citedThe maximum relaxation time of a random walk

12 citations · 71 across the 46 of their papers we have counts for

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Showing 2021Show all

7 papers · 1 filter

math.CO2021

On the spread of outerplanar graphs

Daniel Gotshall, Megan O'Brien, Michael Tait

The spread of a graph is the difference between the largest and most negative eigenvalue of its adjacency matrix. We show that for sufficiently large , the -vertex outerplana…

math.CO2021

Multicolor Ramsey numbers for Berge cycles

Zachary DeStefano, Hannah Mahon, Frank Simutis +1

In this paper, for small uniformities, we determine the order of magnitude of the multicolor Ramsey numbers for Berge cycles of length , , , , , or . Our result…

math.CO2021

Maximum spread of graphs and bipartite graphs

Jane Breen, Alex W. N. Riasanovsky, Michael Tait +1

Given any graph , the (adjacency) spread of is the maximum absolute difference between any two eigenvalues of the adjacency matrix of . In this paper, we resolve a pair o…

math.CO2021

Spectral extremal graphs for intersecting cliques

Dheer Noal Desai, Liying Kang, Yongtao Li +3

The -fan is the graph consisting of copies of the complete graph which intersect in a single vertex, and is denoted by . Erdős, Füredi, Gould and Gunderso…

math.CO2021

Upper and lower bounds on the size of sets

Griffin Johnston, Michael Tait, Craig Timmons

A subset of the integers is a set if the number of multisets from that sum to any fixed integer is at most . Let denote the maximum size of a $B_k[…

math.CO2021

The spectral radius of graphs with no odd wheels

Sebastian Cioabă, Dheer Noal Desai, Michael Tait

The odd wheel is the graph formed by joining a vertex to a cycle of length . In this paper, we investigate the largest value of the spectral radius of the adjacency…