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20112026
most citedThe determinant of the distance matrix of graphs with at most two cycles

1 citations · 1 across the 11 of their papers we have counts for

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12 papers

math.SP2026

A Sharp Forbidden Interval for the Nontrivial Adjacency Eigenvalues of Trivially Perfect Graphs

Cristian M. Conde, Ezequiel Dratman, Luciano N. Grippo

We prove a sharp forbidden interval for the nontrivial adjacency eigenvalues of trivially perfect graphs. More precisely, we show that if is a trivially perfect graph, then $\o…

math.CO2025

Formulas and Upper Bounds for the Carath{é}odory Number of Hamming Graphs

Ezequiel Dratman, Lucía M. González, Luciano N. Grippo

Let be a simple graph and let be a subset of its vertices. We say that is -convex if every vertex that has at least two neighbors in also belongs…

math.CO2024

Singularly cospectral circulant graphs

Cristian M. Conde, Ezequiel Dratman, Luciano N. Grippo +1

Two graphs having the same spectrum are said to be cospectral. Two graphs such that the absolute values of their nonzero eigenvalues coincide are singularly cospectral graphs. Cosp…

math.CO2024

On the spectral radius of unbalanced signed bipartite graphs

Cristian M. Conde, Ezequiel Dratman, Luciano N. Grippo

A signed graph is one that features two types of edges: positive and negative. Balanced signed graphs are those in which all cycles contain an even number of positive edges. In the…

math.CO2022

On the rank of the distance matrix of graphs

Ezequiel Dratman, Luciano N. Grippo, Verónica Moyano +1

Let be a connected graph with . The -entry of the distance matrix of is the distance between and . In this article, using…

math.CO2020

Finding singularly cospectral graphs

Cristian M. Conde, Ezequiel Dratman, Luciano N. Grippo

Two graphs having the same spectrum are said to be cospectral. A pair of singularly cospectral graphs is formed by two graphs such that the absolute values of their nonzero eigenva…