Gloria Tabarelli

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math.CO2023

On $d$ -dimensional nowhere-zero $r$ -flows on a graph

Davide Mattiolo, Giuseppe Mazzuoccolo, Jozef Rajník +1

A $d$ -dimensional nowhere-zero $r$ -flow on a graph $G$ , an $(r, d)$ -NZF from now on, is a flow where the value on each edge is an element of $R^{d}$ whose (Euclidean) norm li…

math.CO2023

A lower bound for the complex flow number of a graph: a geometric approach

Davide Mattiolo, Giuseppe Mazzuoccolo, Jozef Rajník +1

Let $r \geq 2$ be a real number. A complex nowhere-zero $r$ -flow on a graph $G$ is an orientation of $G$ together with an assignment $φ : E (G) \to C$ such that, for all…

On d-dimensional nowhere-zero r-flows on a graph

A lower bound for the complex flow number of a graph: a geometric approach

On $d$ -dimensional nowhere-zero $r$ -flows on a graph