activity
20102026
most citedAlgebraic arctic curves in the domain-wall six-vertex model

16 citations · 48 across the 45 of their papers we have counts for

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Showing 2021Show all

7 papers · 1 filter

math.NA2021★ 1 cited

On role extraction for digraphs via neighbourhood pattern similarity

Giovanni Barbarino, Vanni Noferini, Paul Van Dooren

We analyse the recovery of different roles in a network modelled by a directed graph, based on the so-called Neighbourhood Pattern Similarity approach. Our analysis uses results fr…

math.CO2021

Dynamic Katz and Related Network Measures

Francesca Arrigo, Desmond J. Higham, Vanni Noferini +1

We study walk-based centrality measures for time-ordered network sequences. For the case of standard dynamic walk-counting, we show how to derive and compute centrality measures in…

math.NA2021

On computing root polynomials and minimal bases of matrix pencils

Vanni Noferini, Paul Van Dooren

We revisit the notion of root polynomials, thoroughly studied in [F. Dopico and V. Noferini, Root polynomials and their role in the theory of matrix polynomials, Linear Algebra App…

math.GR2021

Cyclically presented groups as Labelled Oriented Graph groups

Vanni Noferini, Gerald Williams

We use results concerning the Smith forms of circulant matrices to identify when cyclically presented groups have free abelianisation and so can be Labelled Oriented Graph (LOG) gr…

math.NA2021★ 2 cited

When can forward stable algorithms be composed stably?

Carlos Beltrán, Vanni Noferini, Nick Vannieuwenhoven

We state some widely satisfied hypotheses, depending only on two functions and , under which the composition of a stable algorithm for and a stable algorithm for is…

math.NA2021

Tropical Laurent series, their tropical roots, and localization results for the eigenvalues of nonlinear matrix functions

Gian Maria Negri Porzio, Vanni Noferini, Leonardo Robol

Tropical roots of tropical polynomials have been previously studied and used to localize roots of classical polynomials and eigenvalues of matrix polynomials. We extend the theory…