activity
20192022
most citedGeometric means of quasi-Toeplitz matrices

1 citations · 1 across the 3 of their papers we have counts for

collaborators

6 papers

math.NA2022

An edge centrality measure based on the Kemeny constant

D. Altafini, D. A. Bini, V. Cutini +2

A new measure of the centrality of an edge in an undirected graph is introduced. It is based on the variation of the Kemeny constant of the graph after removing the…

math.NA2021

Numerical solution of a matrix integral equation arising in Markov Modulated Lévy processes

Dario A. Bini, Guy Latouche, Beatrice Meini

Markov-modulated Lévy processes lead to matrix integral equations of the kind where , , are given matrix coefficients, while

math.NA20211 cited

Geometric means of quasi-Toeplitz matrices

Dario A. Bini, Bruno Iannazzo, Jie Meng

We study means of geometric type of quasi-Toeplitz matrices, that are semi-infinite matrices of the form , where represents a compact o…

math.NA2020

A family of fast fixed point iterations for M/G/1-type Markov chains

Dario Andrea Bini, Guy Latouche, Beatrice Meini

We consider the problem of computing the minimal nonnegative solution of the nonlinear matrix equation where , for , are nonnega…

math.NA2019

A computational framework for two-dimensional random walks with restarts

Dario A. Bini, Stefano Massei, Beatrice Meini +1

The treatment of two-dimensional random walks in the quarter plane leads to Markov processes which involve semi-infinite matrices having Toeplitz or block Toeplitz structure plus a…

math.NA2019

Solving quadratic matrix equations arising in random walks in the quarter plane

Dario A. Bini, Beatrice Meini, Jie Meng

Quadratic matrix equations of the kind are encountered in the analysis of Quasi--Birth-Death stochastic processes where the solution of interest is the minim…