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20192026
most citedGeometric means of quasi-Toeplitz matrices

1 citations · 1 across the 4 of their papers we have counts for

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math.NA2026

Component-wise accurate computation of the square root of an M-matrix

Dario A. Bini, Bruno Iannazzo, Beatrice Meini +1

Component-wise accurate algorithms for computing the principal square root of an M-matrix are designed in terms of triplet representations. A triplet representation of an M-matrix…

math.NA2025

Theoretical analysis and numerical solution to a vector equation

Yuezhi Wang, Gwi Soo Kim, Jie Meng

Theoretical and computational properties of a vector equation are investigated, where is an invertible -matrix and is a nonnegative vector. Existence and…

math.NA2023

Algorithms for square root of semi-infinite quasi-Toeplitz -matrices

Hongjia Chen, Hyun-MIn Kim, Jie Meng

A quasi-Toeplitz -matrix is an infinite -matrix that can be written as the sum of a semi-infinite Toeplitz matrix and a correction matrix. This paper is concerned with co…

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.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…