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Dive into the research topics where Federico Poloni is active.

Publication


Featured researches published by Federico Poloni.


SIAM Journal on Matrix Analysis and Applications | 2008

A Fast Newton's Method for a Nonsymmetric Algebraic Riccati Equation

Dario Andrea Bini; Bruno Iannazzo; Federico Poloni

A special instance of the algebraic Riccati equation


Mathematics of Computation | 2010

An effective matrix geometric mean satisfying the Ando-Li-Mathias properties

Dario Andrea Bini; Beatrice Meini; Federico Poloni

XCX-XE-AX+B=0


Numerical Algorithms | 2010

A note on the

Federico Poloni

where the


Linear Algebra and its Applications | 2013

O(n)

Federico Poloni

n\times n


SIAM Journal on Matrix Analysis and Applications | 2012

-storage implementation of the GKO algorithm and its adaptation to Trummer-like matrices

Volker Mehrmann; Federico Poloni

matrix coefficients


SIAM Journal on Matrix Analysis and Applications | 2011

Quadratic vector equations

Beatrice Meini; Federico Poloni

A,B,C,E


Linear Algebra and its Applications | 2012

Doubling Algorithms with Permuted Lagrangian Graph Bases

Federico Greco; Bruno Iannazzo; Federico Poloni

are rank structured matrices is considered. Relying on the structural properties of Cauchy-like matrices, an algorithm is designed for performing the customary Newton iteration in


Numerical Linear Algebra With Applications | 2011

A Perron Iteration for the Solution of a Quadratic Vector Equation Arising in Markovian Binary Trees

Dario Andrea Bini; Beatrice Meini; Federico Poloni

O(n^2)


dagstuhl seminar proceedings | 2010

The Pade iterations for the matrix sign function and their reciprocals are optimal

Dario Andrea Bini; Bruno Iannazzo; Beatrice Meini; Federico Poloni

arithmetic operations (ops). The same technique is used to reduce the cost of the algorithm proposed by L.-Z. Lu in [Numer. Linear Algebra Appl., 12 (2005), pp. 191-200] from


Numerical Linear Algebra With Applications | 2013

On the solution of a quadratic vector equation arising in Markovian Binary Trees

Bruno Iannazzo; Federico Poloni

O(n^3)

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Volker Mehrmann

Technical University of Berlin

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Timo Reis

University of Hamburg

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Leonardo Robol

Istituto di Scienza e Tecnologie dell'Informazione

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