Carlo Garoni

Dr. Carlo Garoni

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Research Focus & Metrics

Academic Career Length

20Years (2007-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 January 2017
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Book
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CGCarlo Garoni
Carlo Garoni
SSStefano Serra-Capizzano
Stefano Serra-Capizzano

1 February 2015 in Computer Methods in Applied Mechanics and Engineering
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Journal Article
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MDMarco Donatelli
Marco Donatelli
CGCarlo Garoni
Carlo Garoni
CMCarla Manni
Carla Manni
SSStefano Serra-Capizzano
Stefano Serra-Capizzano
HSHendrik Speleers
Hendrik Speleers

7 January 2019 in Archives of Computational Methods in Engineering
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Journal Article
Closed access
PDF file
CGCarlo Garoni
Carlo Garoni
HSHendrik Speleers
Hendrik Speleers
SESven-Erik Ekström
Sven-Erik Ekström
Alessandro RealiAlessandro Reali
Alessandro Reali
SSStefano Serra-Capizzano
Stefano Serra-Capizzano
THThomas J. R. Hughes
Thomas J. R. Hughes

5 January 2017 in SIAM Journal on Numerical Analysis
Verified
Journal Article
Closed access
MDMarco Donatelli
Marco Donatelli
CGCarlo Garoni
Carlo Garoni
CMCarla Manni
Carla Manni
SSStefano Serra-Capizzano
Stefano Serra-Capizzano
HSHendrik Speleers
Hendrik Speleers
We consider the stiffness matrices arising from the Galerkin B-spline isogeometric analysis discretization of classical elliptic problems. By exploiting their specific spectral properties, compactl...

12 December 2013 in Numerische Mathematik
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Journal Article
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CGCarlo Garoni
Carlo Garoni
CMCarla Manni
Carla Manni
FPFrancesca Pelosi
Francesca Pelosi
SSStefano Serra-Capizzano
Stefano Serra-Capizzano
HSHendrik Speleers
Hendrik Speleers

16 May 2017 in Experimental Mathematics
Verified
Journal Article
Closed access
SESven-Erik Ekström
Sven-Erik Ekström
CGCarlo Garoni
Carlo Garoni
SSStefano Serra-Capizzano
Stefano Serra-Capizzano
Bogoya, Böttcher, Grudsky, and Maximenko have recently obtained for the eigenvalues of a Toeplitz matrix, under suitable assumptions on the generating function, the precise asymptotic expansion as the matrix size goes to infinity. In this article we provide numerical evidence that some of these assumptions can be relaxed. Moreover, based on the eigenvalue asymptotics, we devise an extrapolation algorithm for computing the eigenvalues of banded symmetric Toeplitz matrices with a high level of accuracy and a relatively low computational cost