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Personal profile

Research interests

My main area of research is domain decomposition methods for solving large-scale problems in massively parallel environments.

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Lagrange multiplier Method Mathematics
Lagrange multipliers Engineering & Materials Science
Domain Decomposition Method Mathematics
Preconditioner Mathematics
Domain decomposition methods Engineering & Materials Science
Condition number Mathematics
Field of Values Mathematics
GMRES Mathematics

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Research Output 2008 2019

Open Access
File
principal component analysis
comparison
method
rate

Path-Following Method to Determine the Field of Values of a Matrix with High Accuracy

Loisel, S. & Maxwell, P., 27 Nov 2018, In : SIAM Journal on Matrix Analysis and Applications. 39, 4, p. 1726-1749 24 p.

Research output: Contribution to journalArticle

Open Access
File
Path-following Methods
Field of Values
High Accuracy
Hermite Interpolation
Control Points

An optimal Schwarz preconditioner for a class of parallel adaptive finite elements

Loisel, S. & Nguyen, H., Sep 2017, In : Journal of Computational and Applied Mathematics. 321, p. 90–107 18 p.

Research output: Contribution to journalArticle

Open Access
File
Adaptive Finite Elements
Preconditioner
Mesh
Smallest Eigenvalue
Largest Eigenvalue

A comparison of additive schwarz preconditioners for parallel adaptive finite elements

Loisel, S. & Nguyen, T. H., 2016, Domain Decomposition Methods in Science and Engineering XXII. Springer International Publishing, p. 345-354 10 p. (Lecture Notes in Computational Science and Engineering; vol. 104)

Research output: Chapter in Book/Report/Conference proceedingConference contribution