I'm teaching math at Temple university. My research interests are
Scientific Computing
Domain Decomposition
Numerical Linear Algebra
Analysis
Teaching.
I currently teach Numerical Differential Equations, Math 8023.Peer-Reviewed Publications.
[10] S. Loisel, J. Côté, M. J. Gander, L. Laayouni, A. Qaddouri, Optimized Domain Decomposition Methods for the Spherical Laplacian. In revision.[9] S. Loisel and D. B. Szyld, On the convergence of Algebraic Optimizable Schwarz Methods with applications to elliptic problems. Temple report 07-11-16, in revision.
[8] S. Loisel, M. Takane, Fast Indirect Robust Generalized Method of Moments. Accepted for publication in Computational Statistics and Data Analysis.
[7] S. Loisel and D. B. Szyld, On the convergence of Optimizable Schwarz Methods by way of Matrix Analysis. To appear in Domain Decomposition Methods in Science and Engineering XVIII, Lecture Notes in Computational Science and Engineering, Springer.
[6] S. Loisel and D. B. Szyld, A maximum principle for trace norms with an application to Optimizable Schwarz Methods. To appear in Domain Decomposition Methods in Science and Engineering XVIII, Lecture Notes in Computational Science and Engineering, Springer.
[5] S. Loisel, R. Nabben, D. B. Szyld, On Hybrid Multigrid-Schwarz algorithms. In Journal of Scientific Computing, Vol 36, Issue 2, DOI: 10.1007/s10915-007-9183-3. (Temple report 07-8-28 version)
[4] A. Qaddouri, L. Laayouni, S. Loisel, J. Côté, M. J. Gander, Optimized Schwarz methods with an overset grid for the shallow-water equations: preliminary results. In Applied Numerical Mathematics, vol 58, issue 4, 2007.
[3] N. Bartholdi, J. Blanc, S. Loisel, Line and pseudo-line arrangements with maximal number of triangles. In Discrete and Computational Geometry - Twenty Years Later. 2007.
[2] S. Loisel, Optimal and optimized domain decomposition methods on the sphere. In Olof B. Widlund and David E. Keyes (editors), Domain Decomposition Methods in Science and Engineering XVI, Lecture Notes in Computational Science and Engineering, vol. 55, Springer, 2006, pp. 197-204.
[1] J. Côté, M. J. Gander, L. Laayouni, and S. Loisel, Comparison of the Dirichlet-Neumann and Optimal Schwarz Method on the Sphere. In R. Kornhuber, R. Hoppe, J. Priaux, O. Pironneau, O. B. Widlund, and J. Xu (editors), Domain Decomposition Methods in Science and Engineering, Lecture Notes in Computational Science and Engineering, vol. 40, Springer, 2004, pp.235-242.
Other publications
S. Loisel, Optimal and optimized domain decomposition methods on the sphere. Ph.D. thesis, McGill university, 2005.S. Loisel, Polarization constants for symmetric multilinear forms. Master's thesis, McGill University, 2001.
S. Loisel, Zed3D: a compact reference for 3d computer graphics programming. 1996.
Miscellaneous.
Here is my Kana practice thing. I made this in a likely futile attempt to learn to read Japanese. For now, it only has Hiragana, and doesn't include the diacritics or the yoôn. It's AJAX, but in the olden days we just called it javascript.Rocking.
This is how much I rock:Downloads:
right where it belongs.mp3
Remark: I would yell more when I sing, but I live in an apartment... And my headset can't handle loud singing.