Département de mathématiques et d'informatique

 

Mathematics and Computer Science

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Articles publiés dans des revues avec comité de lecture

 

11. Colin F., Egli R., Serghini-Mounim A., A Stabilized Meshfree, Kernel-Based Method for Convection-Diffusion Problems. Int. J. Numer. Meth. Engng, 87, 869–888 (2011).

 

             10.  Guay M., Colin F. and Egli R. Simple and Fast Fluid Flow Simulation on the              GPU. Gpu Pro 2, Advanced Rendering Techniques, A.K. Peters Ltd., 7.3, 433-444,              (2011). (Section 7.3)

 

9. Colin, F., Existence Result for a Class of Nonlinear Elliptic Systems on Punctured Unbounded Domains, Bound. Value Probl. 2010, Art. ID 175409, 15 pp.

 

8. Belley J-M., Belley P., Colin, F. et Egli, R., Non Smooth Kernels for Mesh Free Methods in Fluid Dynamics, Compt. Math. Appl. 58, no 6, 1253-1272 (2009).

 

7. Colin F., Egli R. et Lin F. Y., Computing Null Divergence Velocity Field using Smoothed Particle Hydrodynamics. J. Comput. Phys. 217, no 2, 680-692 (2006).

 

6. Colin F., Frigon M., Systems of Singular Poisson Equations in Unbounded Domains. Adv. Diff. Equations, Vol. 10, no 9, 1035-1052 (2005).

 

5. Colin F., Frigon M., Systems of Coupled Poisson Equations with Critical Growth in Unbounded Domains, NoDEA Nonlinear Differential Equations Appl., 13, no 3, 369-384 (2006).

 

4. Colin F., Lemmes de décomposition appliqués à des inégalités de type Hardy-Sobolev, Potential Anal. , 23, 181-206, (2005).

 

 

3. Colin F., Inégalités de type Hardy-Sobolev sur des domaines non bornés, Ann. Sci. Math. Québec, Vol. 26, no 2, 25-48 (2002).

 

 

2. Colin F., Hupperts Y., Minimization Problems related to generalized Hardy’s Inequalities, Nonlinear Anal., Vol. 52, no 8, 1933-1945 (2003).

 

 

1. Colin F., Hardy’s Inequality in Unbounded Domains, Topol. Methods Nonlinear Anal., Vol. 17, no 2, 277-284 (2001).

 

 

Présentations à l’occasion de conférences (deux dernières années)

12. Guay M., Colin F. and Egli R Extensions to Higher Dimensions of an Unconditionally Stable ADE Method for the Convection-Diffusion Equation Using Symbolic Computation. The seventh IMACS International Conference on Nonlinear Evolution Equations and Wave Phenomena:  Computation and Theory, The University of Georgia, April 04-07, 2011.

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