Biography
Frédéric Gibou received his PhD from the Applied Mathematics Department at UCLA, and did his post-doctoral research in the Departments of Mathematics and Computer Science at Stanford University. He was awarded a NSF Mathematical Sciences Postdoctoral Fellowship and a Alfred P. Sloan fellowship in Mathematics. Frédéric is a faculty member in the Department of Mechanical Engineering, the Department of Computer Science and a core faculty member in the Computational Science and Engineering program. He is also a faculty member in the Department of Mathematics by courtesy.
Affiliations
Awards/Honors
- NSF Mathematical Sciences Postdoctoral Fellowship
- Regent’s Junior Faculty Fellowship
- Sloan Research Fellowship
- The Robert Sorgenfrey Distinguished Teaching Award
Selected Publications
See complete list of publications
- A Level Set Based Sharp Interface Method for the Multiphase Incompressible Navier-Stokes Equations with Phase Change, J. Comput. Phys., 2006, Gibou, F., Chen, L., Nguyen, D., and Banerjee, S.,
- A Second Order Accurate Projection Method for the Incompressible Navier-Stokes Equations on Fully Adaptive Grids, J. Comput. Phys., 2006, Min, C.-H., and Gibou, F., web link
- A Supra-Convergent Finite Difference Scheme for the Variable Coefficient Poisson Equation on Fully Adaptive Grids, J. Comput. Phys., 2006, Min, C.-H, Gibou, F., and Ceniceros, H
- A Fourth Order Accurate Discretization for the Laplace and Heat Equations on Arbitrary Domains, with Applications to the Stefan Problem, J. Comput. Phys., 202, 2005, 577-601, Gibou, F. and Fedkiw, R.
- Simulating Water and Smoke with an Octree Data Structure, SIGGRAPH 2004, ACM TOG 23, 2004, 457-462, Losasso, F., Gibou, F. and Fedkiw, R.
- A Level Set Approach for the Numerical Simulation of Dendritic Growth, J. Sci. Comput, 19, 2003, 183-199, Gibou, F., Fedkiw, R. Caflisch, R. and Osher S.
- Capture Numbers in Rate Equations and Scaling Laws for Epitaxial Growth, Phys. Rev. B, 67, 2003, 155403, Gibou, F., Ratsch, C., and Caflisch, R.
- Using the Particle Level Set Method and a Second Order Accurate Pressure Boundary Condition for Free Surface Flows, Proc. of the 4th ASME-JSME Joint Fluids Eng. Conf., 2003, 1-6, Enright, D., Nguyen, D., Gibou, F. and Fedkiw, R.
- A Second Order Accurate Symmetric Discretization of the Poisson Equation on Irregular Domains, J. Comput. Phys, 176, 2002, 205-227, Gibou, F., Fedkiw, R., Cheng, L.-T. and Kang, M.
- Fast Hybrid k-Means Level Set Algorithm For Segmentation, Stanford Technical Report, 2002, Gibou, F. and Fedkiw
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