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A complex-analytic approach to the problem of uniform controllability of a transport equation in the vanishing viscosity limit. O Glass. Journal of Functional Analysis 258 (3), 852-868. , 2010. 78. 2010. Local exact controllability for the one-dimensional compressible Navier–Stokes equation. S Ervedoza, O Glass, S Guerrero, JP Puel.
Detailed Curriculum of Glass Olivier, Full Professor at the Paris Dauphine-PSL University. Find here his/her biographie, publishings and contact information.
Olivier Glass. Professor of Mathematics. Research interests: Control Theory for Partial Differential Equations. Partial Differential Equations of Fluid Mechanics. Fluid-Structure Interactions. Hyperbolic Systems of Conservation Laws. Address: Olivier Glass, CEREMADE, Université Paris-Dauphine. Place du Maréchal de Lattre de Tassigny.
This book is a collection of lecture notes for the LIASFMA Shanghai Summer School on "One-dimensional Hyperbolic Conservation Laws and Their Applications" which was held during August 16 to August 27, 2015 at Shanghai Jiao Tong University, Shanghai, China.
Lectures from the CIME Course held in Cetraro, July 19–23, 2010, Fondazione CIME/CIME Foundation Subseries, Springer Lecture Notes in Mathematics 2048
Olivier Glass's 64 research works with 1,287 citations and 2,491 reads, including: Exact controllability of the vortex system by means of a single vortex
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Nov 14, 2015 · Olivier Glass, Christophe Lacave & Franck Sueur. 236 Accesses. 17 Citations. 1 Altmetric. Explore all metrics. Abstract. In this paper we consider the motion of a rigid body immersed in a two dimensional unbounded incompressible perfect fluid with vorticity.
May 6, 2024 · Olivier Glass∗ May 6, 2024 Abstract In this paper, we consider 2 ×2 hyperbolic systems of conservation laws in one space dimension with characteristic fields satisfying a condition that encompasses genuine nonlinearity and linear degeneracy as well as intermediate cases, namely, with standard notations, r i ·∇λ i ≥0.
Sep 30, 2007 · Olivier Glass. Université Pierre et Marie Curie, Paris, France. Download PDF. Abstract. We study the controllability problem for the one-dimensional Euler isentropic system, both in Eulerian and Lagrangian coordinates, by means of boundary controls, in the context of weak entropy solutions.
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