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20162026
most citedH{ö}lder stability in determining the potential and the damping coefficient in a wave equation

3 citations

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6 papers · 1 filter

math.AP2023

Multi-frequency averaging and uniform accuracy towards numerical approximations for a Bloch model

Brigitte Bidégaray-Fesquet, Clément Jourdana, Léopold Trémant

We are interested in numerically solving a transitional model derived from the Bloch model. The Bloch equation describes the time evolution of the density matrix of a quantum syste…

math.AP2023★ 1 cited

Numerical optimization of Neumann eigenvalues of domains in the sphere

Eloi Martinet

This paper deals with the numerical optimization of the first three eigenvalues of the Laplace-Beltrami operator of domain in the Euclidean sphere in with Neumann bo…

math.AP2017

Interplay of nonlinear diffusion, initial tails and Allee effect on the speed of invasions

Matthieu Alfaro, Thomas Giletti

We focus on the spreading properties of solutions of monostable equations with non-linear diffusion. We consider both the porous medium diffusion and the fast diffusion regimes. In…

math.AP2017

Corrigendum : An inverse problem in corrosion detection:stability estimates, J. Inv. Ill-posed Problems 12 (4) (2004), 349-367

Mourad Choulli

Corrigendum : An inverse problem in corrosion detection:stability estimates, J. Inv. Ill-posed Problems 12 (4) (2004), 349-367.

math.AP2016★ 3 cited

H{ö}lder stability in determining the potential and the damping coefficient in a wave equation

Kais Ammari, Mourad Choulli, Faouzi Triki

We improve the preceding results obtained by the first and the second authors in [3]. They concern the stability issue of the inverse problem that consists in determining the poten…

math.AP2016

Elasticae and inradius

Antoine Henrot, Othmane Mounjid

The elastic energy of a planar convex body is defined by $E(\Om)=\frac 12\,\int\_{\partial\Om} k^2(s)\,ds$where is the curvature of the boundary. In this paper we are intere…