•Journal•ISSN: 1631-073X
Comptes Rendus Mathematique
Elsevier BV
About: Comptes Rendus Mathematique is an academic journal published by Elsevier BV. The journal publishes majorly in the area(s): Bounded function & Mathematics. It has an ISSN identifier of 1631-073X. It is also open access. Over the lifetime, 5064 publications have been published receiving 63596 citations.
Topics: Bounded function, Mathematics, Boundary value problem, Partial differential equation, Uniqueness
Papers published on a yearly basis
Papers
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TL;DR: Candes et al. as discussed by the authors established new results about the accuracy of the reconstruction from undersampled measurements, which improved on earlier estimates, and have the advantage of being more elegant. But they did not consider the restricted isometry property of the sensing matrix.
3,421 citations
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TL;DR: Barrault et al. as discussed by the authors presented an efficient reduced-basis discretization procedure for partial differential equations with nonaffine parameter dependence, replacing non-affine coefficient functions with a collateral reducedbasis expansion, which then permits an affine offline-online computational decomposition.
1,265 citations
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TL;DR: Lasry et al. as mentioned in this paper introduce an approche generale for modeliser des jeux avec un tres grand nombre of joueurs, and consider des equilibres de Nash a N joues for des problemes stochastiques en temps long and deduisons rigoureusement les equations de type « champ moyen » quand N tend vers l'infini.
802 citations
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TL;DR: Lasry et al. as mentioned in this paper considered the case of Nash equilibria for stochastic control type problems in finite horizon and presented general existence and uniqueness results for the partial differential equations systems that they introduced.
776 citations
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TL;DR: Although this method is not specifically designed for topology optimization, it can easily handle topology changes for a very large class of objective functions and its cost is moderate since the shape is captured on a fixed Eulerian mesh.
543 citations