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Yvon Maday, Ph.D.

Affiliations: 
Mathematics Université Pierre et Marie Curie, Paris, Île-de-France, France 
Area:
Applied Mathematics
Website:
http://www.ann.jussieu.fr/~maday/
Google:
"Yvon Maday"
Mean distance: 11.67
 
SNBCP
Cross-listing: MathTree

Parents

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Pierre-Arnaud Raviart grad student 1980 Université Pierre et Marie Curie (MathTree)
 ( Contributions à l’analyse numérique des méthodes spectrales )
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Publications

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Haidar M, Rančić MJ, Maday Y, et al. (2023) Extension of the Trotterized Unitary Coupled Cluster to Triple Excitations. The Journal of Physical Chemistry. A
Boto RÁ, Peccati F, Laplaza R, et al. (2020) NCIPLOT4: fast, robust and quantitative analysis of noncovalent interactions. Journal of Chemical Theory and Computation
Maday Y, Mula O. (2020) An adaptive parareal algorithm. Journal of Computational and Applied Mathematics. 112915
Cancès E, Dusson G, Maday Y, et al. (2020) Guaranteed a posteriori bounds for eigenvalues and eigenvectors: multiplicities and clusters Mathematics of Computation. 89: 2563-2611
Laplaza R, Peccati F, Boto RA, et al. (2020) NCIPLOT and the analysis of noncovalent interactions using the reduced density gradient Wiley Interdisciplinary Reviews: Computational Molecular Science
Maday Y, Marcati C. (2019) Regularity and hp discontinuous Galerkin finite element approximation of linear elliptic eigenvalue problems with singular potentials Mathematical Models and Methods in Applied Sciences. 29: 1585-1617
Quan C, Stamm B, Maday Y. (2019) A Domain Decomposition Method for the Poisson--Boltzmann Solvation Models Siam Journal On Scientific Computing. 41: B320-B350
Chakir R, Maday Y, Parnaudeau P. (2019) A non-intrusive reduced basis approach for parametrized heat transfer problems Journal of Computational Physics. 376: 617-633
Hammond J, Chakir R, Bourquin F, et al. (2019) PBDW: A non-intrusive Reduced Basis Data Assimilation method and its application to an urban dispersion modeling framework Applied Mathematical Modelling. 76: 1-25
Stamm B, Lagardère L, Polack É, et al. (2018) A coherent derivation of the Ewald summation for arbitrary orders of multipoles: The self-terms. The Journal of Chemical Physics. 149: 124103
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