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Greedy algorithms for high-dimensional non-symmetric linear problems Cances E., Ehrlacher V., Lelievre T. [hal-00745611 - version 1] (26/10/2012)

Non-consistent approximations of self-adjoint eigenproblems: Application to the supercell method Cancès E., Ehrlacher V., Maday Y. [hal-00694017 - version 1] (2012-05-03)

Mean-field models for disordered crystals Cancès E., Lahbabi S., Lewin M. [hal-00675594 - version 1] (2012-03-02)

Periodic Schrödinger operators with local defects and spectral pollution Cancès E., Ehrlacher V., Maday Y. [hal-00641961 - version 1] (2011-11-17)

A mathematical formulation of the random phase approximation for crystals Cances E., Stoltz G. [hal-00622929 - version 1] (2011-09-13)

The Microscopic Origin of the Macroscopic Dielectric Permittivity of Crystals: A Mathematical Viewpoint Cancès E., Lewin M., Stoltz G. In Numerical Analysis of Multiscale Computations. Proceedings of a Winter Workshop at the Banff International Research Station 2009 (2011) 87--125 [hal-00527022 - version 1]

Local defects are always neutral in the Thomas-Fermi-von Weiszäcker theory of crystals Cancès E., Ehrlacher V. Archive for Rational Mechanics and Analysis 202, 3 (2011) 933-973 [hal-00502903 - version 1]

Convergence of a greedy algorithm for high-dimensional convex nonlinear problems Cances E., Ehrlacher V., Lelievre T. Mathematical Models and Methods in Applied Sciences 21, 12 (2011) 2433-2467 [hal-00469622 - version 1]

The Dielectric Permittivity of Crystals in the reduced Hartree-Fock approximation Cancès E., Lewin M. Archive for Rational Mechanics and Analysis 197, 1 (2010) 139-177 [inria-00367408 - version 1]

Local Exchange Potentials for Electronic Structure Calculations Cances E., Stoltz G., Scuseria G. E., Staroverov V. N., Davidson E. R. Mathematics in Action 2, 1 (2009) 1-42 [hal-00186926 - version 1]