Articles dans des revues avec comité de lecture (56)
  1. 12. Gloria, A., Neukamm, S., & Otto, F. (2020). A Regularity Theory for Random Elliptic Operators. Milan journal of mathematics. doi:10.1007/s00032-020-00309-4
  2. 13. Duerinckx, M., & Gloria, A. (2020). Multiscale functional inequalities in probability: Constructive approach. Annales Henri Lebesgue, 3, 825-872. doi:10.5802/ahl.47
  3. 14. Duerinckx, M., & Gloria, A. (2020). Multiscale functional inequalities in probability: Concentration properties. Alea (Rio de Janeiro), 17(1), 133-157. doi:10.30757/ALEA.v17-06
  4. 15. Duerinckx, M., Gloria, A., & Otto, F. (2020). Robustness of the pathwise structure of fluctuations in stochastic homogenization. Probability theory and related fields, 178, 531-566. doi:10.1007/s00440-020-00983-w
  5. 16. Duerinckx, M., Gloria, A., & Otto, F. (2020). The Structure of Fluctuations in Stochastic Homogenization. Communications in Mathematical Physics, 377, 259-306. doi:10.1007/s00220-020-03722-3
  6. 17. Gloria, A., & Ruf, M. (2019). Loss of Strong Ellipticity Through Homogenization in 2D Linear Elasticity: A Phase Diagram. Archive for rational mechanics and analysis, 231(2), 845-886. doi:10.1007/s00205-018-1290-9
  7. 18. Duerinckx, M., Gloria, A., & Lemm, M. (2019). A remark on a surprising result by Bourgain in homogenization. Communications in partial differential equations, 44(12), 1345-1357. doi:10.1080/03605302.2019.1638934
  8. 19. Benoit, A., & Gloria, A. (2019). Long-time homogenization and asymptotic ballistic transport of classical waves. Annales Scientifiques de l'Ecole Normale Supérieure, 1(52), 703-759. doi:10.24033/asens.2395
  9. 20. Gloria, A., & Otto, F. (2017). Quantitative results on the corrector equation in stochastic homogenization. Journal of the European Mathematical Society, 19(11), 3489-3548. doi:10.4171/JEMS/745
  10. 21. Gloria, A., & Nolen, J. (2016). A Quantitative Central Limit Theorem for the Effective Conductance on the Discrete Torus. Communications on pure and applied mathematics, 69(12), 2304-2348. doi:10.1002/cpa.21614
  11. 22. Francfort, G. G., & Gloria, A. (2016). L'isotropie interdit la perte d'ellipticité forte par homogénéisation en élasticité linéaire. Comptes rendus. Mathématique, 354(11), 1139-1144. doi:10.1016/j.crma.2016.09.014
  12. 23. Armstrong, S., Gloria, A., & Kuusi, T. (2016). Bounded Correctors in Almost Periodic Homogenization. Archive for rational mechanics and analysis, 222(1), 393-426. doi:10.1007/s00205-016-1004-0
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