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Special quasirandom structures: A selection approach for stochastic homogenization., , and . Monte Carlo Meth. and Appl., 22 (1): 25-54 (2016)Parareal computation of stochastic differential equations with time-scale separation: a numerical study., , , and . CoRR, (2019)A Control Variate Approach Based on a Defect-Type Theory for Variance Reduction in Stochastic Homogenization., and . Multiscale Modeling & Simulation, 13 (2): 519-550 (2015)Long-time averaging for integrable Hamiltonian dynamics., , , , , , and . Numerische Mathematik, 100 (2): 211-232 (2005)Beyond multiscale and multiphysics: Multimaths for model coupling., , , and . Networks Heterog. Media, 5 (3): 423-460 (2010)A Micro-Macro Parareal Algorithm: Application to Singularly Perturbed Ordinary Differential Equations., , and . SIAM J. Scientific Computing, (2013)Rate of convergence of a two-scale expansion for some "weakly" stochastic homogenization problems., , and . Asymptotic Analysis, 80 (3-4): 237-267 (2012)Multiscale Finite Element Methods for Advection-Dominated Problems in Perforated Domains., , and . Multiscale Modeling & Simulation, 17 (2): 773-825 (2019)An accurate scheme to solve cluster dynamics equations using a Fokker-Planck approach., , , and . Comput. Phys. Commun., (2016)Finite-Temperature Coarse-Graining of One-Dimensional Models: Mathematical Analysis and Computational Approaches., , , and . J. Nonlinear Science, 20 (2): 241-275 (2010)