Documents publiés en "2011"

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Ben Dhia, H., Chamoin, L., Oden, J. T., & Prudhomme, S. (2011). A new adaptive modeling strategy based on optimal control for atomic-to-continuum coupling simulations. Computer Methods in Applied Mechanics and Engineering, 200(37), 2675-2696. Lien externe

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Cheung, S. H., Oliver, T. A., Prudencio, E. E., Prudhomme, S., & Moser, R. D. (2011). Bayesian uncertainty analysis with applications to turbulence modeling. Reliability Engineering & System Safety, 96(9), 1137-1149. Lien externe

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Miki, K., Panesi, M., Prudencio, E. E., Prudhomme, S., & Schulz, K. (juin 2011). Systematic validation of non-equilibrium thermochemical models using Bayesian approach [Communication écrite]. 42nd AIAA Thermophysics Conference, Honolulu, HA (18 pages). Lien externe

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Oden, J. T., & Prudhomme, S. (2011). Control of modeling error in calibration and validation processes for predictive stochastic models. International Journal for Numerical Methods in Engineering, 87(1‐5), 262-272. Lien externe

Oden, J. T., Prudhomme, S., & Seleson, P. (octobre 2011). Coupling methods for multiscale simulations and adaptive modeling [Communication écrite]. Applied Mathematics Program Meeting 2011, Washington, D.C.. Lien externe

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Panesi, M., Miki, K., Schulz, K., Prudencio, E., & Prudhomme, S. (juin 2011). Calibration of rates parameters for multi-temperature models using Bayesian formulation [Communication écrite]. 42nd AIAA Thermophysics Conference, Honolulu, Hawaii. Lien externe

Prudhomme, S., Oden, J. T., Chamoin, L., & Ben Dhia, H. (juin 2011). Adaptive modeling and simulation for coupling methods [Communication écrite]. International Conference on Adaptive Modeling and Simulation (ADMOS 2011), Paris, France. Non disponible

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Sakamoto, Y., Prudhomme, S., & Zaman, M. H. (2011). Viscoelastic gel-strip model for the simulation of migrating cells. Annals of Biomedical Engineering, 39(11), 2735-2749. Lien externe

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van der Zee, K. G., Tinsley Oden, J., Prudhomme, S., & Hawkins‐Daarud, A. (2011). Goal‐oriented error estimation for Cahn-Hilliard models of binary phase transition. Numerical Methods for Partial Differential Equations, 27(1), 160-196. Lien externe