David Kinderlehrer

Affiliations: 
Carnegie Mellon University, Pittsburgh, PA 
Area:
Mathematics
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"David Kinderlehrer"
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Kinderlehrer D, Monsaingeon L, Xu X. (2017) A Wasserstein gradient flow approach to Poisson−Nernst−Planck equations Esaim: Control, Optimisation and Calculus of Variations. 23: 137-164
Torres CE, Emelianenko M, Golovaty D, et al. (2015) Numerical analysis of the vertex models for simulating grain boundary networks Siam Journal On Applied Mathematics. 75: 762-786
Barmak K, Eggeling E, Kinderlehrer D, et al. (2013) Grain growth and the puzzle of its stagnation in thin films: The curious tale of a tail and an ear Progress in Materials Science. 58: 987-1055
Barmak K, Eggeling E, Sharp R, et al. (2012) Grain growth and the puzzle of its stagnation in thin films: A detailed comparison of experiments and simulations Materials Science Forum. 715: 473-479
Barmak K, Eggeling E, Emelianenko M, et al. (2012) A first approach toward a proper generalized decomposition based time parallelization Materials Science Forum. 715: 279-285
Barmak K, Eggeling E, Emelianenko M, et al. (2011) An entropy based theory of the grain boundary character distribution Discrete and Continuous Dynamical Systems. 30: 427-454
Barmak K, Eggeling E, Emelianenko M, et al. (2011) Critical events, entropy, and the grain boundary character distribution Physical Review B - Condensed Matter and Materials Physics. 83
Chipot M, Hilhorst D, Kinderlehrer D, et al. (2009) Contraction In L 1 For A System Arising In Chemical Reactions And Molecular Motors Differential Equations and Applications. 1: 139-151
Barmak K, Emelianenko M, Golovaty D, et al. (2008) Towards a statistical theory of texture evolution in polycrystals Siam Journal On Scientific Computing. 30: 3150-3169
Kinderlehrer D. (2007) Mathematical physics: added dimensions to grain growth. Nature. 446: 995-6
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