Jonathan C. Mattingly
Affiliations: | Duke University, Durham, NC |
Area:
Mathematics, BiochemistryGoogle:
"Jonathan Mattingly"Mean distance: (not calculated yet)
Cross-listing: MathTree
Parents
Sign in to add mentor| Yakov Sinai | grad student | 1994-1998 | Princeton (MathTree) |
| George Papanicolaou | post-doc | 1998-2002 | Stanford (MathTree) |
Children
Sign in to add trainee| David F. Anderson | grad student | 2003-2005 | Duke |
| Andrea C. Watkins | grad student | 2010 | Duke |
| Prakash Balachandran | grad student | 2011 | Duke |
| Tiffany N. Kolba | grad student | 2012 | Duke |
| Sean D. Lawley | grad student | 2014 | Duke |
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Publications
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| Lu Y, Mattingly JC. (2019) Geometric ergodicity of Langevin dynamics with Coulomb interactions Nonlinearity. 33: 675-699 |
| Herzog DP, Mattingly JC. (2019) Ergodicity and Lyapunov Functions for Langevin Dynamics with Singular Potentials Communications On Pure and Applied Mathematics. 72: 2231-2255 |
| Hairer M, Mattingly J. (2018) The strong Feller property for singular stochastic PDEs Annales De L'Institut Henri Poincaré, ProbabilitéS Et Statistiques. 54: 1314-1340 |
| Bakhtin Y, Hurth T, Lawley SD, et al. (2018) Smooth invariant densities for random switching on the torus Nonlinearity. 31: 1331-1350 |
| Luo S, Mattingly JC. (2017) SCALING LIMITS OF A MODEL FOR SELECTION AT TWO SCALES. Nonlinearity. 30: 1682-1707 |
| Cooke B, Herzog DP, Mattingly JC, et al. (2017) Geometric ergodicity of two-dimensional Hamiltonian systems with a Lennard–Jones-like repulsive potential Communications in Mathematical Sciences. 15: 1987-2025 |
| Glatt-Holtz N, Mattingly JC, Richards G. (2016) On Unique Ergodicity in Nonlinear Stochastic Partial Differential Equations Journal of Statistical Physics. 166: 618-649 |
| Herzog DP, Mattingly JC. (2015) Noise-induced stabilization of planar flows ii Electronic Journal of Probability. 20 |
| Huckemann S, Mattingly J, Miller E, et al. (2015) Sticky central limit theorems at isolated hyperbolic planar singularities Electronic Journal of Probability. 20 |
| Munch E, Turner K, Bendich P, et al. (2015) Probabilistic Fréchet means for time varying persistence diagrams Electronic Journal of Statistics. 9: 1173-1204 |