Maria Gordina
Affiliations: | University of Connecticut, Storrs, CT, United States |
Area:
MathematicsGoogle:
"Maria Gordina"Children
Sign in to add trainee| Mang Wu | grad student | 2010 | University of Connecticut |
| John Haga | grad student | 2012 | University of Connecticut |
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Publications
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| Gordina M, Röckner M, Teplyaev A. (2020) Ornstein–Uhlenbeck processes with singular drifts: integral estimates and Girsanov densities Probability Theory and Related Fields. 1-31 |
| Baudoin F, Feng Q, Gordina M. (2019) Integration by parts and quasi-invariance for the horizontal Wiener measure on foliated compact manifolds Journal of Functional Analysis. 277: 1362-1422 |
| Banerjee S, Gordina M, Mariano P. (2018) Coupling in the Heisenberg group and its applications to gradient estimates Annals of Probability. 46: 3275-3312 |
| Eldredge N, Gordina M, Saloff-Coste L. (2018) Left-invariant geometries on SU(2) are uniformly doubling Geometric and Functional Analysis. 28: 1321-1367 |
| Asaad M, Gordina M. (2016) Hypoelliptic Heat Kernels on Nilpotent Lie Groups Potential Analysis. 45: 355-386 |
| Gordina M, Laetsch T. (2016) Sub-Laplacians on Sub-Riemannian Manifolds Potential Analysis. 44: 811-837 |
| Albeverio S, Driver BK, Gordina M, et al. (2016) Equivalence of the Brownian and Energy Representations Journal of Mathematical Sciences. 219: 612-630 |
| Gordina M, Haga J. (2014) Lévy Processes in a Step 3 Nilpotent Lie Group Potential Analysis. 41: 367-382 |
| Baudoin F, Gordina M, Melcher T. (2013) Quasi-invariance for heat kernel measures on sub-riemannian infinite-dimensional heisenberg groups Transactions of the American Mathematical Society. 365: 4313-4350 |
| Gordina M, Melcher T. (2013) A subelliptic Taylor isomorphism on infinite-dimensional Heisenberg groups Probability Theory and Related Fields. 155: 379-426 |