Dimiter N. Vassilev, Ph.D.
Affiliations: | 2000 | Purdue University, West Lafayette, IN, United States |
Area:
MathematicsGoogle:
"Dimiter Vassilev"Parents
Sign in to add mentor| Nicola Garofalo | grad student | 2000 | Purdue | |
| (Yamabe equations on Carnot groups.) | ||||
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Publications
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| Ivanov S, Minchev I, Vassilev D. (2019) Non-Umbilical Quaternionic Contact Hypersurfaces in Hyper-Kähler Manifolds International Mathematics Research Notices. 2019: 5649-5673 |
| Vassilev D. (2017) Convexity of the entropy of positive solutions to the heat equation on quaternionic contact and CR manifolds Pacific Journal of Mathematics. 289: 189-201 |
| Ivanov S, Minchev IM, Vassilev D. (2016) Quaternionic contact Einstein manifolds Mathematical Research Letters. 23: 1405-1432 |
| Ivanov S, Vassilev D. (2015) The Lichnerowicz and Obata first eigenvalue theorems and the Obata uniqueness result in the Yamabe problem on CR and quaternionic contact manifolds Nonlinear Analysis, Theory, Methods and Applications. 126: 262-323 |
| Fernández M, Ivanov S, Ugarte L, et al. (2015) Quaternionic heisenberg group and heterotic string solutions with non-constant dilaton in dimensions 7 and 5 Communications in Mathematical Physics. 339: 199-219 |
| Ivanov S, Vassilev D. (2014) An obata-type theorem on a three-dimensional cr manifold Glasgow Mathematical Journal. 56: 283-294 |
| Ivanov S, Petkov A, Vassilev D. (2014) The sharp lower bound of the first eigenvalue of the sub-Laplacian on a quaternionic contact manifold Journal of Geometric Analysis. 24: 756-778 |
| Fernández M, Ivanov S, Ugarte L, et al. (2014) Non-Kaehler heterotic string solutions with non-zero fluxes and non-constant dilaton Journal of High Energy Physics. 2014 |
| Ivanov S, Petkov A, Vassilev D. (2013) The sharp lower bound of the first eigenvalue of the sub-Laplacian on a quaternionic contact manifold in dimension seven Nonlinear Analysis, Theory, Methods and Applications. 93: 51-61 |
| Ivanov S, Vassilev D. (2013) An Obata type result for the first eigenvalue of the sub-Laplacian on a CR manifold with a divergence-free torsion Journal of Geometry. 1-30 |