| Subject: | Differential Geometry |
| Degree: | Department of Mathematics/University of Patras |
| PhD: | Department of Mathematics/University of Patras PhD Thesis: Invariant Einstein Metrics on Stiefel Manifolds and Compact Lie Groups |
| Research Interests: | Einstein metrics, Ricci flow on homogeneous spaces, homogeneous geodesics and equigeodesic curves |
| Office: | 220, 2nd Floor, Building Β |
| Contact with students: | Monday 18:00-19:00 & Tuesday 19:00-20:00 |
| E-mail: | marinastatha@uth.gr |
| Personal webpage: |
Marina Statha graduated from the Department of Mathematics of the University of Patras in 2010. She obtained her Master degree in Pure Mathematics in 2013 and her Ph.D. in 2018, both from the University of Patras. Her research interests include the geometry of homogeneous spaces and Lie groups. More precisely, she works on homogeneous Einstein metrics, Ricci flow on homogeneous spaces and homogeneous geodesics and equigeodesic curves. She uses tools from Lie groups and Lie algebras, representation theory and elements of symbolic computations. She has taught as a part-time instructor in the Department of Mathematics of the University of Patras and University of Thessaly. In 2019 she had a post-doctoral position in Marburg University under DAAD program. She has participated in the research program ΕΔΒΜ103 2020-21. She has delivered talks in various conferences in Greece, Europe and Japan.
- Statha, Equigeodesics on some classes of homogeneous spaces, Sci. Math. 170(3) (2021) 103001.
- Arvanitoyeorgos, N. Souris, M. Statha, Geodesic orbit metrics in a class of homogenous bundles over quaternionic Stiefel manifolds, J. Geom. Phys. 165 (2021) 104223.
- Arvanitoyeorgos, N. Souris, M. Statha, Geodesic orbit metrics in a class of homogeneous bundles over real and complex Stiefel manifolds, Geom. Dedicata, doi.org/10.1007/s10711-021-00639-6.
- Statha, Equigeodesics on generalized flag manifolds with G2-type t-roots, Osaka J. Math. Vol.57 No.4, (2020), 871-888.
- Arvanitoyeorgos, Y. Sakane, M. Statha, New homogeneous Einstein metrics on Stiefel manifolds, Differential Geom. 35, (2014), S2–S18.
