Assοciate Professor
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Theophanes Grammenos is an Assistant Professor of Applied Mathematics and Mathematical Physics at the Civil Engineering Department of the University of Thessaly. His research interests include general relativity and gravitation with an emphasis on the study of black holes and mathematical cosmology, analytical mechanics, continuum mechanics, tensor analysis and differential equations on curved higher-dimensional manifolds, differential geometry with an emphasis on Riemannian and Lorentzian geometry, and history of mathematical sciences. He has published over 40 articles in scientific journals and conference proceedings, he is the co-author of two textbooks on Linear Algebra and Fuzzy Mathematics, respectively, and has translated over 10 Mathematics textbooks.

Undergraduate Courses

Linear Algebra and Analytic Geometry
Ordinary Differential Equations
Partial Differential Equations

Graduate Courses

Fluid-Structure Interaction
Thermal Behavior of Structural Materials

Office Hours
Monday, 13:00 – 15:00
Tuesday, 13:00 – 14:00
Thursday, 13:00 – 14:00

Announcements:

 

Education
Physik-Diplom/M.Sc., Theoretical Physics, Leibniz Universität Hannover, Germany (1984)
Aufbaustudium, Theoretical Physics, Leibniz Universität Hannover, Germany (1988)
Ph.D., Mathematical Physics, University of Athens, Greece (1994)

Recent Publications
Fluid ordering and density variation in nano-channel flows: a quasi-continuum theory, Mathematical Methods in the Applied Sciences 37(2) (2014) 200-206.
Conditional symmetries and the canonical quantization of constrained mini-superspace actions: the Schwarzschild case, Journal of Geometry and Physics 71 (2013) 127-138.
Energy-momentum localization for a space-time geometry exterior to a black hole in the brane world, International Journal of Theoretical Physics 52(3) (2013) 757-764.
Locally homogeneous spaces, induced Killing vector fields, and applications to Bianchi prototypes, Journal of Mathematical Physics 53 (2012) 072502, 1-22.
Towards canonical quantum gravity for 3+1 geometries admitting maximally symmetric two-dimensional surfaces, Classical & Quantum Gravity 27 (2010) 145018, 1-21.