Gennadi Sardanashvily

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Gennadi Sardanashvily
Born (1950-03-13)March 13, 1950
Moscow, Soviet Union
Residence Russia
Citizenship Russia
Fields Theoretical Physics
Institutions Department of Theoretical Physics Moscow State University
Alma mater Moscow State University
Doctoral advisor Dmitri Ivanenko

Gennadi Sardanashvily (Russian: Генна́дий Алекса́ндрович Сарданашви́ли; born March 13, 1950) is a theoretical physicist, a principal research scientist of Moscow State University.

Biography[edit]

Gennadi Sardanashvily graduated from Moscow State University (MSU) in 1973, he was a Ph.D. student of the Department of Theoretical Physics (MSU) in 1973–76, where he held a position in 1976.

He attained his Ph.D. degree in physics and mathematics from MSU, in 1980, with Dmitri Ivanenko as his supervisor, and his D.Sc. degree in physics and mathematics from MSU, in 1998.

Gennadi Sardanashvily is the founder and Managing Editor (2003 - 2013) of the International Journal of Geometric Methods in Modern Physics (IJGMMP).

Research area[edit]

Gennadi Sardanashvily research area is geometric methods in classical and quantum mechanics and field theory, gravitation theory. His main achievement is geometric formulation of classical field theory and non-autonomous mechanics including:

Gennadi Sardanashvily has published more than 300 scientific works, including 24 books.

Selected monographs[edit]

  • Sardanashvily, G.; Zakharov, 0. (1992), Gauge Gravitation Theory, World Scientific, ISBN 981-02-0799-9 .
  • Sardanashvily, G. (1993), Gauge Theory on Jet Manifolds, Hadronic Press, ISBN 0-911767-60-6 .
  • Sardanashvily, G. (1995), Generalized Hamiltonian Formalism for Field Theory, World Scientific, ISBN 981-02-2045-6 .
  • Giachetta, G.; Mangiarotti, L.; Sardanashvily, G. (1997), New Lagrangian and Hamiltonian Methods in Field Theory, World Scientific, ISBN 981-02-1587-8 .
  • Mangiarotti, L.; Sardanashvily, G. (1998), Gauge Mechanics, World Scientific, ISBN 981-02-3603-4 .
  • Mangiarotti, L.; Sardanashvily, G. (2000), Connections in Classical and Quantum Field Theory, World Scientific, ISBN 981-02-2013-8 .
  • Giachetta, G.; Mangiarotti, L.; Sardanashvily, G. (2005), Geometric and Algebraic Topological Methods in Quantum Mechanics, World Scientific, ISBN 981-256-129-3 .
  • Giachetta, G.; Mangiarotti, L.; Sardanashvily, G. (2009), Advanced Classical Field Theory, World Scientific, ISBN 978-981-283-895-7 .
  • Giachetta, G.; Mangiarotti, L.; Sardanashvily, G. (2010), Geometric Methods in Classical and Quantum Mechanics, World Scientific, ISBN 978-981-4313-72-8 .
  • Sardanashvily, G. (2012), Lectures on Differential Geometry of Modules and Rings. Application to Quantum Theory, Lambert Academic Publishing, ISBN 978-3-659-23806-2 .
  • Sardanashvily, G. (2013), Advanced Differential Geometry for Theoreticians. Fiber bundles, jet manifolds and Lagrangian theory, Lambert Academic Publishing, ISBN 978-3-659-37815-7 .

References[edit]

  1. ^ D. Ivanenko, G. Sardanashvily, The gauge treatment of gravity, Physics Reports 94 (1983) 1–45.
  2. ^ G. Giachetta, L. Mangiarotti, G. Sardanashvily, Lagrangian supersymmetries depending on derivatives. Global analysis and cohomology, Commun. Math. Phys. 295 (2005) 103–128; arXiv: hep-th/0407185.
  3. ^ D. Bashkirov, G. Giachetta, L. Mangiarotti, G. Sardanashvily, The KT-BRST complex of a degenerate Lagrangian theory, Lett. Math. Phys. 83 (2008) 237–252; arXiv: math-ph/0702097.
  4. ^ G. Giachetta, L. Mangiarotti, G. Sardanashvily, Covariant Hamiltonian equations for field theory, J. Phys. A 32 (1999) 6629–6642; arXiv: hep-th/9904062.
  5. ^ G. Giachetta, L. Mangiarotti, G. Sardanashvily, On the notion of gauge symmetries of generic Lagrangian field theory, J. Math. Phys. 50 (2009) 012903; arXiv: 0807.3003.
  6. ^ G. Sardanashvily, Hamiltonian time-dependent mechanics, J. Math. Phys. 39 (1998) 2714–2729.
  7. ^ L.Mangiarotti, G. Sardanashvily, Quantum mechanics with respect to different reference frames, J. Math. Phys. 48 (2007) 082104; arXiv: quant-ph/0703266.
  8. ^ E. Fiorani, G. Sardanashvily, Global action-angle coordinates for completely integrable systems with non-compact invariant submanifolds, J. Math. Phys. 48 (2007) 032901; arXiv: math/0610790.
  9. ^ G. Sardanashvily, Graded infinite order jet manifolds, Int. J. Geom. Methods Mod. Phys. 4 (2007) 1335–1362; arXiv: 0708.2434

External links[edit]