Gajić, Borislav
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Full Name
Gajić, Borislav
ORCID
Scopus Author ID
Country
Serbia
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Subject
- 1 Algebro-geometric integration | Four-dimensional Hess-Appel'rot system | Invariant relation | Lax pair | Prym variety | Rigid body motion
- 1 Elliptic curves | Hess-Appel'rot system | Integrability | L-A pair | Separation of variables
- 1 Invariant relations | Partial reduction | Systems of Hess-Appel'rot type | Zhukovskii property
Type
- 5 Article
Results 1-5 of 5 (Search time: 0.002 seconds).
Author(s) | Title | Issue Date | Appears in | Rank | |
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1 | Dragović, Vladimir ; Gajić, Borislav ; Jovanović, Božidar | Systems of Hess-Appel'rot type and Zhukovskii property | 1-Dec-2009 | International Journal of Geometric Methods in Modern Physics; 6(8); 1253-1304 | M22 |
2 | Dragović, Vladimir ; Gajić, Borislav | Elliptic curves and a new construction of integrable systems | 17-Sep-2009 | Regular and Chaotic Dynamics; 14(4-5); 466-478 | M22 |
3 | Dragović, Vladimir ; Gajić, Borislav ; Jovanović, Božidar | Singular Manakov flows and geodesic flows on homogeneous spaces of SO(N) | 1-Sep-2009 | Transformation Groups; 14(3); 513-530 | M22 |
4 | Dragović, Vladimir ; Gajić, Borislav | Matrix Lax polynomials, geometry of Prym varieties and systems of Hess-Appel'rot type | 1-Jan-2006 | Letters in Mathematical Physics; 76(2-3); 163-186 | M22 |
5 | Dragović, Vladimir ; Gajić, Borislav | An L-A pair for the Hess-Apel'rot system and a new integrable case for the Euler-Poisson equations on so(4) x so (4) | 1-Jan-2001 | Royal Society of Edinburgh - Proceedings A; 131(4); 845-855 | M22 |
Projects
(Co-Investigators)
Results 1-3 of 3 (Search time: 0.0 seconds).
Acronym | Title | Start date | Completion | P-Investigator |
---|---|---|---|---|
PROJECT 144014 | Geometry and Topology of Manifolds and Integrable Dynamical Systems | 01-01-2006 | 31-12-2010 | Dragović, Vladimir |
PROJECT 1643 | Geometry and Topology of Manifolds and Integrable Dynamical Systems | 01-01-2002 | 31-12-2005 | Dragović, Vladimir |
PROJECT 174020 | Geometry and Topology of Manifolds, Classical Mechanics and Integrable Dynamical Systems | 01-01-2011 | 31-12-2019 | Dragović, Vladimir |