List of bibliographic references
Number of relevant bibliographic references: 16.
Ident. | Authors (with country if any) | Title |
---|
000300 (1996) |
Vyjayanthi Chari [États-Unis] ; Andrew Pressley [Royaume-Uni, Malte] | Yangians, integrable quantum systems and Dorey's rule |
000356 (1986) |
C. Fronsdal | Massless Particles, Orthosymplectic Symmetry and Another Type of Kaluza-Klein Theory |
000535 (1979) |
W. Lisiecki [Pologne] ; A. Odzijewicz [Pologne] | Twistor flag spaces as phase spaces of conformal particles |
000C38 (2000) |
D. F. Scofield | Quantum dynamical manifolds 5. Hydrogen mass‐spacetime |
001086 (1977) |
| Orbital angular momentum and massless particles |
001320 (1987) |
Ola Bratteli [Norvège] ; Derek W. Robinson [Australie] | Groups, Semigroups, and Generators |
001338 (2012) |
A. Levin [Russie, Allemagne] ; M. Olshanetsky [Russie, Allemagne] ; A. Smirnov [Russie, États-Unis] ; A. Zotov [Russie] | Characteristic Classes and Hitchin Systems. General Construction |
001597 (1981) |
M. A. Olshanetsky [Russie] ; A. M. Perelomov [Russie] | Classical integrable finite-dimensional systems related to Lie algebras |
001771 (2007) |
Kirill Krasnov [Royaume-Uni] ; Jean-Marc Schlenker [France] | Minimal surfaces and particles in 3-manifolds |
001964 (2001) |
Heinrich Saller [Allemagne] | Symmetry Reduction From Interactions to Particles |
001D00 (2011) |
Eberhard Zeidler [Allemagne] | Representations of Symmetries in Mathematics and Physics, and Elementary Particles |
001E11 (1991) |
T. Jaroszewicz [États-Unis] ; P. S Kurzepa [États-Unis] | Spin, statistics, and geometry of random walks |
002755 (1976) |
Jan J. Sławianowski [Pologne] | Deformable gyroscope in a non-euclidean space classical, non-relativistic theory |
002A30 (1996) |
S. A. Bulgadaev [Russie] | On topological excitations with isovector topological charges |
002E47 (1991) |
E. Corrigan [Royaume-Uni] ; P. E. Dorey [France] | A representation of the exchange relation for affine Toda field theory |
003357 (1999) |
S. A. Bulgadaev [Russie] | Topological interpretation of quantum numbers |
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