SCOAP3 Repository 7 records found  Search took 0.02 seconds. 
1. Casimir operators of centrally extended l -conformal Galilei algebra / Galajinsky, Anton ; Masterov, Ivan
The full set of Casimir elements of the centrally extended l -conformal Galilei algebra is found in simple and tractable form..
Published in Nuclear Physics B (2019) 10.1016/j.nuclphysb.2019.114618
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2. N = 4 l -conformal Galilei superalgebra / Galajinsky, Anton ; Masterov, Ivan
An N=4 supersymmetric extension of the l -conformal Galilei algebra is constructed. [...]
Published in Physics letters B (2017) 10.1016/j.physletb.2017.05.086
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3. Eisenhart lift for higher derivative systems / Galajinsky, Anton ; Masterov, Ivan
The Eisenhart lift provides an elegant geometric description of a dynamical system of second order in terms of null geodesics of the Brinkmann-type metric. [...]
Published in Physics letters B (2016) 10.1016/j.physletb.2016.11.059
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4. N=2 supersymmetric odd-order Pais–Uhlenbeck oscillator / Masterov, Ivan
We consider an N=2 supersymmetric odd-order Pais–Uhlenbeck oscillator with distinct frequencies of oscillation. [...]
Published in Nuclear Physics B (2016) 10.1016/j.nuclphysb.2016.06.030
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5. The odd-order Pais–Uhlenbeck oscillator / Masterov, Ivan
We consider a Hamiltonian formulation of the (2n+1) -order generalization of the Pais–Uhlenbeck oscillator with distinct frequencies of oscillation. [...]
Published in Nuclear Physics B (2016) 10.1016/j.nuclphysb.2016.04.025
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6. An alternative Hamiltonian formulation for the Pais–Uhlenbeck oscillator / Masterov, Ivan
Ostrogradsky's method allows one to construct Hamiltonian formulation for a higher derivative system. [...]
Published in Nuclear Physics B (2015) 10.1016/j.nuclphysb.2015.11.011
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7. On dynamical realizations of l -conformal Galilei and Newton–Hooke algebras / Galajinsky, Anton ; Masterov, Ivan
In two recent papers (Aizawa et al., 2013 [15] ) and (Aizawa et al., 2015 [16] ), representation theory of the centrally extended l -conformal Galilei algebra with half-integer l has been applied so as to construct second order differential equations exhibiting the corresponding group as kinematical symmetry. [...]
Published in Nuclear Physics B 896 (2015) 244-254 10.1016/j.nuclphysb.2015.04.024
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1 Masterov, I.
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