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  • The phase space of relativistic particle mechanics is defined as the first jet space of motions regarded as time-like one-dimensional submanifolds of spacetime. A Lorentzian metric and an electromagnetic 2-form define naturally a generalized contact structure on the odd-dimensional phase space. In the paper, infinitesimal symmetries of the phase structures are characterized. More precisely, it is proved that all phase infinitesimal symmetries are special Hamiltonian lifts of distinguished conserved quantities on the phase space. It is proved that generators of infinitesimal symmetries constitute a Lie algebra with respect to a special bracket. A momentum map for groups of symmetries of the geometric structures is provided.
  • The phase space of relativistic particle mechanics is defined as the first jet space of motions regarded as time-like one-dimensional submanifolds of spacetime. A Lorentzian metric and an electromagnetic 2-form define naturally a generalized contact structure on the odd-dimensional phase space. In the paper, infinitesimal symmetries of the phase structures are characterized. More precisely, it is proved that all phase infinitesimal symmetries are special Hamiltonian lifts of distinguished conserved quantities on the phase space. It is proved that generators of infinitesimal symmetries constitute a Lie algebra with respect to a special bracket. A momentum map for groups of symmetries of the geometric structures is provided. (en)
Title
  • On the characterization of infinitesimal symmetries of the relativistic phase space
  • On the characterization of infinitesimal symmetries of the relativistic phase space (en)
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  • On the characterization of infinitesimal symmetries of the relativistic phase space
  • On the characterization of infinitesimal symmetries of the relativistic phase space (en)
skos:notation
  • RIV/00216224:14310/12:00057828!RIV13-GA0-14310___
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  • P(GA201/09/0981)
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  • 48
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  • 156363
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  • RIV/00216224:14310/12:00057828
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  • Relativistic mechanics; jets of submanifolds; nonlinear connections; contact forms; cosymplectic forms; infinitesimal symmetries (en)
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  • GB - Spojené království Velké Británie a Severního Irska
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  • [5F326F1DAEB5]
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  • Journal of Physics A: Mathematical and Theoretical
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  • 45
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  • Janyška, Josef
  • Vitolo, Raffaele
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  • 000311337400010
issn
  • 1751-8113
number of pages
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  • 10.1088/1751-8113/45/48/485205
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  • 14310
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