Gauge-independent Hamiltonian reduction of constrained systems.
Muslih, S.I. (2002)
Journal of Applied Mathematics
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Displaying similar documents to “The equivalence between the Hamiltonian and Lagrangian formulations for the parametrization-invariant theories.”
Gauge-independent Hamiltonian reduction of constrained systems.
Hamiltonian approaches of field theory.
Udrişte, Constantin, Teleman, Ana-Maria (2004)
International Journal of Mathematics and Mathematical Sciences
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On the Principle of Stationary Isoenergetic Action
Božidar Jovanović (2012)
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Noether (and Gauge) transformations for higher order singular lagrangians.
Xavier Gràcia, Josep M. Pons (1996)
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On D’Alembert’s Principle
Larry M. Bates, James M. Nester (2011)
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A formulation of the D’Alembert principle as the orthogonal projection of the acceleration onto an affine plane determined by nonlinear nonholonomic constraints is given. Consequences of this formulation for the equations of motion are discussed in the context of several examples, together with the attendant singular reduction theory.
Symmetries and currents in nonholonomic mechanics
Michal Čech, Jana Musilová (2014)
Communications in Mathematics
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In this paper we derive general equations for constraint Noethertype symmetries of a first order non-holonomic mechanical system and the corresponding currents, i.e. functions constant along trajectories of the nonholonomic system. The approach is based on a consistent and effective geometrical theory of nonholonomic constrained systems on fibred manifolds and their jet prolongations, first presented and developed by Olga Rossi. As a representative example of application of the geometrical...