Gauge-independent Hamiltonian reduction of constrained systems.
Muslih, S.I. (2002)
Journal of Applied Mathematics
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Displaying similar documents to “Hamiltonian approaches of field theory.”
Gauge-independent Hamiltonian reduction of constrained systems.
On second order Hamiltonian systems
Dana Smetanová (2006)
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The aim of the paper is to announce some recent results concerning Hamiltonian theory. The case of second order Euler–Lagrange form non-affine in the second derivatives is studied. Its related second order Hamiltonian systems and geometrical correspondence between solutions of Hamilton and Euler–Lagrange equations are found.
On the Principle of Stationary Isoenergetic Action
Božidar Jovanović (2012)
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Muslih, S.I. (2002)
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Huang, Xuncheng, Tu, Guizhang (2006)
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Gribanov, V.V., Kadyshevsky, V.G., Sorin, A.S. (2004)
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Mauro Francaviglia, Demeter Krupka (1982)
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A general background of higher order geometry and induced objects on subspaces.
Popescu, Marcela, Popescu, Paul (2002)
Balkan Journal of Geometry and its Applications (BJGA)
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A simple proof of the non-integrability of the first and the second Painlevé equations
Henryk Żołądek (2011)
Banach Center Publications
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The first and the second Painlevé equations are explicitly Hamiltonian with time dependent Hamilton function. By a natural extension of the phase space one gets corresponding autonomous Hamiltonian systems in ℂ⁴. We prove that the latter systems do not have any additional algebraic first integral. In the proof equations in variations with respect to a parameter are used.