Gauge field theory in terms of complex Hamiltonian geometry.

Munteanu, Gheorghe

Displaying similar documents to “Gauge field theory in terms of complex Hamiltonian geometry.”

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)

Similarity:

On the classical non-integrability of the Hamiltonian system for hydrogen atoms in crossed electric and magnetic fields

Robert Gębarowski (2011)

Banach Center Publications

Similarity:

Hydrogen atoms placed in external fields serve as a paradigm of a strongly coupled multidimensional Hamiltonian system. This system has been already very extensively studied, using experimental measurements and a wealth of theoretical methods. In this work, we apply the Morales-Ramis theory of non-integrability of Hamiltonian systems to the case of the hydrogen atom in perpendicular (crossed) static electric and magnetic uniform fields.

Gauge-independent Hamiltonian reduction of constrained systems.

Muslih, S.I. (2002)

Journal of Applied Mathematics

Similarity:

Hamiltonian Systems Close to Integrable Systems

E. Zenhder (1975)

Publications mathématiques et informatique de Rennes

Similarity:

A geometrical analysis of the field equations in field theory.

Echeverría-Enríquez, A., Muñoz-Lecanda, M.C., Román-Roy, N. (2002)

International Journal of Mathematics and Mathematical Sciences

Similarity:

Bi-Hamiltonian structure as a shadow of non-Noether symmetry.

Chavchanidze, G. (2003)

Georgian Mathematical Journal

Similarity:

Hamiltonian Dynamics on Pseudodifferential Symbols

Boris Khesin (1993)

Recherche Coopérative sur Programme n°25

Similarity:

A simple proof of the non-integrability of the first and the second Painlevé equations

Henryk Żołądek (2011)

Banach Center Publications

Similarity:

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.