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APPROXIMATE EVALUATION OF FUNCTIONAL INTEGRALS GENERATED BY THE RELATIVISTIC HAMILTONIAN Hamiltonian is considered. The method of evaluation of functional integrals is based on the expansion

Homoclinics for strongly indefinite almost periodic second order Hamiltonian systems second order Hamiltonian systems in the strongly indefinite case. The proof relies on a careful analysis

On the extension of singular linear infinite-dimensional Hamiltonian flows is introduced, which is a locally convex space to which the Hamiltonian function, trajectories

Unbounded random operators and Feynman formulae inapplicable to unbounded ones). Although the averaging of families of semigroups generates a function

Bi-Variationality, Symmetries and Approximate SolutionsBy a bi-variational system we mean any system of equations generated by two different Hamiltonian

Invariance of functionals and related Euler–Lagrange equationsWe establish a connection between symmetries of functionals and symmetries of the corresponding

Application of Banach limits to invariant measures of infinite-dimensional Hamiltonian flows of symplectomorphisms generated by Liouville-integrable Hamiltonian systems. We construct an invariant measure

Bi-variational Evolutionary Systems and Approximate Solutions of the corresponding functionals - in general nonclassical Hamiltonian actions - and their applications for the search

Generalization of the Bogoliubov-Zubarev Theorem for Dynamic Pressure to the Case of Compressibility introduce the volume of the object into consideration using a singular addition to the Hamiltonian function

Quantum-Chemical Study of the Benzene Reaction with Fluorine functional approximation. It was found that the interaction of benzene with atomic fluorine can proceed via

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