Add to ORKGAbstract: Invariant manifolds of hamiltonian dynamic systems are investigated. In some cases the type of such manifolds are established. Some statements are approved about the equvalenece of phase flows of such manifolds.Note: Research direction:Theoretical and applied problems of mechanic
We propose a geometrical approach to the investigation of Hamiltonian systems on (Pseudo) Riemannian...
It is shown that the intrinsic geometry associated with equilibrium thermodynamics, namely the conta...
Differential geometry based upon the Cartan calculus of differential forms is applied to investigate...
One of the most useful properties of dynamical systems is the existence of invariant manifolds and t...
Abstract: Mechanic system invariant manifolds of energy and linear integrals are investiga...
systems, complex systems. The aim of this work is to establish the existence of invariant manifolds ...
systems, complex systems. The aim of this work is to establish the existence of invariant manifolds ...
A methodology to calculate the approximate invariant manifolds of dynamical systems defined through ...
This monograph presents some theoretical and computational aspects of the parameterization method fo...
We describe a reduction process that allows us to define Hamiltonian struc-tures on the manifold of ...
We review some basic terminology in dynamical systems with the purpose of bridging some of the comm...
We present the Constructive Methods of Invariant Manifolds for model reduction in physical and chemi...
One of important characteristics in qualitative analysis of the phase space of mechan-ical systems, ...
Dynamical systems have attracted much interest since the discovery of chaotic phenomena I I]. Many a...
We present the Constructive Methods of Invariant Manifolds for model reduction in physical and chemi...
We propose a geometrical approach to the investigation of Hamiltonian systems on (Pseudo) Riemannian...
It is shown that the intrinsic geometry associated with equilibrium thermodynamics, namely the conta...
Differential geometry based upon the Cartan calculus of differential forms is applied to investigate...
One of the most useful properties of dynamical systems is the existence of invariant manifolds and t...
Abstract: Mechanic system invariant manifolds of energy and linear integrals are investiga...
systems, complex systems. The aim of this work is to establish the existence of invariant manifolds ...
systems, complex systems. The aim of this work is to establish the existence of invariant manifolds ...
A methodology to calculate the approximate invariant manifolds of dynamical systems defined through ...
This monograph presents some theoretical and computational aspects of the parameterization method fo...
We describe a reduction process that allows us to define Hamiltonian struc-tures on the manifold of ...
We review some basic terminology in dynamical systems with the purpose of bridging some of the comm...
We present the Constructive Methods of Invariant Manifolds for model reduction in physical and chemi...
One of important characteristics in qualitative analysis of the phase space of mechan-ical systems, ...
Dynamical systems have attracted much interest since the discovery of chaotic phenomena I I]. Many a...
We present the Constructive Methods of Invariant Manifolds for model reduction in physical and chemi...
We propose a geometrical approach to the investigation of Hamiltonian systems on (Pseudo) Riemannian...
It is shown that the intrinsic geometry associated with equilibrium thermodynamics, namely the conta...
Differential geometry based upon the Cartan calculus of differential forms is applied to investigate...