Examples of 'hamiltonian systems' in a sentence
Meaning of "hamiltonian systems"
A dynamical system in classical mechanics that describes the evolution of a physical system using Hamilton's equations of motion
How to use "hamiltonian systems" in a sentence
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hamiltonian systems
Hamiltonian systems can be generalized in various ways.
He proposed symplectic algorithms for Hamiltonian systems.
Hamiltonian systems can be classified as integrable and nonintegrable.
The class considered is that of Hamiltonian systems in ports.
Hamiltonian systems and dynamical systems of geometric origin.
Such algorithms preserve the symplectic geometric structure of Hamiltonian systems.
Hamiltonian systems on symplectic manifolds tend to have many periodic orbits.
Here we construct four types of algebraic Hamiltonian systems in one dimension.
Hamiltonian systems are reversible.
The geometry of Hamiltonian systems.
Hamiltonian systems in stellar and planetary dynamics are typically near integrable.
Stability of equilibria of Hamiltonian systems.
Typical Hamiltonian systems are not integrable but chaotic, and this chaos is not homogeneous.
Also, we present the reduction of conformal Hamiltonian systems.
The class of Hamiltonian systems characterizes certain quantum-classical systems including Bose-Einstein condensates.
See also
Quasi-effective stability for nearly integrable Hamiltonian systems.
Hamiltonian systems and dynamical systems of geometric origin, e.g. geodesic flows.
The study 's local perspective was on the relative equilibria of Hamiltonian systems.
Topics examined include preserving the symplecticity in Hamiltonian systems and preserving volume in divergence-free systems.
In groundbreaking work, they provided a common framework for relative equilibria of Hamiltonian systems.
For instance, all Hamiltonian systems are volume-preserving because of Liouville 's theorem.
When a gap in the dispersion relation exists, the dynamics is that of Hamiltonian systems.
Hanßmann, Dynamics of Hamiltonian systems.
In this paper, we study the existence of periodic solutions for a class of Hamiltonian systems.
But Liouville 's theorem does not imply that the ergodic hypothesis holds for all Hamiltonian systems.
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Hamiltonian dynamics can be used for this
We have to split the hamiltonian into two parts
Hamiltonian systems can be generalized in various ways
