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Anomalous transport in one-dimensional translation invariant Hamiltonian systems with short range interactions, is shown to belong in general to the KPZ universality class. Exact asymptotic forms for ...
Abstract: The purpose of this article is to compute the normal form of a class of general quadratic Hamiltonian systems that generalizes naturally Euler's equations from the free rigid body dynamics.
Abstract: Anomalous transport in one dimensional translation invariant Hamiltonian systems with short range interactions, is shown to belong in general to the KPZ universality class. Exact asymptotic ...
Motivated by various results on homogeneous geodesics of Riemannian spaces, we study homogeneous trajectories, i.e. trajectories which are orbits of a one-parameter symmetry group, of Lagrangian and H...
We present a Hamiltonian derivation of a class of reduced plasma two-dimensional fluid models, an example being the Charney-Hasegawa-Mima equation. These models are obtained from the same parent Hamil...
Given a semi-Hamiltonian system, we construct an $F$-manifold with a connection satisfying a suitable compatibility condition with the product. We exemplify this procedure in the case of the so-called...
We consider particle motion in nonautonomous 1 degree of freedom Hamiltonian systems for which H(p,q,t) depends on N periodic functions of t with incommensurable frequencies. It is shown that in near-...
2007Vol.48No.2pp.205-210DOI: Hamiltonian Systems and Darboux Transformation Associated with a 3×3 Matrix Spectral Problem LUO Lin1,2 and FAN En-Gui2 1 Department of Mat...
2006Vol.46No.4pp.603-606DOI: Energy Gap for Some Hamiltonian Systems Describing Polariton Systems Obtained via Invariant Eigen-operator Method FAN Hong-Yi1,2 and TANG Xu-Bing2 ...
2003Vol.40No.3pp.265-268DOI: A Set of Lie Symmetrical Conservation Law for Rotational Relativistic Hamiltonian Systems LUO Shao-Kai1,2 and JIA Li-Qun2 1 Institute of Mat...
2003Vol.39No.2pp.177-180DOI: Anticontrol of Quantum Chaos in Hamiltonian Systems FANG Jin-Qing,1 BI Qiao,2 and H.E. Ruda2 1 China Institute of Atomic Energy, P.O. Box 27...

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