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81.
This paper derives new discrete integrable system based on discrete
isospectral problem. It shows that the hierarchy is completely
integrable in the Liouville sense and possesses bi-Hamiltonian
structure. Finally, integrable couplings of the obtained system is
given by means of semi-direct sums of Lie algebras. 相似文献
82.
基于一个带有三个位势函数新的等谱问题,本文得到了一个带有任意函数的新的Lax可积族.当位势选取特殊函数时,得到了著名的Schrodinger方程,广义MkdV方程,热传导方程和耦合的Burgers方程及其Hamiltonian结构,并证明方程是Liouville可积的. 相似文献
83.
This paper continues the review of the Serret-Andoyer (SA) canonical formalism in rigid-body dynamics, commenced by [1], and
presents some new result. We discuss the applications of the SA formalism to control theory. Considerable attention is devoted
to the geometry of the Andoyer variables and to the modeling of control torques. We develop a new approach to Stabilization
of rigid-body dynamics, an approach wherein the state-space model is formulated through sets of canonical elements that partially
or completely reduce the unperturbed Euler-Poinsot problem. The controllability of the system model is examined using the
notion of accessibility, and is shown to be accessible. Based on the accessibility proof, a Hamiltonian controller is derived
by using the Hamiltonian as a natural Lyapunov function for the closed-loop dynamics. It is shown that the Hamiltonian controller
is both passive and inverse optimal with respect to a meaningful performance-index. Finally, we point out the possibility
to apply methods of structure-preserving control using the canonical Andoyer variables, and we illustrate this approach on
rigid bodies containing internal rotors.
相似文献
84.
Qin Jiang 《Journal of Mathematical Analysis and Applications》2007,328(1):380-389
Some solvability conditions of periodic and subharmonic solutions are obtained for a class of subquadratic nonautonomous second-order Hamiltonian systems by the minimax methods in critical point theory. 相似文献
85.
86.
Hamiltonian[k,k+1]-因子 总被引:4,自引:0,他引:4
本文考虑n/2-临界图中Hamiltonian[k,k+1]-因子的存在性。Hamiltonian[k,k+1]-因子是指包含Hamiltonian圈的[k,k+1]-因子;给定阶数为n的简单图G,若δ(G)≥n/2而δ(G\e)相似文献
87.
该文讨论一个新的离散特征值问题,导出了相应的离散的Hamilton系统的保谱族,并且证明了它们是Liouville可积系。通过谱问题的双非线性化,导出一个新的可积的辛映射 。
相似文献
88.
Guihua FeiSoon-Kyu Kim Tixiang Wang 《Journal of Mathematical Analysis and Applications》2002,267(2):665-678
In this paper, we study the existence of periodic solutions for classical Hamiltonian systems without the Palais-Smale condition. We prove that the information of the potential function contained in a finite domain is sufficient for the existence of periodic solutions. Moreover, we establish the existence of infinitely many periodic solutions without any symmetric condition on the potential function V. 相似文献
89.
In this paper we give a generalized form of the Schrödinger equation in the relativistic case, which contains a generalization of the Klein-Gordon equation. By complex Legendre transformation, the complex Lagrangian of electrodynamics produces a complex relativistic Hamiltonian H of electrodynamics, on the holomorphic cotangent bundle T′* M. By a special quantization process, a relativistic time dependent Schrödinger equation, in the adapted frames of (T′* M, H) is obtained. This generalized Schrödinger equation can be expressed with respect to the Laplace operator of the complex Hamilton space (T′*M, H). Finally, under some additional conditions on the proper time s of the complex space-time M and the time parameter t along the quantum state, by the method of separation of variables, we obtain two classes of solutions for the Schrödinger equation, one for the weakly gravitational complex curved space M, and the second in the complex space-time with Schwarzschild metric. 相似文献
90.
We show that, when numerically integrating Hamiltonian problems, nondissipative numerical methods do not in general share the advantages possessed by symplectic integrators. Here a numerical method is called nondissipative if, when applied with a small stepsize to the test equationdy/dt = iy, real, has amplification factors of unit modulus. We construct a fourth order, nondissipative, explicit Runge-Kutta-Nyström procedure with small error constants. Numerical experiments show that this scheme does not perform efficiently in the numerical integration of Hamiltonian problems.This research has been supported by project DGICYT PB92-254. 相似文献