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搜索结果: 1-11 共查到conserved quantities相关记录11条 . 查询时间(0.119 秒)
With the advantages of fast calculating speed and high precision, the physics-informed neural network method opens up a new approach for numerically solving nonlinear partial differential equations. B...
We apply the non-Noether symmetry theory for mechanical systems to Lagrange–Maxwell mechanico-electrical systems. For these systems, we derive the Lutzky conserved quantities from the corresponding e...
We construct generalized solutions to the ultradiscrete KdV equation,including the so-called negative solition solutions. The method is based on the ultradiscretization of soliton solutions to the dis...
This paper expounds the relations between continuous symmetries and conserved quantities, i.e. Noether's ``first theorem'', in both the Lagrangian and Hamiltonian frameworks for classical mechanics. T...
We construct and analyze a family of semi-discretized difference schemes with two parameters for the Korteweg-de Vries (KdV) equation. The scheme possesses the first four near-conserved quantities f...
In this paper, we present a new semi-discrete difference scheme for the KdV equation, which possesses the first four nearconserved quatities. The scheme is better than the past one given in [4], becau...
2007Vol.48No.1pp.37-42DOI: On Form Invariance, Lie Symmetry, and Three Kinds of Conserved Quantities of Generalized Lagrange's Equations ZHAO Shu-Hong1,2 and LIANG Li-Fu1 ...
2006Vol.46No.2pp.265-268DOI: Lie Symmetry and Conserved Quantities for Nonholonomic Vacco Dynamical Systems DING Ning and FANG Jian-Hui College of Physics and Technology...
2006Vol.46No.1pp.97-100DOI: Unified Symmetry and Conserved Quantities of Mechanical System in Phase Space FANG Jian-Hui, DING Ning, and WANG Peng College of Physics Sci...
2006Vol.45No.4pp.732-736DOI: Generalized Lutzky Conserved Quantities of Holonomic Systems with Remainder Coordinates Subjected to Unilateral Constraints ZHANG Yi Departm...
2005Vol.44No.2pp.223-225DOI: Lie Symmetrical Non-Noether Conserved Quantities of Poincarè-Chetaev Equations ZHANG Peng-Yu and FANG Jian-Hui College of Physics and Techn...

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