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Canonical Treatment of Elliptical Motion
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作者 Ola A. Jarab’ah 《Advances in Pure Mathematics》 2023年第9期620-624,共5页
The constrained motion of a particle on an elliptical path is studied using Hamiltonian mechanics through Poisson bracket and Lagrangian mechanics through Euler Lagrange equation using non-natural Lagrangian. We calcu... The constrained motion of a particle on an elliptical path is studied using Hamiltonian mechanics through Poisson bracket and Lagrangian mechanics through Euler Lagrange equation using non-natural Lagrangian. We calculate the generalized momentum p<sub>θ</sub> and we find that this quantity is not conserved and the conjugate θ coordinate is not a cyclic coordinate. 展开更多
关键词 Hamilton Jacobi Equation Generalized Momentum elliptical motion Cyclic Coordinate
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Ellipticity of motion of particle in field of inhomogeneous plane wave
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作者 CHENG Changlin LEI Yu(Dept. of Applied Physics, University of Electronic Sci. and Tech. of China Chengdu Sichuan 610054) 《Chinese Journal of Acoustics》 1998年第4期318-328,共11页
The elliptic motion of particle in the fields of the inhomogeneous plane wavs that are generated on a liquid thermoviscoelastic solid interface is studied.. Calculations show that the ellipticity of the motion of Part... The elliptic motion of particle in the fields of the inhomogeneous plane wavs that are generated on a liquid thermoviscoelastic solid interface is studied.. Calculations show that the ellipticity of the motion of Particle is related to the incident angle that the homogeneous plane wave incidents upon the interface. The influeree of viscous properties of solid on the ellipticity of particle's motion is small and shows near the critical angles of longitudinal and transversal wavs. Under the incidence at Rayleigh angle, the change of the ellipticity of motion of the particle is periodic in the wake of its Rayleigh wavelength and its elliptic locus is couoter clockwise and clockwise rotation periodically. 展开更多
关键词 Ellipticity of motion of particle in field of inhomogeneous plane wave WAVE
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