MOTION OF CHARGED PARTICLES FROM THE GEOMETRIC VIEW POINT

OSAMU IKAWA

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MOTION OF CHARGED PARTICLES FROM THE GEOMETRIC VIEW POINT

机译：几何视点上带电粒子的运动

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This is a review article on the motion of charged particles related to the author's study. The equation of motion of a charged particle is defined as a curve satisfying a certain differential equation of second order in a semi-Riemannian manifold furnished with a closed two-form. Charged particle is a generalization of geodesic. We shall oversee the geometric aspect of charged particles.

机译：这是一篇有关带电粒子运动与作者研究相关的评论文章。带电粒子的运动方程定义为在配有封闭二形式的半黎曼流形中满足某阶二阶微分方程的曲线。带电粒子是测地线的推广。我们将监督带电粒子的几何形状。

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《Journal of geometry and symmetry in physics》 |2010年第null期|共25页
作者
OSAMU IKAWA;
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原文格式 PDF
正文语种 eng
中图分类数学;
关键词
charged particles; differential equation; closed two-form;

机译：带电粒子微分方程封闭二型;

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专利

1. MOTION OF CHARGED PARTICLES FROM THE GEOMETRIC VIEW POINT [J] . OSAMU IKAWA Journal of geometry and symmetry in physics . 2010,第Null期

机译：几何视点上带电粒子的运动
2. Response to "comment on Geometric phase of the gyromotion for charged particles in a time-dependent magnetic field'" [Phys. Plasmas 19, 094701 (2012)] [J] . Liu J., Qin H. Physics of plasmas . 2012,第9期

机译：对“随时间变化的磁场中带电粒子的旋转几何相位的评论”的响应。 Plasmas 19，094701（2012）]
3. Comment on "geometric phase of the gyromotion for charged particles in a time-dependent magnetic field" [Phys. Plasmas 18, 072505 (2011)] [J] . Brizard A.J., De Guillebon L. Physics of plasmas . 2012,第9期

机译：评论“在时间相关的磁场中带电粒子的旋转的几何相位”。 Plasmas 18，072505（2011）]
4. The Dynamics And Motions Of Dust Particles In Two And Three Negatively Charged Particle System: Theory And Modelling [C] . B. Nedaeeshakarab, R. Najafi Jabdaraghi, S. Sobhanian International Conference on Physics of Dusty Plasmas . 2011

机译：两个和三个带负电粒子系统中灰尘颗粒的动态和运动：理论与建模
5. A Numerical Method for the Simulation of Skew Brownian Motion and its Application to Diffusive Shock Acceleration of Charged Particles [D] . McEvoy, Erica L. 2017

机译：斜布朗运动仿真的数值方法及其在带电粒子扩散冲击加速度中的应用
6. A Closed Parameterization of DNA–Damage by Charged Particles, as a Function of Energy — A Geometrical Approach [O] . Frank Van den Heuvel 2010

机译：带电粒子对DNA损伤的封闭参数化，作为能量的一种几何方法
7. Comment on "Geometric phase of the gyromotion for charged particles in a time-dependent magnetic field" Phys. Plasmas 18, 072505 (2011) [O] . Brizard Alain, De Guillebon Loïc 2012

机译：评论“在时间相关的磁场中带电粒子旋转的几何相位”。 Plasmas 18，072505（2011）
8. Geometric Phase of the Gyromotion for Charged Particles in a Time-dependent Magnetic Field [R] . Liu, J., Qin, H. 2011

机译：时变磁场中带电粒子运动的几何相位

MOTION OF CHARGED PARTICLES FROM THE GEOMETRIC VIEW POINT

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