Results 191 to 200 of about 166,028,508 (238)

On the motion of a charged particle

Journal of Nuclear Energy. Part C, Plasma Physics, Accelerators, Thermonuclear Research, 1961
The motion of a charged particle, including the effect of its self field is treated in the frame of classical mechanics by the Liouville method, developed recently by the author and his co-workers mainly for statistical mechanical problems. The author summarizes the results which he and Leaf has obtained in this way for the following cases: free ...
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Motion of charged particles in the magnetosphere

Astrophysics and Space Science, 1981
The adiabatic motion of charged particles in the magnetosphere has been investigated using Mead-Fairfield magnetospheric field model (Mead and Fairfield, 1975). Since the motion of charged particles in a dipolar field geometry is well understood, we bring out in this paper some important features in characteristic motion due to non-dipolar distortions ...
G. K. Mukherjee, R. Rajaram
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Motion of a charged particle

1985
It has been pointed out in the introductory chapter that in a hot plasma inter-particle collisions are relatively weak, so that over time scales of interest a particle may remain close to its orbit in the macroscopic fields in the plasma, without being significantly deflected by the microscopic fields arising from other particles. For this reason it is
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Electrophoretic motion of a charged particle in a charged cavity

European Journal of Mechanics - B/Fluids, 2014
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Lee, Tai C., Keh, Huan J.
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Single-particle motion in liquids of charged particles

Physical Review A, 1983
We present a simple approximation for the velocity autocorrelation function of a tagged charged particle immersed in a liquid of charged particles. Application to a classical one-component plasma and a simple molten salt manifests the importance of the coupling between single-particle motion and charge-density excitations in both systems. The theory is
T. Munakata, J. Bosse
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Diffusiophoretic Motion of a Charged Spherical Particle in a Nanopore

The Journal of Physical Chemistry B, 2010
The diffusiophoretic motion of a charged spherical particle in a nanopore, subjected to an axial electrolyte concentration gradient, is investigated using a continuum theory, which consists of the ionic mass conservation equations for the ionic concentrations, the Poisson equation for the electric potential in the solution, and the Stokes equations for
Sang Yoon, Lee, Sinan E, Yalcin, Sang W, Joo, Oktay, Baysal, Shizhi, Qian   +4 more
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Motions of charged particles in plasmas

International Journal of Engineering Science, 1963
Abstract The motion of a single charged particle in magnetic and electric fields B and E is described by the basic non-relativistic equation of motion in which radiation damping is neglected. With emphasis on vector methods, data are obtained for the drift-free reference case of motion in a circular helix, and then the drift velocity perpendicular ...
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Electrodiffusiophoretic Motion of a Charged Spherical Particle in a Nanopore

The Journal of Physical Chemistry B, 2010
The electrodiffusiophoretic motion of a charged spherical nanoparticle in a nanopore subjected to an axial electric field and electrolyte concentration gradient has been investigated using a continuum model, composed of the Poisson-Nernst-Planck equations for the ionic mass transport and the Navier-Stokes equations for the flow field.
Sinan E, Yalcin, Sang Yoon, Lee, Sang W, Joo, Oktay, Baysal, Shizhi, Qian   +4 more
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Motion of a Charged Particle in Inhomogeneous Magnetic Field

Journal of the Physical Society of Japan, 1964
The motion of a charged particle in the static magnetic field which is applied parallel to z direction and whose magnitude varies in y direction monotonously tending to 0 is discussed. The orbit of the particle is a spiral directing ± B ×∇ B when the speed of the particle does not exceed a certain value determined by its initial position, whereas when ...
Kondo, Hiromichi, Toshioka, K.
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Motion of Charged Particles in a Line

2015
Let us consider a fixed electrical charge \(Q_1\) placed at the origin of the real line and a point particle with charge \(Q_2\) moving on \({\mathbb R}^+\) and subjected to an external \(T\)-periodic excitation \(h(t)\). The main objective of this chapter is to unveil the main dynamical aspects of this model.
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