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Electrohydrodynamics in Dusty and Dirty Plasmas: by H. Kikuchi PDF

By H. Kikuchi

ISBN-10: 9048156564

ISBN-13: 9789048156566

ISBN-10: 9401596409

ISBN-13: 9789401596404

This monograph is the 1st booklet completely dedicated to Electrohydrodynamics in Dusty and soiled Plasmas with prolonged Electrodynamics and Gravito-Electrodynamics with electrical Mirrors. The publication comprises novel innovations of Electro Cusp-Reconnection and Generalized severe Ionization Velocities in addition to sleek suggestions of Self-Organization and Chaos. accordingly, the e-book is certain and really varied from the former version within the box of plasma physics when it comes to scope, item, and technique.
The scope of the current paintings is way broader and masses extra normal with house and laboratory purposes, together with collisional impartial and in part ionized gases in electrical and space-charge fields, thereby accompanying electric charging, electrification, discharge, ionization and recombination.
The e-book will function a textual content e-book, text-related or reference e-book for graduate scholars, submit graduates, and scientists in geo-astro, area, and laboratory plasma physics, electromagnetics and fluid dynamics. additionally, it will likely be valuable for researchers outdoor the plasma group who desire to receive new actual insights, elements, and issues of view.

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Additional info for Electrohydrodynamics in Dusty and Dirty Plasmas: Gravito-Electrodynamics and EHD

Sample text

When the change of the magnetic field with the radius of curvature is taken into account, the curvature drift is accompanied by a grad-B drift. lB)/B equals liRe. -- or VVB = - - . 35) Fig. 4. Curvature drift: electron motion in a magnetic field with curvature. 18 The two drifts are in the same direction; for a positive particle both has the direction B x VB. 36) This field distribution has a wavelength A = 21C /k and is the result of a sinusoidal distribution of charges, which we need not specify.

U1iversal gravitational constant and the mass of the central body, and r is the position of the particle. 4) where frr and fr

6) goes over into L = (mv 2/2) + qvA - q¢. 13) and we find the following expression for the Hamiltonian: H= (l/2m)(P -qAi + q¢ = (mI2)v2 + q¢. 14) Finally we write the Hamilton-Jacobi equation for a particle in an electromagnetic field. It is obtained by replacing, in the equation for the Hamiltonian, P by aSlar, and Hby - (aSlat), where S is called the action. 16) where the vector identity V(a'b) = (a'V)b + (b'V)a + bxV'a + axV·b has been employed. So the Lagrangian equation has the form: dP dp dA dp aA dt = dt + q dt = dt + q[jf+ q(v·V)A = q(v·V)A + qv x V·A - qV ¢, thus obtaining the Newtonian equation of motion of a particle in an electromagnetic field: dp aA dt =q(-V¢- at + v x V xA)=q(E+v x B).

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Electrohydrodynamics in Dusty and Dirty Plasmas: Gravito-Electrodynamics and EHD by H. Kikuchi


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