Quantum Space Charge Waves in a Waveguide Filled with Fermi-Dirac Plasmas Including Relativistic Wake Field and Quantum Statistical Pressure Effects

Author:

Hong Woo-Pyo1,Jung Young-Dae23

Affiliation:

1. Department of Electronics Engineering , Catholic University of Daegu , Hayang 38430 , South Korea

2. Department of Applied Physics and Department of Bionanotechnology , Hanyang University , Ansan, Kyunggi-Do 15588 , South Korea

3. Department of Electrical and Computer Engineering, MC 0407 , University of California , San Diego, 9500 Gilman Drive , La Jolla, CA 92093-0407 , USA

Abstract

Abstract The effects of quantum statistical degeneracy pressure on the propagation of the quantum space charge wave are investigated in a cylindrically bounded plasma waveguide filled with relativistically degenerate quantum Fermi-Dirac plasmas and the relativistic ion wake field. The results show that the domain of the degenerate parameter for the resonant beam instability significantly increases with an increase of the scaled beam velocity. It is found that the instability domain of the wave number increases with an increase of the degenerate parameter. It is also found that the growth rate for the resonant beam instability decreases with an increase of the degenerate parameter. In addition, it is shown that the lowest harmonic mode provides the maximum value of the growth rates. Moreover, it is shown that the instability domain of the wave number decreases with an increase of the beam velocity.

Publisher

Walter de Gruyter GmbH

Subject

Physical and Theoretical Chemistry,General Physics and Astronomy,Mathematical Physics

Reference44 articles.

1. G. R. Blumenthal and R. J. Gould, Rev. Mod. Phys. 42, 237 (1970).

2. N. A. Krall and A. W. Trivelpiece, Principles of Plasma Physics, McGraw-Hill, New York 1973.

3. V. L. Ginzburg, Applications of Electrodynamics in Theoretical Physics and Astrophysics, Gordon and Breach, New York 1989.

4. T. J. M. Boyd and J. J. Sanderson, The Physics of Plasmas, Cambridge University Press, Cambridge 2003.

5. R. J. Gould, Electromagnetic Processes, Princeton University Press, Princeton 2006.

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