Propagation Characteristics of q-Gaussian Laser Beam in Cold Collisionless Plasma

The propagation characteristics of q-Gaussian laser beam in Cold Collisionless plasma are explored in current research work. In Cold Collisionless plasma, the carriers get redistributed away from axial portion due to ponderomotive force. This carrier redistribution leads to production of density gradients thereby causing self-focusing of beam. The Wentzel–Kramers–Brillouin and paraxial approximations are utilized for deriving nonlinear 2nd order differential equation for beam width of the beam. Since, this differential equation can’t be solved analytically. So, numerical solution has been obtained for exploring the variation of beam width of beam against normalized propagation distance. Impact of variation in established parameters of laser and plasma such as beam intensity, beam radius, density of plasma electrons, plasma temperature and q-parameter on behavior of laser beam is also examined.

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Publication Details

Journal
Journal of Contemporary Physics (Armenian Academy of Sciences)
Published
2024-12-01
DOI
https://doi.org/10.1134/s1068337225700203
Primary Topic
Laser-Plasma Interactions and Diagnostics
Type
article
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article

Propagation Characteristics of q-Gaussian Laser Beam in Cold Collisionless Plasma

Kāmini Walia, N. C. Mehra, S. M. Pandit
Journal of Contemporary Physics (Armenian Academy of Sciences)
Laser-Plasma Interactions and Diagnostics
article

Propagation Characteristics of q-Gaussian Laser Beam in Cold Collisionless Plasma

Kāmini Walia, N. C. Mehra, S. M. Pandit
article en

Abstract

The propagation characteristics of q-Gaussian laser beam in Cold Collisionless plasma are explored in current research work. In Cold Collisionless plasma, the carriers get redistributed away from axial portion due to ponderomotive force. This carrier redistribution leads to production of density gradients thereby causing self-focusing of beam. The Wentzel–Kramers–Brillouin and paraxial approximations are utilized for deriving nonlinear 2nd order differential equation for beam width of the beam. Since, this differential equation can’t be solved analytically. So, numerical solution has been obtained for exploring the variation of beam width of beam against normalized propagation distance. Impact of variation in established parameters of laser and plasma such as beam intensity, beam radius, density of plasma electrons, plasma temperature and q-parameter on behavior of laser beam is also examined.

Journal of Contemporary Physics (Armenian Academy of Sciences)Vol. 59(4)
DAV University (IN), Thapar Institute of Engineering & Technology (IN)
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Laser-Plasma Interactions and Diagnostics
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Propagation Characteristics of q-Gaussian Laser Beam in Cold Collisionless Plasma — Kāmini Walia, N. C. Mehra, et al. · Journal of Contemporary Physics (Armenian Academy of Sciences) (2024) | TGRS Research Map | TGRS