Self-Focusing of Cosh–Gaussian Laser Beam Through Collisional Plasmas: Effect of Linear Absorption

The current study explores Self-focusing of Cosh–Gaussian (ChG) laser beam through collisional plasma. Here, we have also taken in to account effect of linear absorption. The non-uniform heating in collisional plasma causes carriers redistribution resulting in generation of density gradients in plasma. This density gradient in fact causes self-focusing of beam. The wave equation for electric field vector of laser beam is solved using paraxial approach to obtain 2nd order ODE for beam waist of laser beam. Since, it is not possible to solve this differential equation through direct method. So, this differential equation is numerically solved to investigate the change in beam waist of beam with dimensionless propagation distance. Effect of change in laser intensity, plasma density, decentered parameter and absorption coefficient on laser beam’s waist is also explored.

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Publication Details

Journal
Journal of Contemporary Physics (Armenian Academy of Sciences)
Published
2025-09-01
DOI
https://doi.org/10.1134/s1068337225700744
Primary Topic
Laser-Plasma Interactions and Diagnostics
Type
article
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article

Self-Focusing of Cosh–Gaussian Laser Beam Through Collisional Plasmas: Effect of Linear Absorption

A. Vijay, Durgesh Tripathi, Keshav Walia, N. Sharma
Journal of Contemporary Physics (Armenian Academy of Sciences)
Laser-Plasma Interactions and Diagnostics
article

Self-Focusing of Cosh–Gaussian Laser Beam Through Collisional Plasmas: Effect of Linear Absorption

A. Vijay, Durgesh Tripathi, Keshav Walia, N. Sharma
article en

Abstract

The current study explores Self-focusing of Cosh–Gaussian (ChG) laser beam through collisional plasma. Here, we have also taken in to account effect of linear absorption. The non-uniform heating in collisional plasma causes carriers redistribution resulting in generation of density gradients in plasma. This density gradient in fact causes self-focusing of beam. The wave equation for electric field vector of laser beam is solved using paraxial approach to obtain 2nd order ODE for beam waist of laser beam. Since, it is not possible to solve this differential equation through direct method. So, this differential equation is numerically solved to investigate the change in beam waist of beam with dimensionless propagation distance. Effect of change in laser intensity, plasma density, decentered parameter and absorption coefficient on laser beam’s waist is also explored.

Journal of Contemporary Physics (Armenian Academy of Sciences)Vol. 60(3)
Guru Gobind Singh Indraprastha University (IN), DAV University (IN), GLA University (IN)
Openalex Percentile: Top 20%
Laser-Plasma Interactions and Diagnostics
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