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April 3, 2026Journal of Contemporary Physics (Armenian Academy of Sciences)0 citations

Nonlinear Interaction of Hermite–Cosh Gaussian Laser Beam in Cold Collisionless Plasma

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KWK. WaliaKSK. SinghTST. Singh

Key Points

  • The research aims to explore how a Hermite–Cosh Gaussian beam interacts with cold collisionless plasma and how this affects beam waist.
  • Analyzed nonlinear interaction of Hermite–Cosh Gaussian beam using paraxial theory.
  • Developed a second-order ordinary differential equation (ODE) for beam waist.
  • Numerically solved the ODE using the Runge–Kutta 4th order method.
  • Examined various parameters including plasma density and beam intensity.
  • Identified that intensity gradients caused by the ponderomotive force lead to self-focusing of the beam.
  • The response of beam waist varies significantly with changes in plasma density, temperature, and intensity.
  • Notable effects were observed as beam radius and decentered parameter were varied.

Abstract

The present problem investigates nonlinear interaction of Hermite–Cosh Gaussian (HChG) beam in cold collisionless plasma. The ponderomotive force results in carriers redistribution away from beam’s axis thereby leading to generation of gradients of intensity inside plasma. These gradients of intensity cause self-focusing of beam. The beam’s field vector wave equation in cold collisionless plasma is solved with established paraxial theory to obtain 2nd order ODE for beam waist of beam. Since, analytical solution of this equation is not possible. So, this is numerically solved using Runge–Kutta 4th order method for examining response of beam waist against dimensionless distance. We have also examined effect of notable parameters of laser and plasma including plasma density, plasma temperature, beam intensity, decentered parameter and beam radius on response of beam waist of beam.

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Cite This Study

Walia et al. (2025) studied this question.

synapsesocial.com/papers/69cf5e2e5a333a821460c618https://doi.org/10.1134/s1068337226700179
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