Plasma argon particle interactions in a non-equilibrium state through the Maxwell-Boltzmann kinetic equation

Authors

  • Azza Ronald Department of Physics, Universitas Riau, Pekanbaru 28293, Indonesia
  • Saktioto Saktioto Department of Physics, Universitas Riau, Pekanbaru 28293, Indonesia
  • Kusherbayeva Maikul Department of Physics and Informatics, M. Kh. Dulati Taraz State University, Taraz 12984, Kazakhstan
  • Kushkimbayeva Bibara Department of Physics and Informatics, M. Kh. Dulati Taraz State University, Taraz 12984, Kazakhstan
  • Mohd Rendy Samudra Department of Physics, Universitas Riau, Pekanbaru 28293, Indonesia
  • Yan Soerbakti
  • Dedi Irawan Department of Physics Education, Universitas Riau, Pekanbaru 28293, Indonesia
  • Okfalisa Okfalisa Department of Informatics Engineering, UIN Sultan Syarif Kasim, Pekanbaru 28293, Indonesia

DOI:

https://doi.org/10.59190/stc.v5i1.272

Keywords:

Argon, Density, Distribution, Non-Thermal, Plasma

Abstract

Non-thermal Argon plasmas serve multiple functions, particularly in healthcare and industrial applications. Numerous particles of the same species exhibit varying velocities, referred to as a 'population'. The distribution function is a standard method for characterizing a population. The speed and energy distribution functions in the Maxwell-Boltzmann equation are simulated utilizing MATLAB. The density of each species was numerically calculated using the Runge-Kutta method. This research reviews various Argon species, including Ar*, Ar+, Ar(1s5), Ar(1s4), Ar(1s3), Ar(1s2), Ar, and electrons. The parameters utilized include a pressure of 10 mTorr, an Argon temperature about 400 K, and an electron temperature about 30,000 K. The maximum velocity probability density value is observed in the Ar+ species at 6.18 x 107 (m/s)-1, while the minimum value is found in electrons at 1.93 (m/s)-1. The maximum energy probability density value is observed in the Ar+ species at 2.13 x 1029 (Joule)-1, while the minimum value is found in the Ar(1s3) species at 1.40 x 1025 (Joule)-1. The time evolution of the distribution function, independent of the coordinates r, is associated with v, at t = 10-8 s. The velocity distribution function is significantly affected by the density value, while the distribution function is contingent upon the velocity.

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Published

2024-12-12

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