Heavy-and light-nuclei acoustic dressed shock waves in white dwarfs

Rupinder Kaur, Kuldeep Singh, N. S. Saini

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21 Scopus citations

Abstract

In this investigation, the evolution of heavy-and light-nuclei acoustic (HLNA) dressed shock waves (DSWs) due to the contribution of higher order of nonlinearity and dissipation effects has been examined in a degenerate quantum plasma composed of inertial heavy as well as light nuclei and inertia-less ultra-relativistic degenerate electrons. By employing the reductive perturbation method, the nonlinear Burgers equation is derived. Further, an inhomogeneous Burgers-type equation accounting for the higher order contributions of nonlinearity and dissipation is also derived. With the insertion of higher order effects, a new humped type or dressed shock structures are evolved. The influence of different plasma parameters on the dynamical evolution of the HLNA-DSWs is examined. It is observed that these plasma parameters play significant role on the characteristics of HLNA-DSWs and their corresponding electric fields. The findings of present investigation may be applicable to provide a new insight to understand the evolution of HLNA-DSWs in different dense astrophysical regions such as white dwarfs.

Original languageEnglish
Pages (from-to)286-298
Number of pages13
JournalChinese Journal of Physics
Volume72
DOIs
StatePublished - Aug 2021
Externally publishedYes

Funding

RK acknowledges DST, Govt. of India under DST-Purse scheme for financial support. Authors gratefully acknowledge the support for this research work from Department of Science and Technology, Govt. of India, New Delhi under DST-SERB project No. CRG/2019/003988. RK acknowledges DST, Govt. of India under DST-Purse scheme for financial support. Authors gratefully acknowledge the support for this research work from Department of Science and Technology, Govt. of India, New Delhi under DST-SERB project No. CRG/2019/003988.

Keywords

  • Burgers equation
  • Degenerate quantum plasma
  • Heavy and light nuclei species
  • Reductive perturbation method
  • Shock waves

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