Nirajan Adhikari

Selected Publications

1. PoF

   A general form of Macheret–Fridman classical impulsive dissociation model for nonequilibrium flows

   Adhikari, N., and Alexeenko, A. A.

   Physics of Fluids May 2021

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   The rate of dissociation behind a strong shock in thermochemical nonequilibrium depends on the vibrational excitation of the molecules, hence the rates become a function of translational-rotational and vibrational temperatures. The Macheret–Fridman (MF) model provides analytical expressions for nonequilibrium dissociation rates assuming the collision of molecules to be in the impulsive limit. However, the original form of the model was limited to the dissociation of homonuclear molecules. In this work, we present a general form of the Macheret–Fridman classical impulsive model by considering the dissociation of a heteronuclear molecule and present macroscopic rates applicable for modeling dissociation in computational fluid dynamics (CFD). The nonequilibrium dissociation rates from the MF-CFD model compared well with the available quasiclassical trajectory (QCT) data for some important reactions in the air. Additionally, we also present a comparison of the average vibrational energy removed in a dissociation reaction predicted by the MF-CFD model with QCT data for several reactions in air and propose some improvements to the model. The developed MF-CFD model was used to investigate various nonequilibrium flow problems and the results were compared with available experimental data. In general, the results from the MF-CFD model are promising and the model shows a possibility of becoming the standard tool for investigating nonequilibrium flows in CFD.

   @article{Adhikari2021,
     author = {Adhikari, N. and Alexeenko, A. A.},
     doi = {10.1063/5.0047341},
     journal = {Physics of Fluids},
     month = may,
     number = {5},
     pages = {056109},
     publisher = {AIP Publishing LLC},
     title = {{A general form of Macheret–Fridman classical impulsive dissociation model for nonequilibrium flows}},
     volume = {33},
     year = {2021},
   }