@Article{IJNAM-12-1,
author = {Nermina, Mujaković and Črnjarić-Žic, Nelida},
title = {Convergent Finite Difference Scheme for 1D Flow of Compressible Micropolar Fluid},
journal = {International Journal of Numerical Analysis and Modeling},
year = {2015},
volume = {12},
number = {1},
pages = {94--124},
abstract = {<p style="text-align: justify;">In this paper we define a finite difference method for the nonstationary 1D flow of
the compressible viscous and heat-conducting micropolar fluid, assuming that it is in the thermodynamical
sense perfect and polytropic. The homogeneous boundary conditions for velocity,
microrotation and heat flux are proposed. The sequence of approximate solutions for our problem
is constructed by using the defined finite difference approximate equations system. We investigate
the properties of these approximate solutions and establish their convergence to the strong
solution of our problem globally in time, which is the main results of the paper. A numerical experiment
is performed by solving the defined approximate ordinary differential equations system
using strong-stability preserving (SSP) Runge-Kutta scheme for time discretization.</p>},
issn = {2617-8710},
doi = {https://doi.org/2015-IJNAM-480},
url = {https://global-sci.com/article/83279/convergent-finite-difference-scheme-for-1d-flow-of-compressible-micropolar-fluid}
}