Dense magnetized plasma numerical simulations
The scope for developing the present numerical method was to perform parametric studies for optimization of several configurations in magnetized plasmas. Nowadays there exist several efficient numerical codes in the subject. However, the construction of one's own computational codes brings the...
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todo:paper_09630252_v19_n3_p_Bilbao2023-10-03T15:54:23Z Dense magnetized plasma numerical simulations Bilbao, L. Bernal, L. Adaptive methods Bremsstrahlung radiation Computational codes Degenerate electron gas Dense magnetized plasma Equation of state Ideal gas Ion viscosity Kelvin-Helmholtz instabilities Magnetic diffusion Magnetized plasmas Mesh structures Mesh vertex Numerical code Numerical simulation Parametric study Physical process Plasma Focus machines Spatial resolution Thermal conduction Computer simulation Electron gas Equations of state of gases Magnetoplasma Magnetosphere Number theory Numerical methods Optimization Plasma diagnostics Plasma stability The scope for developing the present numerical method was to perform parametric studies for optimization of several configurations in magnetized plasmas. Nowadays there exist several efficient numerical codes in the subject. However, the construction of one's own computational codes brings the following important advantages: (a) to get a deeper knowledge of the physical processes involved and the numerical methods used to simulate them and (b) more flexibility to adapt the code to particular situations in a more efficient way than would be possible for a closed general code. The code includes ion viscosity, thermal conduction (electrons and ions), magnetic diffusion, thermonuclear or chemical reaction, Bremsstrahlung radiation, and equation of state (from the ideal gas to the degenerate electron gas). After each calculation cycle, mesh vertices are moved arbitrarily over the fluid. The adaptive method consists of shifting mesh vertices over the fluid in order to keep a reasonable mesh structure and increase the spatial resolution where the physical solution demands. The code was a valuable tool for parametric study of different physical problems, mainly optimization of plasma focus machine, detonation and propagation of thermonuclear reactions and Kelvin-Helmholtz instabilities in the boundary layer of the terrestrial magnetopause. © 2010 IOP Publishing Ltd. Fil:Bilbao, L. Universidad de Buenos Aires. Facultad de Ciencias Exactas y Naturales; Argentina. JOUR info:eu-repo/semantics/openAccess http://creativecommons.org/licenses/by/2.5/ar http://hdl.handle.net/20.500.12110/paper_09630252_v19_n3_p_Bilbao |
institution |
Universidad de Buenos Aires |
institution_str |
I-28 |
repository_str |
R-134 |
collection |
Biblioteca Digital - Facultad de Ciencias Exactas y Naturales (UBA) |
topic |
Adaptive methods Bremsstrahlung radiation Computational codes Degenerate electron gas Dense magnetized plasma Equation of state Ideal gas Ion viscosity Kelvin-Helmholtz instabilities Magnetic diffusion Magnetized plasmas Mesh structures Mesh vertex Numerical code Numerical simulation Parametric study Physical process Plasma Focus machines Spatial resolution Thermal conduction Computer simulation Electron gas Equations of state of gases Magnetoplasma Magnetosphere Number theory Numerical methods Optimization Plasma diagnostics Plasma stability |
spellingShingle |
Adaptive methods Bremsstrahlung radiation Computational codes Degenerate electron gas Dense magnetized plasma Equation of state Ideal gas Ion viscosity Kelvin-Helmholtz instabilities Magnetic diffusion Magnetized plasmas Mesh structures Mesh vertex Numerical code Numerical simulation Parametric study Physical process Plasma Focus machines Spatial resolution Thermal conduction Computer simulation Electron gas Equations of state of gases Magnetoplasma Magnetosphere Number theory Numerical methods Optimization Plasma diagnostics Plasma stability Bilbao, L. Bernal, L. Dense magnetized plasma numerical simulations |
topic_facet |
Adaptive methods Bremsstrahlung radiation Computational codes Degenerate electron gas Dense magnetized plasma Equation of state Ideal gas Ion viscosity Kelvin-Helmholtz instabilities Magnetic diffusion Magnetized plasmas Mesh structures Mesh vertex Numerical code Numerical simulation Parametric study Physical process Plasma Focus machines Spatial resolution Thermal conduction Computer simulation Electron gas Equations of state of gases Magnetoplasma Magnetosphere Number theory Numerical methods Optimization Plasma diagnostics Plasma stability |
description |
The scope for developing the present numerical method was to perform parametric studies for optimization of several configurations in magnetized plasmas. Nowadays there exist several efficient numerical codes in the subject. However, the construction of one's own computational codes brings the following important advantages: (a) to get a deeper knowledge of the physical processes involved and the numerical methods used to simulate them and (b) more flexibility to adapt the code to particular situations in a more efficient way than would be possible for a closed general code. The code includes ion viscosity, thermal conduction (electrons and ions), magnetic diffusion, thermonuclear or chemical reaction, Bremsstrahlung radiation, and equation of state (from the ideal gas to the degenerate electron gas). After each calculation cycle, mesh vertices are moved arbitrarily over the fluid. The adaptive method consists of shifting mesh vertices over the fluid in order to keep a reasonable mesh structure and increase the spatial resolution where the physical solution demands. The code was a valuable tool for parametric study of different physical problems, mainly optimization of plasma focus machine, detonation and propagation of thermonuclear reactions and Kelvin-Helmholtz instabilities in the boundary layer of the terrestrial magnetopause. © 2010 IOP Publishing Ltd. |
format |
JOUR |
author |
Bilbao, L. Bernal, L. |
author_facet |
Bilbao, L. Bernal, L. |
author_sort |
Bilbao, L. |
title |
Dense magnetized plasma numerical simulations |
title_short |
Dense magnetized plasma numerical simulations |
title_full |
Dense magnetized plasma numerical simulations |
title_fullStr |
Dense magnetized plasma numerical simulations |
title_full_unstemmed |
Dense magnetized plasma numerical simulations |
title_sort |
dense magnetized plasma numerical simulations |
url |
http://hdl.handle.net/20.500.12110/paper_09630252_v19_n3_p_Bilbao |
work_keys_str_mv |
AT bilbaol densemagnetizedplasmanumericalsimulations AT bernall densemagnetizedplasmanumericalsimulations |
_version_ |
1807323719288225792 |