Analysis of the axisymmetrical ionized gas boundary layer adjacent to porous contour of the body of revolution
The ionized gas flow in the boundary layer on bodies of revolution with porous contour is studied in this paper. The gas electroconductivity is assumed to be a function of the longitudinal coordinate x. The problem is solved using Saljnikov's version of the general similarity method. This paper...
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| Veröffentlicht in: | Thermal science 2016-01, Vol.20 (2), p.529-540 |
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| creator | Savic, Slobodan Obrovic, Branko Hristov, Nebojsa |
| description | The ionized gas flow in the boundary layer on bodies of revolution with
porous contour is studied in this paper. The gas electroconductivity is
assumed to be a function of the longitudinal coordinate x. The problem is
solved using Saljnikov's version of the general similarity method. This paper
is an extension of Saljnikov?s generalized solutions and their application to
a particular case of magnetohydrodynamic (MHD) flow. Generalized boundary
layer equations have been numerically solved in a four-parametric localized
approximation and characteristics of some physical quantities in the boundary
layer has been studied. |
| doi_str_mv | 10.2298/TSCI150422143S |
| format | Article |
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porous contour is studied in this paper. The gas electroconductivity is
assumed to be a function of the longitudinal coordinate x. The problem is
solved using Saljnikov's version of the general similarity method. This paper
is an extension of Saljnikov?s generalized solutions and their application to
a particular case of magnetohydrodynamic (MHD) flow. Generalized boundary
layer equations have been numerically solved in a four-parametric localized
approximation and characteristics of some physical quantities in the boundary
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porous contour is studied in this paper. The gas electroconductivity is
assumed to be a function of the longitudinal coordinate x. The problem is
solved using Saljnikov's version of the general similarity method. This paper
is an extension of Saljnikov?s generalized solutions and their application to
a particular case of magnetohydrodynamic (MHD) flow. Generalized boundary
layer equations have been numerically solved in a four-parametric localized
approximation and characteristics of some physical quantities in the boundary
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porous contour is studied in this paper. The gas electroconductivity is
assumed to be a function of the longitudinal coordinate x. The problem is
solved using Saljnikov's version of the general similarity method. This paper
is an extension of Saljnikov?s generalized solutions and their application to
a particular case of magnetohydrodynamic (MHD) flow. Generalized boundary
layer equations have been numerically solved in a four-parametric localized
approximation and characteristics of some physical quantities in the boundary
layer has been studied.</abstract><cop>Belgrade</cop><pub>Society of Thermal Engineers of Serbia</pub><doi>10.2298/TSCI150422143S</doi><tpages>12</tpages><oa>free_for_read</oa></addata></record> |
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| ispartof | Thermal science, 2016-01, Vol.20 (2), p.529-540 |
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| language | eng |
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| source | EZB-FREE-00999 freely available EZB journals; Free Full-Text Journals in Chemistry |
| subjects | Approximation Bodies of revolution Boundary layer Boundary layer equations Computational fluid dynamics Contours Fluid flow Gas flow Magnetohydrodynamics Mathematical analysis Mathematical models Shape Similarity |
| title | Analysis of the axisymmetrical ionized gas boundary layer adjacent to porous contour of the body of revolution |
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