2012
DOI: 10.5923/j.am.20120201.01
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Self-Similar Cylindrical Ionizing Shock Waves in a Non-Ideal Gas with Radiation Heat-Flux

Abstract: Self-similar flows behind a gas-ionizing cylindrical shock wave, with radiation heat flux, in a non-ideal gas are studied. The ionizing shock is assumed to be propagating in a medium at rest with constant density permeated by an azimuthal magnetic field. The electrical conductivity of the gas is infinite behind shock and zero ahead of it. Effects of the non-idealness of the gas, the radiation flux and the rate of energy input from the inner contact surface (or piston) on the flow-field behind the shock and on … Show more

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Cited by 17 publications
(13 citation statements)
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“…The set of differential equations (3.12)-(3.16) are numerically integrated with the boundary conditions (3.17)-(3.21) to obtain the non-dimensional variables of the flow-field V, R, H, P and J against the similarity variable l by using the Runge-Kutta method of order four, for the values (Khudyakov[8], Nath [19], Nath and Takhar [10], Ranga Rao and Purohit [24], Singh et. al [25], Vishwakarma and Singh [26] 0.05, 0.1. The case = b 0 corresponds to the perfect gas case (Nath[19]).…”
Section: Resultsmentioning
confidence: 95%
“…The set of differential equations (3.12)-(3.16) are numerically integrated with the boundary conditions (3.17)-(3.21) to obtain the non-dimensional variables of the flow-field V, R, H, P and J against the similarity variable l by using the Runge-Kutta method of order four, for the values (Khudyakov[8], Nath [19], Nath and Takhar [10], Ranga Rao and Purohit [24], Singh et. al [25], Vishwakarma and Singh [26] 0.05, 0.1. The case = b 0 corresponds to the perfect gas case (Nath[19]).…”
Section: Resultsmentioning
confidence: 95%
“…We have calculated the values of flow variables from equations (29), (30), (36) -(38) and the results are shown in figures 1, 2 and Table 1. The values of the physical parameters for calculations are taken to be = 4/3,5/3; −2 = 0.3,0.35; and = 0,0.05,0.1; ( [14,15,20,[26][27][28][29][30][31][32][33]). For fully ionized gas = 5/3 and for relativistic gases = 4/3.…”
Section: Resultsmentioning
confidence: 99%
“…The solution of the differential equations (3.44) to (3.48) with boundary conditions (3.37) to (3.42) depends on five constant parameters g [24], Vishwakarma and Yadav [26], Vishwakarma and Singh [27]). For a fully ionized gas g = 5 3 , and therefore it is applicable to stellar medium.…”
Section: Resultsmentioning
confidence: 99%