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Study of the influence of radiation pressure and energy on a strong line explosion in a self-gravitative, magneto-radiative media with zero temperature gradient - MaRDI portal

Study of the influence of radiation pressure and energy on a strong line explosion in a self-gravitative, magneto-radiative media with zero temperature gradient (Q2455835)

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Study of the influence of radiation pressure and energy on a strong line explosion in a self-gravitative, magneto-radiative media with zero temperature gradient
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    Study of the influence of radiation pressure and energy on a strong line explosion in a self-gravitative, magneto-radiative media with zero temperature gradient (English)
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    26 October 2007
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    The authors study the influence of radiation pressure and energy in the case of a strong line explosion in a self-gravitative magneto-radiative medium taking into accounts the radial component of velocity which exhibits uniform temperature distribution but varies with time in the perturbed region. The magnetic field is assumed to have only the tangential component, and the radiation is in local thermodynamic equilibrium. A set of differential equations is integrated numerically by using Runga-Kutta method under the appropriate boundary conditions. A remarkable thing is observed in the variation of flow parameters which can possibly be attributed to the value of \(\gamma = 1.33\) or \(1.4\). In the absence of radiation pressure and energy, while radial velocity and magnetic field decrease and density, pressure, mass increase, it is observed that the energy increases for \(\gamma = 1.33\) and decreases for \(\gamma = 1.4\) towards the centre of the shock. Again, in the case of radiation pressure and energy, while radial velocity, magnetic field increase, pressure decreases, density, mass decreases for \(\gamma = 1.33\) and increases for \(\gamma = 1.4\), the energy increases for \(\gamma = 1.33\) and decreases for \(\gamma = 1.4\). So, the authors assert that the presence of radiation pressure and energy increases radial velocity and magnetic field, and decreases pressure. However, the role of gravity becomes important due to variation of density, mass and energy, even the presence of radiation pressure and energy and the variation of energy radiation pressure and energy presence and absence have no role. Only \(\gamma\) plays the role in their variations.
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    shock waves
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    local thermodynamic equilibrium
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    Runga-Kutta method
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