Gravitating–radiative magnetohydrodynamic surface waves

2020 ◽  
Vol 86 (4) ◽  
Author(s):  
R. Ruby ◽  
Ch. Rozina ◽  
N. L. Tsintsadze ◽  
Z. Iqbal

Radiative-magnetohydrodynamic (RMHD) equations along with a full set of Maxwell's equations are followed to formulate the charged surface waves at the interface of an incompressible, radiative, magnetized dusty plasma and vacuum, while assuming that the characteristic wave frequency is much smaller than the ion gyrofrequency, having an equilibrium background state. It is found that the separation of charges on the surface is followed by thermal motion, which further leads to a negative pressure gradient normal to the surface, hence the plasma–vacuum interface is under tension due to two different types of oppositely directed pressures. The dusty plasma RMHD set of equations admits a linear dispersion relation of surface Jeans instability of an incompressible dusty plasma, which exhibits a strong coupling between the electron surface charge and dust surface mass densities and we conclude that the surface densities of both electrons and dust as well as the dust inertia play major roles in the gravitational collapse of the surface of astrophysical objects such as stars, galaxies etc. Further, the growth rate of radiative surface waves is found to be function of both the temperature inhomogeneity, appearing due to thermal radiation heat flux, as well as the thermal radiation pressure. The present findings of charged surface waves may seek application at the astroscales.

2021 ◽  
Vol 87 (4) ◽  
Author(s):  
N. Maryam ◽  
Ch. Rozina ◽  
B. Arooj ◽  
A. Asma ◽  
I. Kourakis

The impact of temperature inhomogeneity, surface charge and surface mass densities on the stability analysis of charged surface waves at the interface between dense, incompressible, radiative, self-gravitating magnetized electron–ion plasma and vacuum is investigated. For such an incompressible plasma system, the temperature inhomogeneity is governed by an energy balance equation. Adopting the one-fluid magnetohydrodynamic (MHD) approximation, a general dispersion relation is obtained for capillary surface waves, which takes into account gravitational, radiative and magnetic field effects. The dispersion relation is analysed to obtain the conditions under which the plasma–vacuum interface may become unstable. In the absence of electromagnetic (EM) pressure, astrophysical objects undergo gravitational collapse through Jeans surface oscillations in contrast to the usual central contraction of massive objects due to enhanced gravity. EM radiation does not affect the dispersion relation much, but actually tends to stabilize the Jeans surface instability. In certain particular cases, pure gravitational radiation may propagate on the plasma vacuum interface. The growth rate of radiative dissipative instability is obtained in terms of the wavevector. Our theoretical model of the Jeans surface instability is applicable in astrophysical environments and also in laboratory plasmas.


1996 ◽  
Vol 3 (12) ◽  
pp. 4740-4747 ◽  
Author(s):  
N. F. Cramer ◽  
S. V. Vladimirov

1998 ◽  
Vol 46 (4) ◽  
pp. 399-403 ◽  
Author(s):  
A.N. Kotsarenko ◽  
N.Ya. Kotsarenko ◽  
S.A. Silich

2008 ◽  
Vol 74 (6) ◽  
pp. 847-853 ◽  
Author(s):  
N. L. TSINTSADZE ◽  
ROZINA CHAUDHARY ◽  
H. A. SHAH ◽  
G. MURTAZA

AbstractThe importance of thermal radiation on the Jeans instability is discussed for a magnetized dusty plasma with gravitational effects. The one-fluid MHD equations are developed by assuming that the entropy of each subsystem of plasma is conserved, when the temperature of the plasma species is non-relativistic. The dispersion relation in this case shows that thermal radiation helps to stabilize the Jeans instability. It is shown that the plasma is stable in a certain range of wavelengths. The magnetic field stabilizes the Jeans instability when the wave propagates across the magnetic field. However, for oblique propagation it is seen that the magnetic field does not stabilize the Jeans instability.


1999 ◽  
Vol 104 (A1) ◽  
pp. 593-596 ◽  
Author(s):  
K. N. Ostrikov ◽  
S. V. Vladimirov ◽  
M. Y. Yu

2000 ◽  
Vol 7 (6) ◽  
pp. 2731-2732 ◽  
Author(s):  
L. Stenflo ◽  
P. K. Shukla ◽  
M. Y. Yu

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