Sur les oscillations radiales et la stabilité d'un plasma cylindrique

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1959

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Copyright PERSEE 2003-2023. Works reproduced on the PERSEE website are protected by the general rules of the Code of Intellectual Property. For strictly private, scientific or teaching purposes excluding all commercial use, reproduction and communication to the public of this document is permitted on condition that its origin and copyright are clearly mentionned.



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R. Pinte et al., « Sur les oscillations radiales et la stabilité d'un plasma cylindrique », Bulletins de l'Académie Royale de Belgique, ID : 10.3406/barb.1959.67748


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We consider a homogeneous cylindrical completely ionized plasma in equilibrium under the effect of its own gravity and in the presence of a longitudinal uniform magnetic field BP. The vacuum surrounding the plasma is supposed to be pervaded by a longitudinal uniform magnetic field Bv and by a toroidal magnetic field caused by a sheet current flowing on the surface of the plasma. With the classical hypothesis of magnetohydrodynamics — scalar pressure, infinite electrical conductivity, adiabatic changes — we discuss the dynamical stability of this equilibrium with respect to infinitely small radial perturbations. Application to the so-called pinch effect is obtained by neglecting gravitation in the general results.

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