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We consider the longitudinal oscillations of a uniform magnetized plasma in which the particles are allowed to have anisotropic distributions in velocity space, corresponding to the two temperatures T_⊥ and TII perpendicular and parallel to the magnetic field. It is shown that no instabilities can exist unless T_⊥>TII for at least one of the species of plasma particles. An additional theorem, of use in surveying for possible unstable roots to the dispersion equation when T_⊥>TII, is also proved.
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Hall et al. (1964) studied this question.
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