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The factor r, defined in the weak-field Hall-coefficient formula R₀=r/Ne, is computed for the case of de-degenerate statistics using Morrel Cohen's nonellipsoidal, nonparabolic band model. An isotropic scattering time is assumed, but otherwise no approximations are made, despite the complexity of the energy-momentum relationship. Numerical results are presented and discussed for a wide range of values of the two parameters characterizing Cohen's model. The calculations are applied to degenerate p-type SnTe, for which the unusual value $r=0.6$ has been found experimentally. Agreement is obtained using parameter values which correspond to a prolate dumbbell-shaped constant-energy surface. Such a shape had already been inferred from the Shubnikov-de Haas oscillations observed in SnTe.
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R. S. Allgaier (1966) studied this question.
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