We study the magnitude of the Weiss magnetoresistance commensurability oscillations in surface superlattices, in samples with a long sequence of such features. The high index oscillations are suppressed faster than the conventional exponential term---apparently by a term of the form exp-(B₀/B)³. We discuss the role of small-angle scattering in the suppression of these oscillations and suggest a heuristic derivation of this envelope function.
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Paltiel et al. (1997) studied this question.
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