On the supercuspidal representations of the product of two primes
Philip Kutzko, David Manderscheid (1990)
Annales scientifiques de l'École Normale Supérieure
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On the supercuspidal representations of the product of two primes
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In the two dimensional real vector space one can define analogs of the well-known -adic number systems. In these number systems a matrix plays the role of the base number . In the present paper we study the so-called fundamental domain of such number systems. This is the set of all elements of having zero integer part in their “-adic” representation. It was proved by Kátai and Környei, that is a compact set and certain translates of it form a tiling of the . We construct...
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