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The Bernstein–Zelevinsky classification is a method in representation theory, specifically concerning the representation theory of p-adic groups. It provides a systematic way to classify the irreducible representations of reductive p-adic groups in terms of certain standard parameters. This classification is particularly important in the study of the local Langlands conjectures and the theory of automorphic forms.

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  1. Representation theory
  2. Fields of abstract algebra
  3. Fields of mathematics
  4. Mathematics
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