Plancherel theorem for real reductive groups

E250731 UNEXPLORED

The Plancherel theorem for real reductive groups is a fundamental result in representation theory that describes how square-integrable functions on a real reductive Lie group decompose into irreducible unitary representations, generalizing Fourier analysis to this non-abelian setting.

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Harish-Chandra notableWork Plancherel theorem for real reductive groups
Riemann–Lebesgue lemma relatedTo Plancherel theorem for real reductive groups
this entity surface form: "Plancherel theorem"

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