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March 28, 2026

Local Noncommutative De Leeuw Theorems Beyond Reductive Lie Groups

Key Points

This research aims to extend local and multilinear noncommutative de Leeuw theorems beyond traditional frameworks.
Analysis of the adjoint representation of semisimple quotients
Investigating actions on specific mathematical structures
Development of theoretical frameworks for multilinear contexts
Established new connections between local behaviors and global structures in Lie groups
Demonstrated novel properties of noncommutative actions
Provided insights into the implications for broader mathematical theories

Abstract

Let Local and multilinear noncommutative de Leeuw theorems , Math. Ann. 388 (2024) 4251--4305] showed that the The adjoint representation of the semisimple quotient The action of In particular, we show that

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Janssens et al. (Wed,) studied this question.

synapsesocial.com/papers/69c772158bbfbc51511e24b8 https://doi.org/https://doi.org/10.5802/jolt.1410

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