What type of study is this?

This is a Quantitative Study study.

Towards the derived Jacquet-Emerton module functor

View Full Paper

Ask AI

Bookmark

The derived jacquet-emerton module functor provides a new path in understanding p-adic representations and their applications.
A functor is defined that moves from locally analytic G-representations to essentially admissible M-representations.
This work builds on previous findings in parabolic subgroups and lie groups, specifically addressing the Levi quotient aspect.
The implications of this functor extend existing theories, leading to potential advancements in representation theory.

No takes yet. Share an insight, caveat, or question.

This paper defines a functor for representations in p-adic groups, extending the Jacquet-Emerton module, suggesting new insights for mathematicians.

Hao Lee (2025) studied this question.

View Full Paper

Ask AI

Bookmark

This paper defines a functor for representations in p-adic groups, extending the Jacquet-Emerton module, suggesting new insights for mathematicians.