Construction of Tame Types
Ju-Lee Kim, Jiu-Kang Yu

TL;DR
This paper develops a method to construct tame types for connected reductive p-adic groups, exploring their completeness and equivalence to better understand their structure.
Contribution
It introduces a new construction of tame types and analyzes their exhaustion and equivalence properties in the context of p-adic groups.
Findings
Successfully constructed tame types for connected reductive p-adic groups
Established criteria for exhaustion and equivalence of these types
Enhanced understanding of the structure of p-adic group representations
Abstract
We construct tame types for connected reductive p-adic groups. We also discuss their exhaustion and equivalence.
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Taxonomy
TopicsAdvanced Algebra and Geometry · Algebraic Geometry and Number Theory · advanced mathematical theories
