Kalyani Kansal

works on

crystalline representations 1 Emerton-Gee stack 1 Hodge types 1 inclusion relations 1 p-adic Galois representations 1

From the 1 of 3 linked papers with an AI index.

collaborators

3 papers

math.NT2026

Inclusions between p-bounded crystalline loci in dimension two

Kalyani Kansal, Brandon Levin, David Savitt

The paper investigates the reduced special fibers of the Emerton‑Gee stack of two‑dimensional crystalline Galois representations as the Hodge type varies over p‑bounded types, clas…

math.NT2025

Codimension one intersections between components of the Emerton-Gee stack for $GL_{2}$

Kalyani Kansal

Let $p$ be a fixed odd prime, and let $K$ be a finite extension of $Q_{p}$ with ring of integers $O_{K}$ . The Emerton-Gee stack for $GL_{2}$ is a stack of $(Ï…

math.NT2025

Non-generic components of the Emerton-Gee stack for $GL_{2}$

Kalyani Kansal, Ben Savoie

Let $K$ be a finite unramified extension of $Q_{p}$ with $p > 3$ . We study the extremely non--generic irreducible components in the reduced part of the Emerton--Gee stack fo…

Inclusions between p-bounded crystalline loci in dimension two

Codimension one intersections between components of the Emerton-Gee stack for GL2​

Non-generic components of the Emerton-Gee stack for GL2​

Codimension one intersections between components of the Emerton-Gee stack for $GL_{2}$

Non-generic components of the Emerton-Gee stack for $GL_{2}$