Rin Ray

collaborators

3 papers

math.AG2025

Tiny and Unique: The Lubin-Tate Action at Height $p - 1$ from the Minimal Curve with Its Symmetries

Rin Ray

Let $p$ be odd and $G^{'} = Z / p ⋊ Z / (p - 1)^{2}$ the maximal finite subgroup of the Morava stabilizer group at height $p - 1$ . Inverse Galois theory produces from $G…

math.AT2025

Towards the $p = 3$ Kervaire Invariant Problem: The $E_{2}$ -page for the homotopy fixed points spectral sequence computing $π_{*} (E_{6}^{h C_{9}})$

Eva Belmont, Rin Ray

Hill, Hopkins, and Ravenel suggest that the last remaining Kervaire invariant problem, the case of $p = 3$ , can be solved by computing the homotopy fixed points spectral sequence for…

math.AG2025

Modeling Group Actions on Stacks (Especially the Lubin-Tate Action)

Rin Ray

Suppose we are given a profinite group G acting on a formal moduli stack M, and we want to understand the group action, and compute cohomology related to this group action. How can…

Tiny and Unique: The Lubin-Tate Action at Height p−1 from the Minimal Curve with Its Symmetries

Towards the p=3 Kervaire Invariant Problem: The E2​-page for the homotopy fixed points spectral sequence computing π∗​(E6​hC9​)

Modeling Group Actions on Stacks (Especially the Lubin-Tate Action)

Tiny and Unique: The Lubin-Tate Action at Height $p - 1$ from the Minimal Curve with Its Symmetries

Towards the $p = 3$ Kervaire Invariant Problem: The $E_{2}$ -page for the homotopy fixed points spectral sequence computing $π_{*} (E_{6}^{h C_{9}})$