On the periodic $v_2$-self-map of $A_1$

Abstract

We prove that the minimal $v_2$ self-map of the 2-local spectrum $A_1$ is 32 periodic.

Cited by in corpus (4)

• The topological modular forms of $\mathbb{R}{P}^2$ and $\mathbb{R}{P}^2\wedge \mathbb{C}{P}^2$
• Towards the $K(2)$-local homotopy groups of $Z$
• Equivariant $v_{1,\vec{0}}$-self maps
• On the tmf-Hurewicz image of $A_1$