An intersection number formula for CM-cycles in Lubin-Tate spaces

An intersection number formula for CM-cycles in Lubin-Tate spaces

by Qirui Li

Join Readfeed freeFind clubs reading this
Rate this book:

Browse books you can read free on Readfeed

No club is reading this yet — be the first to start one

Start a club free
About
We give an explicit formula for the arithmetic intersection number of CM cycles on Lubin-Tate spaces for all levels. We prove our formula by formulating the intersection number on the infinite level. Our CM cycles are constructed by choosing two separable quadratic extensions K1, K2/F of non-Archimedean local fields F . Our formula works for all cases, K1 and K2 can be either the same or different, ramify or unramified. As applications, this formula translate the linear Arithmetic Fundamental Lemma (linear AFL) into a comparison of integrals. This formula can also be used to recover Gross and Keating’s result on lifting endomorphism of formal modules.

Discuss An intersection number formula for CM-cycles in Lubin-Tate spaces with other readers

Join or start a book club for An intersection number formula for CM-cycles in Lubin-Tate spaces on Readfeed. Live chat, shared reading progress, and AI discussion questions — free to get started.

Sign up freeBrowse book clubs

Frequently asked questions

How do I join a book club for An intersection number formula for CM-cycles in Lubin-Tate spaces?

Sign up free on Readfeed, then browse public clubs or start your own club with An intersection number formula for CM-cycles in Lubin-Tate spaces as the current read. Invite friends with a share link and discuss together with live chat and AI discussion questions.

Can I discuss An intersection number formula for CM-cycles in Lubin-Tate spaces with other readers online?

Yes. Readfeed book clubs let you chat live, share progress, and join discussions about An intersection number formula for CM-cycles in Lubin-Tate spaces with readers worldwide — whether your club is virtual, in-person, or hybrid.

Is Readfeed free?

Yes. Creating an account and joining book clubs is free. Sign up to find readers who love the same books and start discussing today.