22 авг. 2010 г. · Morava E-theory always implicitly comes with a choice of a perfect residue field of positive characteristic and a formal group law of finite height over this ...

11 июн. 2018 г. · Does anyone know where can someone learn about Morava E-theory? I highly doubt that some self-contained textbook exists that covers this particular material.

28 дек. 2021 г. · Now we apply the lemma to show that at height n<∞ the homotopy type of Morava E-theory depends only on the choice of a perfect characteristic p ...

1 янв. 2013 г. · This is because to construct a power series inverse for it, we need coefficients with arbitrarily large powers of p in the denominator. Thus we ...

6 февр. 2019 г. · Let G be a compact Lie group/finite group. Is Morava E-theory at height n>1 of BG related to representation theory of G?

3 мар. 2015 г. · Completed and uncompleted operations for Morava E-theory ... Let E=En be the n-th Morava E-theory with coefficient ring E∗=W(Fpn)[[u1,…,un−1]][u±1] ...

9 сент. 2014 г. · The functor K∗X:=lim←I(E∧MI)∗X is sometimes called the Morava module of X, and seems to have first been introduced by Hopkins, Mahowald and ...

6 апр. 2024 г. · Then I believe the center of E is an E2 ring spectrum over which E is an E1 algebra, given by the endomorphisms of E as a bimodule over itself.

3 нояб. 2015 г. · Given a finite subgroup of G sitting inside the Morava stabilizer group Sn, we can form the homotopy fixed point spectrum EhGn. There is a ...

30 мар. 2012 г. · As a result, as the Morava E-theories are E(n)-local already, so are the smash products E∧X in your equation.