In this note, we show how a continuous action of the Morava stabilizer group $\mathbb G_n$ on the Lubin-Tate spectrum $E_n$, satisfying the conclusion $E_n^{h\mathbb G_n}\simeq L_{K(n)} S$ of the Devinatz-Hopkins Theorem, may be obtained by monodromy on the stack of oriented deformations of formal groups in the context of formal spectral algebraic geometry.Comment: 17 page
In this talk, we will present certain Real-oriented models of Lubin-Tate theories at p=2 and arbitra...
In this talk, we will present certain Real-oriented models of Lubin-Tate theories at p=2 and arbitra...
AbstractWe give a new proof of a special case of a theorem Hopkins and the authors, relating the Mor...
Following an idea of Hopkins, we construct a model of the determinant sphere $S\langle det \rangle$ ...
AbstractLet G be a closed subgroup of the semi-direct product of the nth Morava stabilizer group Sn ...
AbstractLet K(n) be the nth Morava K-theory spectrum. Let En be the Lubin–Tate spectrum, which plays...
Abstract. Let K(n) be the nth Morava K-theory spectrum. Let En be the Lubin-Tate spectrum, which pla...
Dans les années 80, Shimomura a déterminé les groupes d'homotopie du spectre de Moore V(0) localisé ...
Dans les années 80, Shimomura a déterminé les groupes d'homotopie du spectre de Moore V(0) localisé ...
We introduce the notion of a Galois extension of commutative S-algebras (E_infty ring spectra), ofte...
AbstractLet K(n) be the nth Morava K-theory spectrum. Let En be the Lubin–Tate spectrum, which plays...
The Morava $E$-theories, $E_{n}$, are complex-oriented $2$-periodic ring spectra, with homotopy grou...
The Morava $E$-theories, $E_{n}$, are complex-oriented $2$-periodic ring spectra, with homotopy grou...
AbstractLet G be a closed subgroup of the nth Morava stabilizer group Sn, n⩾2, and let EnhG denote t...
We study the Morava $E$-theory (at a prime $p$) of $BGL_d(F)$, where $F$ is a finite field with $|F|...
In this talk, we will present certain Real-oriented models of Lubin-Tate theories at p=2 and arbitra...
In this talk, we will present certain Real-oriented models of Lubin-Tate theories at p=2 and arbitra...
AbstractWe give a new proof of a special case of a theorem Hopkins and the authors, relating the Mor...
Following an idea of Hopkins, we construct a model of the determinant sphere $S\langle det \rangle$ ...
AbstractLet G be a closed subgroup of the semi-direct product of the nth Morava stabilizer group Sn ...
AbstractLet K(n) be the nth Morava K-theory spectrum. Let En be the Lubin–Tate spectrum, which plays...
Abstract. Let K(n) be the nth Morava K-theory spectrum. Let En be the Lubin-Tate spectrum, which pla...
Dans les années 80, Shimomura a déterminé les groupes d'homotopie du spectre de Moore V(0) localisé ...
Dans les années 80, Shimomura a déterminé les groupes d'homotopie du spectre de Moore V(0) localisé ...
We introduce the notion of a Galois extension of commutative S-algebras (E_infty ring spectra), ofte...
AbstractLet K(n) be the nth Morava K-theory spectrum. Let En be the Lubin–Tate spectrum, which plays...
The Morava $E$-theories, $E_{n}$, are complex-oriented $2$-periodic ring spectra, with homotopy grou...
The Morava $E$-theories, $E_{n}$, are complex-oriented $2$-periodic ring spectra, with homotopy grou...
AbstractLet G be a closed subgroup of the nth Morava stabilizer group Sn, n⩾2, and let EnhG denote t...
We study the Morava $E$-theory (at a prime $p$) of $BGL_d(F)$, where $F$ is a finite field with $|F|...
In this talk, we will present certain Real-oriented models of Lubin-Tate theories at p=2 and arbitra...
In this talk, we will present certain Real-oriented models of Lubin-Tate theories at p=2 and arbitra...
AbstractWe give a new proof of a special case of a theorem Hopkins and the authors, relating the Mor...
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