Pages that link to "Item:Q2547613"

The following pages link to Etude de la catégorie des algèbres de Hopf commutatives connexes sur un corps. (Study of the category of connected Abelian Hopf algebras over a field) (Q2547613):

Displaying 22 items.

• The mod 2 Hopf ring for connective Morava \(K\)-theory (Q331941) (← links)
• The connective real \(K\)-theory of Brown-Gitler spectra (Q395759) (← links)
• Dieudonné module structures for ungraded and periodically graded Hopf rings. (Q605327) (← links)
• A characterization of rings over which Abelian Hopf algebras form an Abelian category (Q1117024) (← links)
• The Picard group of a scheme over an Artin ring (Q1140687) (← links)
• Vecteurs de Witt non commutatifs et représentabilité de l'homologie modulo \(p\). (Noncommutative Witt vectors and representability of homology modulo \(p\)) (Q1207425) (← links)
• Sur le produit tensoriel des groupes affines (Q1220111) (← links)
• Abelian Hopf algebras with waists (Q1248564) (← links)
• Categories (Q1255566) (← links)
• Hopf algebra orders determined by group valuations (Q1257963) (← links)
• Homotopy theory of simplicial abelian Hopf algebras (Q1295693) (← links)
• The structure of free irreducible, cocommutative Hopf algebras (Q1394398) (← links)
• On \(\lambda\)-rings and the \(K\)-theory of infinite loop spaces (Q1908231) (← links)
• The homology of homotopy inverse limits (Q1921358) (← links)
• Connected Hopf corings and their Dieudonné counterparts. (Q2254925) (← links)
• Generalized Yang-Baxter operators for Dieudonné modules. (Q2352970) (← links)
• Class groups and general linear group cohomology for a ring of algebraic integers (Q2365049) (← links)
• Witt vectors. Part 1 (Q3053864) (← links)
• Dieudonné rings associated with $K(n)_\ast \underline {k(n)}_{ \ast }$ (Q3518224) (← links)
• On the Structure of Graded Commutative Exponential functors (Q5066823) (← links)
• On \(p\)-adic \(\lambda\)-rings and the \(K\)-theory of \(H\)-spaces (Q5961419) (← links)
• Length categories of infinite height (Q6599301) (← links)