AbstractLet K be an unramified extension of Qp, and denote the ring of integers of K by R=OK. Let H be an R-Hopf algebra with monogenic dual H∗. We realize H∗ as the kernel of an isogeny of one-dimensional formal groups. This allows us to give a complete list of fields L for which L/K is H⊗K-Hopf Galois and S=OL is a free H-module
Let p be a rational prime. Let K/Qp, L/K, and M/L be finite extensions of local fields, let M/L be ...
Let L/K be a finite Galois extension of local or global fields in any characteristic with nonabelian...
Abstract. Let f: F! G be an isogeny between finite n-dimensional formal groups defined over R, the v...
AbstractLet K be an unramified extension of Qp, and denote the ring of integers of K by R=OK. Let H ...
Let $ p $ be an odd prime number, $ K $ a number field containing a primitive $ p^{th} $ root of uni...
Let $ p $ be an odd prime number, $ K $ a number field containing a primitive $ p^{th} $ root of uni...
AbstractLet R be a complete discrete valuation ring of mixed characteristic with perfect residue fie...
AbstractLet K be an extension of Qp with absolute ramification index 1<e⩽p−1. Let R=OK and let k be ...
Let K be a number field and let L/K be a tamely ramified radical extension of prime degree p. If K c...
We study the Hopf-Galois module structure of algebraic integers in some Galois extensions of p-adic ...
AbstractLetObe the ring of algebraic integers in a number fieldKand letGbe a finite abelian group. M...
We study the nonclassical Hopf-Galois module structure of rings of algebraic integers in some extens...
We study the Hopf-Galois module structure of rings of integers in tame Galois extensions L=F of glob...
Abstract. We first introduce the ideas of Hopf-Galois theory as an attempt to taming wild extensions...
© 2022 Elsevier. This manuscript version is made available under the CC-BY-NC-ND 4.0 license http://...
Let p be a rational prime. Let K/Qp, L/K, and M/L be finite extensions of local fields, let M/L be ...
Let L/K be a finite Galois extension of local or global fields in any characteristic with nonabelian...
Abstract. Let f: F! G be an isogeny between finite n-dimensional formal groups defined over R, the v...
AbstractLet K be an unramified extension of Qp, and denote the ring of integers of K by R=OK. Let H ...
Let $ p $ be an odd prime number, $ K $ a number field containing a primitive $ p^{th} $ root of uni...
Let $ p $ be an odd prime number, $ K $ a number field containing a primitive $ p^{th} $ root of uni...
AbstractLet R be a complete discrete valuation ring of mixed characteristic with perfect residue fie...
AbstractLet K be an extension of Qp with absolute ramification index 1<e⩽p−1. Let R=OK and let k be ...
Let K be a number field and let L/K be a tamely ramified radical extension of prime degree p. If K c...
We study the Hopf-Galois module structure of algebraic integers in some Galois extensions of p-adic ...
AbstractLetObe the ring of algebraic integers in a number fieldKand letGbe a finite abelian group. M...
We study the nonclassical Hopf-Galois module structure of rings of algebraic integers in some extens...
We study the Hopf-Galois module structure of rings of integers in tame Galois extensions L=F of glob...
Abstract. We first introduce the ideas of Hopf-Galois theory as an attempt to taming wild extensions...
© 2022 Elsevier. This manuscript version is made available under the CC-BY-NC-ND 4.0 license http://...
Let p be a rational prime. Let K/Qp, L/K, and M/L be finite extensions of local fields, let M/L be ...
Let L/K be a finite Galois extension of local or global fields in any characteristic with nonabelian...
Abstract. Let f: F! G be an isogeny between finite n-dimensional formal groups defined over R, the v...
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