Commutative domains large in their $\mathfrak {M}$-adic completions

P. Zanardo; U. Zannier

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Relations between localizations and $I$ -adic completions in commutative domains

Paolo Zanardo (1998)

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On a lifting problem for principal Dedekind domains

Paolo Valabrega (1974)

Rendiconti del Seminario Matematico della Università di Padova

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The algebraic closure of a $p$ -adic number field is a complete topological field

José E. Marcos (2006)

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Classification of p-adic 6-dimensional filiform Leibniz algebras by solutions of x q = a

Manuel Ladra, Bakhrom Omirov, Utkir Rozikov (2013)

Open Mathematics

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We study the p-adic equation x q = a over the field of p-adic numbers. We construct an algorithm which gives a solvability criteria in the case of q = p m and present a computer program to compute the criteria for any fixed value of m ≤ p − 1. Moreover, using this solvability criteria for q = 2; 3; 4; 5; 6, we classify p-adic 6-dimensional filiform Leibniz algebras.

A remark on power series rings.

Paul M. Cohn (1992)

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A trivializability principle for local rings is described which leads to a form of weak algorithm for local semifirs with a finitely generated maximal ideal whose powers meet in zero.

Fragmented integral domains

Dobbs, David E. (1985-1986)

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On the ring of quotients of a noetherian commutative ring with respect to the Dickson topology

Alberto Facchini (1980)

Rendiconti del Seminario Matematico della Università di Padova

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On the search of genuine $p$ -adic modular $L$ -functions for $G L (n)$ . With a correction to: On $p$ -adic $L$ -functions of $G L (2) \times G L (2)$ over totally real fields

Haruzo Hida (1996)

Mémoires de la Société Mathématique de France

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Displaying similar documents to “Commutative domains large in their 𝔐 -adic completions”

Displaying similar documents to “Commutative domains large in their $𝔐$ -adic completions”