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A note on prime ideals in a formal power series ring

The science reports of the Kanazawa University=金沢大学理科報告, 1986
Let V be a valuation domain and P a prime ideal of V. This paper investigates the question of when PV[[X]] is a prime ideal of V[[X]]. If P is principal or not countably generated, then \(PV[[X]]=P[[X]]\) and hence is prime. So we may suppose that P is countably generated (which is the case if V has only countably many primes).
openaire   +2 more sources

Metrical properties of beta-transformations on power series rings

Dynamical systems
Let $ \mathbf{A}_{\infty } $ A∞ be an integer ring of a formal Laurent series field in one variable $ \frac {1}{t} $ 1t over a finite field of order q, with a maximal ideal $ \mathbf{M}_{\infty } $ M∞. Then, we introduce beta-transformations $ U_{\beta }
Sangtae Jeong
semanticscholar   +1 more source

ON THE FIBRE RINGS OF A FORMAL POWER SERIES EXTENSION

The Quarterly Journal of Mathematics, 1977
openaire   +1 more source

DISTRIBUTIVE MODULES OVER THE RINGS OF FORMAL POWER SERIES AND POLYNOMIALS

Journal of Commutative Algebra
E. Enochs, M. R. Pournaki, S. Yassemi
semanticscholar   +1 more source

Idempotents of 2 × 2 matrix rings over rings of formal power series

Linear and Multilinear Algebra, 2022
Vesselin Drensky
exaly  

Composition rings from formal power series rings

Communications in Algebra, 2018
Fiorenza Morini
exaly  

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