Let k be a perfect field of characteristic p>0, k(t)per the perfect closure of k(t) and A a k-algebra. We characterize whether the ring A⊗kk(t)per is noetherian when A is the ring of formal power series in n indeterminates over k.Dirección General de Enseñanza Superior e Investigación Científic
AbstractThis paper gives the following description ofK0of the endomorphism ring of a finitely genera...
In a previous paper, the third author proved that finite-degree polynomial functors over infinite fi...
AbstractThe authors use K-theoretic methods to prove that if F is a field of char 0 and G is a torsi...
AbstractSuppose that k is an arbitrary field. Let k[[x1,…,xn]] be the ring of formal power series in...
AbstractWe give an algorithm for the well-known result asserting that if R is a polynomial ring in a...
AbstractLet V be a valuation domain. It is known that V〚X1,…,Xn〛V−(0) is an n-dimensional Noetherian...
Let k be a perfect field of positive characteristic, k(t)per the perfect closure of k(t) and A = k[...
AbstractLet k be an uncountable algebraically closed field and let A be a countably generated left N...
AbstractLet R be a local ring of essentially finite type over a field k of characteristic p>0. We in...
AbstractWe give a new constructive definition for Noetherian rings. It has a very concrete statement...
[EN] Suppose F is a totally ordered field equipped with its order topology and X a completely F-reg...
summary:The paper examines the ring $A$ of arithmetical functions, identifying it to the domain of f...
Using an old example of Nagata, we construct a Noetherian ring of prime characteristic p, whose Frob...
AbstractSemiprime, noetherian, connected graded k-algebras R of quadratic growth are described in te...
Abstract. Suppose a is a nonzero nonunit of a Noetherian integral domain R. An interesting construct...
AbstractThis paper gives the following description ofK0of the endomorphism ring of a finitely genera...
In a previous paper, the third author proved that finite-degree polynomial functors over infinite fi...
AbstractThe authors use K-theoretic methods to prove that if F is a field of char 0 and G is a torsi...
AbstractSuppose that k is an arbitrary field. Let k[[x1,…,xn]] be the ring of formal power series in...
AbstractWe give an algorithm for the well-known result asserting that if R is a polynomial ring in a...
AbstractLet V be a valuation domain. It is known that V〚X1,…,Xn〛V−(0) is an n-dimensional Noetherian...
Let k be a perfect field of positive characteristic, k(t)per the perfect closure of k(t) and A = k[...
AbstractLet k be an uncountable algebraically closed field and let A be a countably generated left N...
AbstractLet R be a local ring of essentially finite type over a field k of characteristic p>0. We in...
AbstractWe give a new constructive definition for Noetherian rings. It has a very concrete statement...
[EN] Suppose F is a totally ordered field equipped with its order topology and X a completely F-reg...
summary:The paper examines the ring $A$ of arithmetical functions, identifying it to the domain of f...
Using an old example of Nagata, we construct a Noetherian ring of prime characteristic p, whose Frob...
AbstractSemiprime, noetherian, connected graded k-algebras R of quadratic growth are described in te...
Abstract. Suppose a is a nonzero nonunit of a Noetherian integral domain R. An interesting construct...
AbstractThis paper gives the following description ofK0of the endomorphism ring of a finitely genera...
In a previous paper, the third author proved that finite-degree polynomial functors over infinite fi...
AbstractThe authors use K-theoretic methods to prove that if F is a field of char 0 and G is a torsi...