AbstractThe main purpose of this paper is to study maximal non-Noetherian subrings R of a domain S. We give characterizations of such domains in several cases. If the ring R is semi-local, (R,S) is a residually algebraic pair and R is a maximal non-Noetherian subring of S, we give sharp upper bounds for the number of rings and the length of chains of rings in [R,S], the set of intermediary rings
summary:Let $R$ be a commutative ring with unity. The notion of maximal non valuation domain in an i...
AbstractWe examine for a Noetherian domain R the relationship between the completion of R and its ul...
AbstractIn this article we characterize noetherian local one-dimensional analytically irreducible an...
AbstractThe main purpose of this paper is to study maximal non-Noetherian subrings R of a domain S. ...
A domain $R$ is called a maximal non-Jaffard subring of a field $L$ if $R\subset L$, $R$ is not a Ja...
summary:Let $R$ be a commutative ring with unity. The notion of maximal non valuation domain in an i...
A domain R is called a maximal "non-S" subring of a field L if R [containded in] L, R is not an S-do...
A domain $R$ is called a maximal "non-S" subring of a field $L$ if $R\subset L$, $R$ is not an S-dom...
AbstractFor a Noetherian domain R (altitude R < ∞) with quotient field F, an overring I(R) of R is d...
summary:Let $R$ be a commutative ring with unity. The notion of maximal non $\lambda $-subrings is i...
summary:Let $R$ be a commutative ring with unity. The notion of maximal non $\lambda $-subrings is i...
summary:Let $R$ be a commutative ring with unity. The notion of maximal non $\lambda $-subrings is i...
A domain R is called a maximal non-Jaffard subring of a field L if R ⊂ L, R is not a Jaffard domain ...
A domain R is called a maximal non-Jaffard subring of a field L if R [contained in] L, R is not a Ja...
summary:Let $R$ be a commutative ring with unity. The notion of maximal non valuation domain in an i...
summary:Let $R$ be a commutative ring with unity. The notion of maximal non valuation domain in an i...
AbstractWe examine for a Noetherian domain R the relationship between the completion of R and its ul...
AbstractIn this article we characterize noetherian local one-dimensional analytically irreducible an...
AbstractThe main purpose of this paper is to study maximal non-Noetherian subrings R of a domain S. ...
A domain $R$ is called a maximal non-Jaffard subring of a field $L$ if $R\subset L$, $R$ is not a Ja...
summary:Let $R$ be a commutative ring with unity. The notion of maximal non valuation domain in an i...
A domain R is called a maximal "non-S" subring of a field L if R [containded in] L, R is not an S-do...
A domain $R$ is called a maximal "non-S" subring of a field $L$ if $R\subset L$, $R$ is not an S-dom...
AbstractFor a Noetherian domain R (altitude R < ∞) with quotient field F, an overring I(R) of R is d...
summary:Let $R$ be a commutative ring with unity. The notion of maximal non $\lambda $-subrings is i...
summary:Let $R$ be a commutative ring with unity. The notion of maximal non $\lambda $-subrings is i...
summary:Let $R$ be a commutative ring with unity. The notion of maximal non $\lambda $-subrings is i...
A domain R is called a maximal non-Jaffard subring of a field L if R ⊂ L, R is not a Jaffard domain ...
A domain R is called a maximal non-Jaffard subring of a field L if R [contained in] L, R is not a Ja...
summary:Let $R$ be a commutative ring with unity. The notion of maximal non valuation domain in an i...
summary:Let $R$ be a commutative ring with unity. The notion of maximal non valuation domain in an i...
AbstractWe examine for a Noetherian domain R the relationship between the completion of R and its ul...
AbstractIn this article we characterize noetherian local one-dimensional analytically irreducible an...