We show that a generalized monoid-ring over a commutative ring is faithfully flat over the base ring. We also find that under suitable conditions, certain ring properties such as coherence, Booleanness, finite conductor property and elementary divisor property are preserved on ascent
summary:In this paper, we study the class of rings in which every flat ideal is projective. We inv...
Under the assumption that a residually finite-dimensional Hopf algebra H has an Artinian ring of fra...
In this paper we introduce a new flatness property of acts over monoids which is an extension of Con...
If R is a ring with identity and M is a left R-module then it is well known that the following state...
This thesis is primarily concerned with the behavior of various ring-theoretic properties under base...
All left modules over a ring are flat if and only if the ring is von Neumann regular. In [7], M. Kil...
Our aim in this paper is to study the concept of stability for acts over monoids and in the process ...
Our aim in this paper is to study the concept of stability for acts over monoids and in the process ...
International audienceA definition of quasi-flat left module is proposed and it is shown that any le...
This note arises from an attempt to give some model-theoretic interpretation of the concept of flatn...
International audienceA definition of quasi-flat left module is proposed and it is shown that any le...
AbstractThe Witt–Burnside ring of a profinite group G over a commutative ring A generalizes both the...
Contramodules were first introduced by Eilenberg and Moore in 1965 alongside comodules over coalgeb...
It is well-known that, using principal weak flatness property, some important monoids are characteri...
summary:In this paper, we study the class of rings in which every flat ideal is projective. We inv...
summary:In this paper, we study the class of rings in which every flat ideal is projective. We inv...
Under the assumption that a residually finite-dimensional Hopf algebra H has an Artinian ring of fra...
In this paper we introduce a new flatness property of acts over monoids which is an extension of Con...
If R is a ring with identity and M is a left R-module then it is well known that the following state...
This thesis is primarily concerned with the behavior of various ring-theoretic properties under base...
All left modules over a ring are flat if and only if the ring is von Neumann regular. In [7], M. Kil...
Our aim in this paper is to study the concept of stability for acts over monoids and in the process ...
Our aim in this paper is to study the concept of stability for acts over monoids and in the process ...
International audienceA definition of quasi-flat left module is proposed and it is shown that any le...
This note arises from an attempt to give some model-theoretic interpretation of the concept of flatn...
International audienceA definition of quasi-flat left module is proposed and it is shown that any le...
AbstractThe Witt–Burnside ring of a profinite group G over a commutative ring A generalizes both the...
Contramodules were first introduced by Eilenberg and Moore in 1965 alongside comodules over coalgeb...
It is well-known that, using principal weak flatness property, some important monoids are characteri...
summary:In this paper, we study the class of rings in which every flat ideal is projective. We inv...
summary:In this paper, we study the class of rings in which every flat ideal is projective. We inv...
Under the assumption that a residually finite-dimensional Hopf algebra H has an Artinian ring of fra...
In this paper we introduce a new flatness property of acts over monoids which is an extension of Con...