DOIAbstract
In this paper, we present the ideal structure of ring of quotients and localization at a prime ideal. Moreover, we describe the inverse of an invertible fractional ideal is unique. Finally, we present some properties of invertible ideals
In this paper, we present the ideal structure of ring of quotients and localization at a prime ideal. Moreover, we describe the inverse of an invertible fractional ideal is unique. Finally, we present some properties of invertible ideals
Abstract. Let D be an integral domain with quotient eld K, X be an indeterminate over D, and D[X] be...
Let A be an integral domain. We study new conditions on families of integral ideals of A in order to...
Let A be an integral domain. We study new conditions on families of integral ideals of A in order to...
In this paper, we present the ideal structure of ring of quotients and localization at a prime ideal...
Let D be an integral domain. We give an overview on connections between the (t)-finite character pro...
Let D be an integral domain. We give an overview on connections between the (t)-finite character pro...
All rings in this paper are commutative with unity; we will deal mainly with integral domains. Let R...
AbstractWe examine when multiplicative properties of ideals extend to submodules of the quotient fie...
In this thesis we study ideals in Dedekind domains, which factorize uniquely into a product of prime...
Let R be an integral domain with quotient field L. Call a nonzero (fractional) ideal A of R a colon...
This thesis is an investigation of some of the properties of polynomial rings, unique factorization ...
We study Dedekind domains, where ideals factorize uniquely into a product ofprime ideals. This subje...
We study Dedekind domains, where ideals factorize uniquely into a product ofprime ideals. This subje...
The important ideas of reduction and integral closure of an ideal in a commutative Noetherian ring A...
It is proved that the adic and the symbolic topologies of an ideal I of a Noetherian ring are equiva...
Abstract. Let D be an integral domain with quotient eld K, X be an indeterminate over D, and D[X] be...
Let A be an integral domain. We study new conditions on families of integral ideals of A in order to...
Let A be an integral domain. We study new conditions on families of integral ideals of A in order to...
In this paper, we present the ideal structure of ring of quotients and localization at a prime ideal...
Let D be an integral domain. We give an overview on connections between the (t)-finite character pro...
Let D be an integral domain. We give an overview on connections between the (t)-finite character pro...
All rings in this paper are commutative with unity; we will deal mainly with integral domains. Let R...
AbstractWe examine when multiplicative properties of ideals extend to submodules of the quotient fie...
In this thesis we study ideals in Dedekind domains, which factorize uniquely into a product of prime...
Let R be an integral domain with quotient field L. Call a nonzero (fractional) ideal A of R a colon...
This thesis is an investigation of some of the properties of polynomial rings, unique factorization ...
We study Dedekind domains, where ideals factorize uniquely into a product ofprime ideals. This subje...
We study Dedekind domains, where ideals factorize uniquely into a product ofprime ideals. This subje...
The important ideas of reduction and integral closure of an ideal in a commutative Noetherian ring A...
It is proved that the adic and the symbolic topologies of an ideal I of a Noetherian ring are equiva...
Abstract. Let D be an integral domain with quotient eld K, X be an indeterminate over D, and D[X] be...
Let A be an integral domain. We study new conditions on families of integral ideals of A in order to...
Let A be an integral domain. We study new conditions on families of integral ideals of A in order to...
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