Add to ORKGLet B be a finitely generated birational extension of ℤ [x], the ring of polynomials in one variable over the integers ℤ. (That is, B is a finitely generated extension of ℤ [x] contained in its quotient field ℚ(x).) Then Spec(B) is order-isoraorphic to Spec(ℤ[x]). This affirms part of a conjecture of Wiegand (1986)
AbstractLetAbe a Dedekind domain with finite residue fields,Kit's quotient field,La finite separable...
Abstract Let R be a polynomial ring in N variables over an arbitrary field K and let I be an ideal o...
The purpose of this thesis is to investigate the properties of ideals in quadratic number fields, A ...
Let B be a finitely generated birational extension of ℤ [x], the ring of polynomials in one variable...
AbstractLet B be a finitely generated birational extension of Z[x], the ring of polynomials in one v...
Abstract“For which commutative Noetherian rings A is Spec(A), the set of prime ideals of A, order-is...
AbstractLet B be a finitely generated birational extension of Z[x], the ring of polynomials in one v...
Let B be a finitely generated birational extension of R[x], a ring of polynomials in one variable ov...
Let B be a finitely generated birational extension of R[x], a ring of polynomials in one variable ov...
Let B be a finitely generated birational extension of R[x], a ring of polynomials in one variable ov...
Let B be a simple birational extension of R[[x]], the ring of power series in one variable over a on...
Let B be a simple birational extension of R[[x]], the ring of power series in one variable over a on...
Let R be a semilocal Noetherian domain of dimension one, and let x be an indetermi-nate over R. By a...
. We investigate the structure of prime ideals of finite height in polynomial extension rings of a c...
AbstractWe prove that if R⊆D is an extension of commutative rings with identity and the going-up pro...
AbstractLetAbe a Dedekind domain with finite residue fields,Kit's quotient field,La finite separable...
Abstract Let R be a polynomial ring in N variables over an arbitrary field K and let I be an ideal o...
The purpose of this thesis is to investigate the properties of ideals in quadratic number fields, A ...
Let B be a finitely generated birational extension of ℤ [x], the ring of polynomials in one variable...
AbstractLet B be a finitely generated birational extension of Z[x], the ring of polynomials in one v...
Abstract“For which commutative Noetherian rings A is Spec(A), the set of prime ideals of A, order-is...
AbstractLet B be a finitely generated birational extension of Z[x], the ring of polynomials in one v...
Let B be a finitely generated birational extension of R[x], a ring of polynomials in one variable ov...
Let B be a finitely generated birational extension of R[x], a ring of polynomials in one variable ov...
Let B be a finitely generated birational extension of R[x], a ring of polynomials in one variable ov...
Let B be a simple birational extension of R[[x]], the ring of power series in one variable over a on...
Let B be a simple birational extension of R[[x]], the ring of power series in one variable over a on...
Let R be a semilocal Noetherian domain of dimension one, and let x be an indetermi-nate over R. By a...
. We investigate the structure of prime ideals of finite height in polynomial extension rings of a c...
AbstractWe prove that if R⊆D is an extension of commutative rings with identity and the going-up pro...
AbstractLetAbe a Dedekind domain with finite residue fields,Kit's quotient field,La finite separable...
Abstract Let R be a polynomial ring in N variables over an arbitrary field K and let I be an ideal o...
The purpose of this thesis is to investigate the properties of ideals in quadratic number fields, A ...