AbstractLet (R,mR) be a two-dimensional regular local ring and let O be a normal birational extension of R. We relate the factorizations and semifactorization of complete mO-primary ideals in O to the factorizations of some complete mR-primary ideals in R. To this aim and given a complete mR-primary ideal I⊂R, we show that we can associate to each complete ideal sheaf with finite cosupport on X=BlI(R) a complete ideal in R from which it can be recovered
Let D be an integrally closed local Noetherian domain of Krull dimension 2, and let f be a nonzero ...
Let D be an integrally closed local Noetherian domain of Krull dimension 2, and let f be a nonzero ...
In Chapter 1, classical results of Northcott and Rees and of Levin are generalized to show that for ...
AbstractLet (R,mR) be a two-dimensional regular local ring and let O be a normal birational extensio...
AbstractGiven a birational normal extension O of a two-dimensional local regular ring (R,m), we desc...
AbstractLet (A,m) be a 2-dimensional regular local ring with algebraically closed residue field. Zar...
AbstractLet I be a complete M-primary ideal in a two-dimensional regular local ring (R,M) with an al...
AbstractLet I be an integrally closed m-primary ideal of a two-dimensional regular local ring (R,m,k...
AbstractLet (R,M) be a regular local domain of dimension d⩾2 and let x1,…,xd be a regular system of ...
AbstractThe aim of this work is to introduce both a classical and a motivic Poincaré series associat...
AbstractLet I be an m-primary integrally closed ideal in a 2-dimensional regular local ring R. Zaris...
The Local Factorization Theorem of Zariski and Abhyankar implies that between a given pair of 2-dime...
AbstractLet (R,M) be a regular local domain of dimension d⩾2 and let x1,…,xd be a regular system of ...
Abstract. A ring extension A |B is depth two if its tensor-square sat-isfies a projectivity conditio...
AbstractLet A be a finitely generated module over a (Noetherian) local ring (R,M). We say that a non...
Let D be an integrally closed local Noetherian domain of Krull dimension 2, and let f be a nonzero ...
Let D be an integrally closed local Noetherian domain of Krull dimension 2, and let f be a nonzero ...
In Chapter 1, classical results of Northcott and Rees and of Levin are generalized to show that for ...
AbstractLet (R,mR) be a two-dimensional regular local ring and let O be a normal birational extensio...
AbstractGiven a birational normal extension O of a two-dimensional local regular ring (R,m), we desc...
AbstractLet (A,m) be a 2-dimensional regular local ring with algebraically closed residue field. Zar...
AbstractLet I be a complete M-primary ideal in a two-dimensional regular local ring (R,M) with an al...
AbstractLet I be an integrally closed m-primary ideal of a two-dimensional regular local ring (R,m,k...
AbstractLet (R,M) be a regular local domain of dimension d⩾2 and let x1,…,xd be a regular system of ...
AbstractThe aim of this work is to introduce both a classical and a motivic Poincaré series associat...
AbstractLet I be an m-primary integrally closed ideal in a 2-dimensional regular local ring R. Zaris...
The Local Factorization Theorem of Zariski and Abhyankar implies that between a given pair of 2-dime...
AbstractLet (R,M) be a regular local domain of dimension d⩾2 and let x1,…,xd be a regular system of ...
Abstract. A ring extension A |B is depth two if its tensor-square sat-isfies a projectivity conditio...
AbstractLet A be a finitely generated module over a (Noetherian) local ring (R,M). We say that a non...
Let D be an integrally closed local Noetherian domain of Krull dimension 2, and let f be a nonzero ...
Let D be an integrally closed local Noetherian domain of Krull dimension 2, and let f be a nonzero ...
In Chapter 1, classical results of Northcott and Rees and of Levin are generalized to show that for ...