Generalized GCD rings II.
Generalized Newton-Puiseux Expansion and Abhyankar-Moh Semigroup Theorem.
Generating Ideals in Polynomial Rings.
Generic maps and modules
Generic simple coverings of the affine plane
Generische determinantielle Singularitäten: Homologische Eigenschaften des Derivationenmoduls.
Géométrie des points épais
Globale Ringe und Moduln.
Graded morphisms of -modules
Let be finite dimensional -algebra which is a complete intersection, i.e. whith a regular sequences . Steve Halperin conjectured that the connected component of the automorphism group of such an algebra is solvable. We prove this in case is in addition graded and generated by elements of degree 1.
Gröbner bases and Stanley decompositions of determinantal rings.
Gröbner bases in geometry theorem proving and simplest degeneracy conditions.
Gröbner basis and depth of Rees algebras.
Groupes de Lie p-adiques et ramification
Groupes de Picard et problèmes de Skolem. I
Groupes de Picard et problèmes de Skolem. II
Groupes de Picard et séries formelles
Hardy fields in several variables
In questo lavoro si estende il concetto di campo di Hardy [Bou], al contesto dei germi di funzioni in più variabili che sono definite su insiemi semi-algebrici [Br.], [D.] e che risultano essere morfismi di categorie lisce [Pal.]. In tale contesto si dimostra che per ogni campo di Hardy di germi di una fissata categoria liscia , la sua chiusura algebrica relativa nell'anello , di tutti i germi nella stessa categoria liscia, è un campo di Hardy reale chiuso, che è l'unica chiusura reale del campo...
Hermitesche und orthogonale Operatoren über kommutativen Ringen.
Higher-dimensional cluster combinatorics and representation theory
Higher Auslander algebras were introduced by Iyama generalizing classical concepts from representation theory of finite-dimensional algebras. Recently these higher analogues of classical representation theory have been increasingly studied. Cyclic polytopes are classical objects of study in convex geometry. In particular, their triangulations have been studied with a view towards generalizing the rich combinatorial structure of triangulations of polygons. In this paper, we demonstrate a connection...
Hilbert-Kunz function of monomial ideals and binomial hypersurfaces.