Polynômes et dérivées à valeurs entières
Polynomial Cycles in Finitely Generated Domains.
Polynomial fibre rings of algebras over noetherian rings.
Polyserial modules over valuation domains
Potenzreihenerweiterung und formale Fasern in lokalen Ringen mit Approximationseigenschaft.
Primary ideals with finitely generated radical in a commutative ring.
Prime sequences and distributivity in local Noether lattices
Projectivity of pure ideals
Proprietá di ideali in domini d'integritá noetheriani
Puissances divisées des algèbres simpliciales en caractéristiques deux et séries de Poincaré de certains anneaux locaux.
Pullbacks and universal catenarity
Quadratic forms over rings of dimension 1.
Quantum sections and Gauge algebras.
Using quantum sections of filtered rings and the associated Rees rings one can lift the scheme structure on Proj of the associated graded ring to the Proj of the Rees ring. The algebras of interest here are positively filtered rings having a non-commutative regular quadratic algebra for the associated graded ring; these are the so-called gauge algebras obtaining their name from special examples appearing in E. Witten's gauge theories. The paper surveys basic definitions and properties but concentrates...
Quasi-Excellence and Formal Series.
Quasi-Frobenius-Algebren und lokal vollständige Durchschnitte.
Quasiprime and d-prime ideals in commutative differential rings
Quintasymptotic primes, local cohomology and ideal topologies
Let Φ be a system of ideals on a commutative Noetherian ring R, and let S be a multiplicatively closed subset of R. The first result shows that the topologies defined by and are equivalent if and only if S is disjoint from the quintasymptotic primes of Φ. Also, by using the generalized Lichtenbaum-Hartshorne vanishing theorem we show that, if (R,) is a d-dimensional local quasi-unmixed ring, then , the dth local cohomology module of R with respect to Φ, vanishes if and only if there exists...
Quotient Rings of Polynomial Rings.
Regular Sequences in Rees and Symmetric Algebras I.
Regularity for certain classes of monomial ideals.