On quasi-projective uniserial modules
On some properties of polynomial rings.
On the Bass-Quillen Conjecture Concerning Projective Modules Over Polynomial Rings.
On the Buchsbaum-Eisenbud theory of finite free resolutions.
On the class group of affinoid spaces
On the dependence of Koszul homology from the generators of an ideal.
On the dual of a finitely generated multiplication module II
On the equivalence of algebraic and geometric local cohomology
In this paper, we will present several necessary and sufficient conditions on a commutative ring such that the algebraic and geometric local cohomologies are equivalent.
On the ... in a minimal injective resolution II.
On the module of homomorphisms on finitely generated projective modules
On the nontrivial solvability of systems of homogeneous linear equations over in ZFC
Motivated by the paper by H. Herrlich, E. Tachtsis (2017) we investigate in ZFC the following compactness question: for which uncountable cardinals , an arbitrary nonempty system of homogeneous -linear equations is nontrivially solvable in provided that each of its subsystems of cardinality less than is nontrivially solvable in ?
On the product of a module by an ideal
On the trivialization of line bundles over schemes
On traces of exterior powers of a sum of two endomorphisms of a projective module
Orientations and multiplicative structures of resolutions.
Perfect Modules.
Porjective Modules over Polynomial Rings.
Premiers, copremiers et fibrés
Prescribing endomorphism algebras of -free modules
It is a well-known fact that modules over a commutative ring in general cannot be classified, and it is also well-known that we have to impose severe restrictions on either the ring or on the class of modules to solve this problem. One of the restrictions on the modules comes from freeness assumptions which have been intensively studied in recent decades. Two interesting, distinct but typical examples are the papers by Blass [1] and Eklof [8], both jointly with Shelah. In the first case the authors...
Projective covers and minimal free resolutions.