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Proceedings of the American Mathematical Society, ISSN 0002-9939, 01/2018, Volume 146, Issue 5, pp. 1977 - 1989
Journal Article
Journal of Algebra, ISSN 0021-8693, 01/2020, Volume 541, pp. 308 - 323
Consider the Grothendieck group of finite type projective modular representations of the symmetric groups on letters, or more generally, of its wreath product... 
Modular representations | Symetric Groups | Projective modules | Characters
Journal Article
Journal of Algebra, ISSN 0021-8693, 12/2019, Volume 540, pp. 168 - 205
Let be a commutative noetherian ring, containing a field , with , , and let be a projective -module, with . Let denote the set of all pairs , where is an ideal... 
Commutative algebra | Complete intersections | Projective modules
Journal Article
2008, Mémoires de la SMF, ISBN 9782856292624, Volume 113., vii, 197
Book
Contemporary Mathematics, ISSN 0271-4132, 2018, Volume 715, pp. 35 - 42
Conference Proceeding
OSAKA JOURNAL OF MATHEMATICS, ISSN 0030-6126, 04/2015, Volume 52, Issue 2, pp. 527 - 544
For any group G the involutions I in G form a G-set under conjugation. The corresponding kG-permutation module kI is known as the involution module of G, with... 
MATHEMATICS | PROJECTIVE-MODULES
Journal Article
1983, Progress in mathematics, ISBN 081763164X, Volume 42., 127 p. --
Book
DUKE MATHEMATICAL JOURNAL, ISSN 0012-7094, 07/2017, Volume 166, Issue 10, pp. 1923 - 1953
We establish a general "affine representability" result in A(1)-homotopy theory over a general base. We apply this result to obtain representability results... 
MATHEMATICS | SIMPLICIAL PRESHEAVES | PROJECTIVE-MODULES | POLYNOMIAL-RINGS | SCHEMES
Journal Article
2004, Lecture notes in mathematics, ISBN 3540215050, Volume 1842
Web Resource
Journal of Algebra, ISSN 0021-8693, 10/2016, Volume 463, pp. 281 - 283
Some results obtained in the paper “Algebraic connections on projective modules with prescribed curvature” rely on a PBW-theorem from 1963 which has turned out... 
Connections | Projective modules | Universal enveloping algebra | Curvature
Journal Article
2006, Springer monographs in mathematics, ISBN 3540233172
Revised reissue of author's "Serre's conjecture," 1978. 
Commutative algebra | Projective modules (Algebra) | Geometry, Algebraic
Web Resource
2006, Springer monographs in mathematics, ISBN 3540233172
Revised reissue of author's "Serre's conjecture," 1978. 
Commutative algebra | Projective modules (Algebra) | Geometry, Algebraic
Web Resource
Journal of Mathematical Analysis and Applications, ISSN 0022-247X, 10/2019, p. 123604
Journal Article
PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY, ISSN 0002-9939, 05/2018, Volume 146, Issue 5, pp. 1977 - 1989
We describe the structure of projective indecomposable modules for the subalgebra consisting of the elements of degree 0 in the hyperalgebra of the r-th... 
MATHEMATICS | hyperalgebras | MATHEMATICS, APPLIED | Primitive idempotents | projective modules | IDEMPOTENTS
Journal Article
Proceedings of the American Mathematical Society, ISSN 0002-9939, 2018, Volume 146, Issue 4, pp. 1417 - 1430
Journal Article
Journal of Algebra, ISSN 0021-8693, 05/2018, Volume 502, pp. 120 - 122
Given an Artin algebra that is Gorenstein. We show that for every simple -module of infinite projective dimension, there exists a non-projective Gorenstein... 
Projective dimension | Gorenstein algebras | Gorenstein projective modules | MATHEMATICS
Journal Article
Journal of Algebra, ISSN 0021-8693, 06/2015, Volume 432, pp. 185 - 204
Let be a commutative Noetherian ring of dimension . Following a suggestion of Fasel, we establish a group homomorphism from van der Kallen's group to the -th... 
Projective modules | Euler class groups | Unimodular rows
Journal Article
Journal of Algebra, ISSN 0021-8693, 05/2017, Volume 478, pp. 174 - 194
We show that any module admits a presentation as the quotient of a Gorenstein projective module by a submodule which is itself right orthogonal, with respect... 
Precovers | Gorenstein projective modules | MATHEMATICS | ALGEBRAS | TATE COHOMOLOGY | PROJECTIVE-RESOLUTIONS
Journal Article
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