×

Resolutions of determinantal ideals: The submaximal minors. (English) Zbl 0474.14035


MSC:

14M12 Determinantal varieties
13D03 (Co)homology of commutative rings and algebras (e.g., Hochschild, André-Quillen, cyclic, dihedral, etc.)
PDFBibTeX XMLCite
Full Text: DOI

References:

[1] Akin, K., Thesis (1979), Brandeis University
[2] K. Akin, D. A. Buchsbaum, and J. Weyman; K. Akin, D. A. Buchsbaum, and J. Weyman · Zbl 0497.15020
[3] Buchsbaum, D. A., Generic free resolutions, II, Canad. J. Math., 30, No. 3, 549-572 (1978) · Zbl 0396.13013
[4] Buchsbaum, D. A., A new construction of the Eagon-Northcott complex, Advances in Math., 34, 58-76 (1979) · Zbl 0461.13005
[5] Buchsbaum, D. A.; Eisenbud, D., What makes a complex exact?, J. Algebra, 25, 259-268 (1973) · Zbl 0264.13007
[6] Buchsbaum, D. A.; Eisenbud, D., Generic free resolutions and a family of generically perfect ideals, Advances in Math., 18, 245-301 (1975) · Zbl 0336.13007
[7] Buchsbaum, D. A.; Eisenbud, D., What annihilates a module?, J. Algebra, 47, 231-243 (1977) · Zbl 0372.13002
[8] DeConcini, C.; Procesi, C., A characteristic-free approach to invariant theory, Advances in Math., 21, 330-354 (1976) · Zbl 0347.20025
[9] Doubilet, P.; Rota, G.-C; Stein, J., Foundations of combinatorics. IX. Combinatorial methods in invariant theory, Stud. Appl. Math., 53, 185-216 (1974) · Zbl 0426.05009
[10] Eagon, J.; Hochster, M., Cohen-Macaulay rings, invariant theory, and the generic perfection of determinantal loci, Amer. J. Math, 93 (1971) · Zbl 0244.13012
[11] Hilbert, D., Über die Theorie der Algebraischen Formen, Math. Ann., 36, 473-534 (1890) · JFM 22.0133.01
[12] Lascoux, A., Thèse (1977), Paris
[13] Nielsen, H. A., Tensor functors of complexes, Aarhus University Preprint Series No. 15 (1977-1978) · Zbl 0372.18006
[14] J. TowberJ. Algebra; J. TowberJ. Algebra · Zbl 0358.15033
[15] Weyman, J., Thesis (1979), Brandeis University
This reference list is based on information provided by the publisher or from digital mathematics libraries. Its items are heuristically matched to zbMATH identifiers and may contain data conversion errors. In some cases that data have been complemented/enhanced by data from zbMATH Open. This attempts to reflect the references listed in the original paper as accurately as possible without claiming completeness or a perfect matching.