Ideals of minors in free resolutions
David Eisenbud and Mark L. Green
Source: Duke Math. J. Volume 75, Number 2
(1994), 339-352.
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Permanent link to this document: http://projecteuclid.org/euclid.dmj/1077287615
Mathematical Reviews number (MathSciNet): MR1290196
Zentralblatt MATH identifier: 0822.13004
Digital Object Identifier: doi:10.1215/S0012-7094-94-07510-8
References
[1] W. Bruns, The Buchsbaum-Eisenbud structure theorems and alternating syzygies, Comm. Algebra 15 (1987), no. 5, 873–925.
Mathematical Reviews (MathSciNet): MR88g:13014
Zentralblatt MATH: 0623.13006
Digital Object Identifier: doi:10.1080/00927878708823448
[2] W. Bruns and U. Vetter, Length formulas for the local cohomology of exterior powers, Math. Z. 191 (1986), no. 1, 145–158.
Mathematical Reviews (MathSciNet): MR87c:13016
Zentralblatt MATH: 0563.13009
Digital Object Identifier: doi:10.1007/BF01163615
[3] D. A. Buchsbaum and D. Eisenbud, What makes a complex exact? J. Algebra 25 (1973), 259–268.
Mathematical Reviews (MathSciNet): MR47:3369
Zentralblatt MATH: 0264.13007
Digital Object Identifier: doi:10.1016/0021-8693(73)90044-6
[4] D. A. Buchsbaum and D. Eisenbud, Some structure theorems for finite free resolutions, Advances in Math. 12 (1974), 84–139.
Mathematical Reviews (MathSciNet): MR49:4995
Zentralblatt MATH: 0297.13014
Digital Object Identifier: doi:10.1016/S0001-8708(74)80019-8
[5] D. A. Buchsbaum and D. Eisenbud, Algebra structures for finite free resolutions, and some structure theorems for ideals of codimension $3$, Amer. J. Math. 99 (1977), no. 3, 447–485.
Mathematical Reviews (MathSciNet): MR56:11983
Zentralblatt MATH: 0373.13006
Digital Object Identifier: doi:10.2307/2373926
JSTOR: links.jstor.org
[6] D. A. Buchsbaum and D. Eisenbud, What annihilates a module? J. Algebra 47 (1977), no. 2, 231–243.
Mathematical Reviews (MathSciNet): MR57:16293
Zentralblatt MATH: 0372.13002
Digital Object Identifier: doi:10.1016/0021-8693(77)90223-X
[7] H. Cartan and S. Eilenberg, Homological algebra, Princeton University Press, Princeton, N. J., 1956.
Mathematical Reviews (MathSciNet): MR17,1040e
Zentralblatt MATH: 0075.24305
[8] H. Charalambous and E. G. Evans, Jr., Problems on Betti numbers of finite length modules, to appear.
[9] R. Hartshorne, Algebraic vector bundles on projective spaces: a problem list, Topology 18 (1979), no. 2, 117–128.
Mathematical Reviews (MathSciNet): MR81m:14014
Zentralblatt MATH: 0417.14011
Digital Object Identifier: doi:10.1016/0040-9383(79)90030-2
[10] G. Horrocks, Vector bundles on the punctured spectrum of a local ring, Proc. London Math. Soc. (3) 14 (1964), 689–713.
Mathematical Reviews (MathSciNet): MR30:120
Zentralblatt MATH: 0126.16801
Digital Object Identifier: doi:10.1112/plms/s3-14.4.689
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