@article{CM_1995__98_2_117_0,
author = {Damon, James},
title = {A Bezout theorem for determinantal modules},
journal = {Compositio Mathematica},
volume = {99},
year = {1995},
pages = {117-139},
mrnumber = {1354264},
zbl = {0844.13007},
language = {en},
url = {http://dml.mathdoc.fr/item/CM_1995__98_2_117_0}
}
Damon, James. A Bezout theorem for determinantal modules. Compositio Mathematica, Tome 99 (1995) pp. 117-139. http://gdmltest.u-ga.fr/item/CM_1995__98_2_117_0/
[A] : Cohomology of a quasihomogeneous complete intersection, Math. USSR Izvestiya 26iii (1986) 437-477. | Zbl 0647.14027
[D1] : Higher Multiplicities and Almost Free Divisors and Complete Intersections (preprint). | MR 1346928 | Zbl 0867.32015
[D2] : Topological Triviality and Versality for Subgroups of A and K II: Sufficient Conditions and Applications, Nonlinearity 5 (1992) 373-412. | MR 1158379 | Zbl 0747.58014
[DM] and : A-codimension and the vanishing topology of discriminants, Invent. Math. 106 (1991) 217-242. | MR 1128213 | Zbl 0772.32023
[G] : Poincaré polynomial of the space of residue forms on a quasihomogeneous complete intersection, Russ. Math. Surveys 35ii (1980) 241-242. | Zbl 0462.32003
[Mc] : The algebraic theory of modular systems, Cambridge Tracts 19 (1916). | JFM 46.0167.01 | Zbl 0802.13001
[MO] and : Isolated Singularities defined by Weighted Homogeneous Polynomials, Topology 9 (1970) 385-393. | MR 293680 | Zbl 0204.56503
[No] : Semi-regular rings and semi-regular ideals, Quart. J. Math. Oxford, (2), 11 (1960) 81-104. | MR 114835 | Zbl 0112.03001
[OT] and : Arrangements and Milnor Fibers (to appear Math. Annalen). | MR 1314585 | Zbl 0813.32033
[R] : Introduction to Combinatorial Analysis, Wiley, New York, 1958. | MR 96594 | Zbl 0078.00805
[T] : Generalized exponents of a free arrangement of hyperplanes and the Shephard-Todd-Brieskom formula, Invent. Math. 63 (1981) 159-179. | MR 608532 | Zbl 0437.51002
[W] : Weighted Homogeneous Complete Intersections (preprint). | MR 1395187
[ZS] and : Commutative Algebra, reprinted as Springer Grad. Text in Math. 28 and 29, Springer Verlag, 1975. | Zbl 0313.13001