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interpretation < intersection < intersections  Facettes :

List of bibliographic references

Number of relevant bibliographic references: 17.
Ident.Authors (with country if any)Title
000016 (2013) Hailong Dao [États-Unis]Some Homological Properties of Modules over a Complete Intersection, with Applications
000253 (2011) Enrico Arbarello [Italie] ; Maurizio Cornalba [Italie] ; Phillip A. Griffiths [États-Unis]Intersection theory of tautological classes
000552 (2009) Ronald Anderson [États-Unis]Balancing Necessity and Fallibilism: Charles Sanders Peirce on the Status of Mathematics and its Intersection with the Inquiry into Nature
000C05 (2005) Henri Gillet [États-Unis]K -Theory and Intersection Theory
001129 (2001) Mircea Musta A [États-Unis]Jet schemes of locally complete intersection canonical singularities
001143 (2001) U. KühnGeneralized arithmetic intersection numbers
001293 (2000) Eric M. Friedlander [États-Unis]Intersection Products for Spaces of Algebraic Cycles
001602 (1998) Alexandre Kabanov [États-Unis] ; T. Kimura [États-Unis]Intersection Numbers and Rank One Cohomological Field Theories in Genus One
001616 (1998) Ulf Kühn [Royaume-Uni, Allemagne]Generalized arithmetic intersection numbers
001629 (1998) Michel Brion [France]Equivariant cohomology and equivariant intersection theory
001875 (1996) Georgia Benkart [États-Unis] ; Efim Zelmanov [États-Unis]Lie algebras graded by finite root systems and intersection matrix algebras
001D82 (1992) S. Berman [Canada] ; R. V. Moody [Canada]Lie algebras graded by finite root systems and the intersection matrix algebras of Slodowy
001E50 (1991) J. Denef [Belgique] ; F. Loeser [France]Weights of exponential sums, intersection cohomology, and Newton polyhedra
002086 (1989) Angelo Vistoli [États-Unis]Intersection theory on algebraic stacks and on their moduli spaces
002400 (1986) COHOMOLOGY OF A QUASIHOMOGENEOUSCOMPLETE INTERSECTION
002608 (1983) Mark Goresky [États-Unis] ; Robert Macpherson [États-Unis]Intersection homology II
003152 (1967) J. H. De Boer [Pays-Bas]The intersection multiplicity of a connected component

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