BRODMANN SHARP LOCAL COHOMOLOGY PDF

Brodmann, M ; Sharp, R Local cohomology: an algebraic introduction with geometric applications. Cambridge: Cambridge University Press. Topics covered include Castelnuovo—Mumford regularity, the Fulton—Hansen connectedness theorem for projective varieties, and connections between local cohomology and both reductions of ideals and sheaf cohomology. It is designed for graduate students who have some experience of basic commutative algebra and homological algebra, and also for experts in commutative algebra and algebraic geometry. TrendTerms displays relevant terms of the abstract of this publication and related documents on a map.

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Brodmann, M ; Sharp, R Local cohomology: an algebraic introduction with geometric applications. Cambridge: Cambridge University Press. Topics covered include Castelnuovo—Mumford regularity, the Fulton—Hansen connectedness theorem for projective varieties, and connections between local cohomology and both reductions of ideals and sheaf cohomology.

It is designed for graduate students who have some experience of basic commutative algebra and homological algebra, and also for experts in commutative algebra and algebraic geometry.

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Local cohomology: an algebraic introduction with geometric applications

Brodmann , R. This second edition of a successful graduate text provides a careful and detailed algebraic introduction to Grothendieck's local cohomology theory, including in multi-graded situations, and provides many illustrations of the theory in commutative algebra and in the geometry of quasi-affine and quasi-projective varieties. Topics covered include Serre's Affineness Criterion, the Lichtenbaum-Hartshorne Vanishing Theorem, Grothendieck's Finiteness Theorem and Faltings' Annihilator Theorem, local duality and canonical modules, the Fulton-Hansen Connectedness Theorem for projective varieties, and connections between local cohomology and both reductions of ideals and sheaf cohomology. The book is designed for graduate students who have some experience of basic commutative algebra and homological algebra and also experts in commutative algebra and algebraic geometry. Over exercises are interspersed among the text; these range in difficulty from routine to challenging, and hints are provided for some of the more difficult ones. Torsion modules and ideal transforms. The MayerVietoris sequence.

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Associated primes of local cohomology modules of generalized Laskerian modules

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