<--- Back to Details
First PageDocument Content
Homological algebra / Sheaf theory / Sheaf / Derived functor / Local cohomology / Direct image functor / Coherent sheaf / Grothendieck topology / Exact functor / Abstract algebra / Category theory / Algebra
Date: 2010-03-05 16:56:44
Homological algebra
Sheaf theory
Sheaf
Derived functor
Local cohomology
Direct image functor
Coherent sheaf
Grothendieck topology
Exact functor
Abstract algebra
Category theory
Algebra

Topics in algebraic geometry Lecture notes of an advanced graduate course Caucher Birkar ([removed])

Add to Reading List

Source URL: www.dpmms.cam.ac.uk

Download Document from Source Website

File Size: 566,51 KB

Share Document on Facebook

Similar Documents

CONTRACTING AUTOMORPHISMS AND Lp -COHOMOLOGY IN DEGREE ONE YVES DE CORNULIER, ROMAIN TESSERA Abstract. We characterize those Lie groups (as well as algebraic groups over a local field of characteristic zero) whose first

CONTRACTING AUTOMORPHISMS AND Lp -COHOMOLOGY IN DEGREE ONE YVES DE CORNULIER, ROMAIN TESSERA Abstract. We characterize those Lie groups (as well as algebraic groups over a local field of characteristic zero) whose first

DocID: 1xTMo - View Document

Nero Budur* (). Cohomology support loci and Bernstein-Sato ideals. Cohomology support loci of rank one local systems on complements of hyperplane arrangements are easy to calculate

Nero Budur* (). Cohomology support loci and Bernstein-Sato ideals. Cohomology support loci of rank one local systems on complements of hyperplane arrangements are easy to calculate

DocID: 1vs8o - View Document

143  Documenta Math. Diffeotopy Functors of ind-Algebras and Local Cyclic Cohomology

143 Documenta Math. Diffeotopy Functors of ind-Algebras and Local Cyclic Cohomology

DocID: 1s46A - View Document

541  Documenta Math. The Local Cohomology of the Jacobian Ring Edoardo Sernesi

541 Documenta Math. The Local Cohomology of the Jacobian Ring Edoardo Sernesi

DocID: 1rgDk - View Document

351  Documenta Math. In -Local

351 Documenta Math. In -Local

DocID: 1qQXF - View Document