Matches in SemOpenAlex for { <https://semopenalex.org/work/W32974709> ?p ?o ?g. }
Showing items 1 to 68 of
68
with 100 items per page.
- W32974709 abstract "In this section we want to use (12.7) and Hodge-duality to prove some bounds for $$ codim_{Pic^0 (X)} (S^b (X, M)) $$for the subschemes S b (X, M) introduced in §12. In particular, we lose a little bit the spirit of the previous lectures, where we tried to underline as much as possible the algebraic aspects of vanishing theorems. Everything contained in this lecture is either due Green-Lazarsfeld [26] or to H. Dunio [14]. The use of Hodge duality will force us to assume that X is a complex manifold. Without mentioning it we will switch from the algebraic to the analytic language and use the comparison theorem of [56] whenever needed." @default.
- W32974709 created "2016-06-24" @default.
- W32974709 creator A5059523481 @default.
- W32974709 creator A5073683726 @default.
- W32974709 date "1992-01-01" @default.
- W32974709 modified "2023-09-25" @default.
- W32974709 title "Generic vanishing theorems [26], [14]" @default.
- W32974709 doi "https://doi.org/10.1007/978-3-0348-8600-0_14" @default.
- W32974709 hasPublicationYear "1992" @default.
- W32974709 type Work @default.
- W32974709 sameAs 32974709 @default.
- W32974709 citedByCount "0" @default.
- W32974709 crossrefType "book-chapter" @default.
- W32974709 hasAuthorship W32974709A5059523481 @default.
- W32974709 hasAuthorship W32974709A5073683726 @default.
- W32974709 hasConcept C111919701 @default.
- W32974709 hasConcept C118615104 @default.
- W32974709 hasConcept C127413603 @default.
- W32974709 hasConcept C134306372 @default.
- W32974709 hasConcept C136119220 @default.
- W32974709 hasConcept C202444582 @default.
- W32974709 hasConcept C2778023678 @default.
- W32974709 hasConcept C2780129039 @default.
- W32974709 hasConcept C33923547 @default.
- W32974709 hasConcept C41008148 @default.
- W32974709 hasConcept C529865628 @default.
- W32974709 hasConcept C78519656 @default.
- W32974709 hasConcept C9376300 @default.
- W32974709 hasConceptScore W32974709C111919701 @default.
- W32974709 hasConceptScore W32974709C118615104 @default.
- W32974709 hasConceptScore W32974709C127413603 @default.
- W32974709 hasConceptScore W32974709C134306372 @default.
- W32974709 hasConceptScore W32974709C136119220 @default.
- W32974709 hasConceptScore W32974709C202444582 @default.
- W32974709 hasConceptScore W32974709C2778023678 @default.
- W32974709 hasConceptScore W32974709C2780129039 @default.
- W32974709 hasConceptScore W32974709C33923547 @default.
- W32974709 hasConceptScore W32974709C41008148 @default.
- W32974709 hasConceptScore W32974709C529865628 @default.
- W32974709 hasConceptScore W32974709C78519656 @default.
- W32974709 hasConceptScore W32974709C9376300 @default.
- W32974709 hasLocation W329747091 @default.
- W32974709 hasOpenAccess W32974709 @default.
- W32974709 hasPrimaryLocation W329747091 @default.
- W32974709 hasRelatedWork W1506596944 @default.
- W32974709 hasRelatedWork W1513724964 @default.
- W32974709 hasRelatedWork W1985898796 @default.
- W32974709 hasRelatedWork W2026730940 @default.
- W32974709 hasRelatedWork W206429984 @default.
- W32974709 hasRelatedWork W21445020 @default.
- W32974709 hasRelatedWork W2153603703 @default.
- W32974709 hasRelatedWork W2269881517 @default.
- W32974709 hasRelatedWork W2304321832 @default.
- W32974709 hasRelatedWork W2317070658 @default.
- W32974709 hasRelatedWork W2329179214 @default.
- W32974709 hasRelatedWork W2497367629 @default.
- W32974709 hasRelatedWork W254450880 @default.
- W32974709 hasRelatedWork W26506973 @default.
- W32974709 hasRelatedWork W2950467698 @default.
- W32974709 hasRelatedWork W2953001939 @default.
- W32974709 hasRelatedWork W3078343380 @default.
- W32974709 hasRelatedWork W3098324519 @default.
- W32974709 hasRelatedWork W7742907 @default.
- W32974709 hasRelatedWork W89536217 @default.
- W32974709 isParatext "false" @default.
- W32974709 isRetracted "false" @default.
- W32974709 magId "32974709" @default.
- W32974709 workType "book-chapter" @default.