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- Locally_free_sheaf abstract "In sheaf theory, a field of mathematics, a sheaf of -modules on a ringed space is called locally free if for each point , there is an open neighborhood of such that is free as an -module. This implies that , the stalk of at , is free as a -module for all . The converse is true if is moreover coherent. If is of finite rank for every , then is said to be of rank".
- Locally_free_sheaf wikiPageID "5146235".
- Locally_free_sheaf wikiPageRevisionID "544378714".
- Locally_free_sheaf hasPhotoCollection Locally_free_sheaf.
- Locally_free_sheaf id "4618".
- Locally_free_sheaf title "Locally free".
- Locally_free_sheaf subject Category:Algebraic_geometry.
- Locally_free_sheaf subject Category:Sheaf_theory.
- Locally_free_sheaf comment "In sheaf theory, a field of mathematics, a sheaf of -modules on a ringed space is called locally free if for each point , there is an open neighborhood of such that is free as an -module. This implies that , the stalk of at , is free as a -module for all . The converse is true if is moreover coherent. If is of finite rank for every , then is said to be of rank".
- Locally_free_sheaf label "Locally free sheaf".
- Locally_free_sheaf sameAs m.0d4xh0.
- Locally_free_sheaf sameAs Q6664699.
- Locally_free_sheaf sameAs Q6664699.
- Locally_free_sheaf wasDerivedFrom Locally_free_sheaf?oldid=544378714.
- Locally_free_sheaf isPrimaryTopicOf Locally_free_sheaf.