Sheaf (mathematics)
In mathematics, a sheaf F on a given topological space X gives a set or richer structure F(U) for each open set U of X. The structures F(U) are compatible with the operations of restricting the open set to smaller subsets and gluing smaller open sets to obtain a bigger one. A presheaf is similar to a sheaf, but it may not be possible to glue. Sheaves, it turns out, enable one to discuss in a refined way what is a local property, as applied to a function.
See also
~ Table of Content ~
~ What's Hot ~
All About Steve, The Karate Kid, Fantastic Mr Fox, The Hangover, My Sister S Keeper, 2012, Sex And The City 2, Alvin And The Chipmunks The Squeakquel, Madagascar 3, Percy Jackson The Olympians The Titan S Curse, Avatar, The Book Of Eli, The Mummy 4 Rise Of The Aztec, The Princess And The Frog, The Blind Side, 500 Days Of Summer, New Moon, Up In The Air, The Goods Live Hard Sell Hard, Dear John,
~ Community ~
| ► | History Forum Come and discuss about History, Civilizations, Historical Events and Figures |
| ► | History Web-Ring A community of sites, blogs and forums dedicated to History. Do not hesitate to submit your site. |
and are licensed under the GNU Free Documentation License.
Lexicon - Privacy Policy - Spiritus-Temporis.com ©2005.