Spectral sequence
In homological algebra, especially applied to algebraic topology or group cohomology, a spectral sequence is a sequence of differential modules (En,dn) such that
Examples
Some notable spectral sequences are:
~ ~ ~ ~ ~ ~ ~ ~ ~ ~
- Leray-Serre spectral sequence of a fibration
- Hochschild-Serre spectral sequence in group cohomology
- Adams spectral sequence in stable homotopy theory
- Atiyah-Hirzebruch spectral sequence of an extraordinary cohomology theory
- Adams-Novikov spectral sequence for an extraordinary cohomology theory
- Grothendieck spectral sequence for composing derived functors
- Chromatic spectral sequence for the stable homotopy groups of spheres
- Eilenberg-Moore spectral sequence
- Bockstein spectral sequence
~ Table of Content ~
| ► | Introduction |
| ► | Overall explanation |
| ► | Filtrations |
| ► | Examples |
| ► | Exact couples |
| ► | Reference |
~ What's Hot ~
The Boondock Saints Ii All Saints Day, New Moon, Tron Legacy, Fantastic Mr Fox, Invictus, Ninja Assassin, My Sister S Keeper, Alvin And The Chipmunks The Squeakquel, Clash Of The Titans, 2012, The Hangover, The Goods Live Hard Sell Hard, The Princess And The Frog, The Blind Side, 500 Days Of Summer, Twilight, The Mummy 4 Rise Of The Aztec, Sorority Row, Dear John, Avatar,
~ 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.