Difference between revisions of "Elliptic complex"
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Latest revision as of 19:39, 18 May 2008
This article or section of article is sourced from:Wikipedia
Definition
Symbolfree definition
A differential complex is said to be elliptic if its sequence of symbols is exact.
Definition with symbols
Let be a differential manifold and be smooth vector bundles over . Let form a differential complex (viz . Then this differential complex is said to be elliptic if the following sequence of symbols is exact: