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| == References == | == References == | ||
| *] and ]: ''Sheaves on Manifolds.'' Springer-Verlag. Berlin Heidelberg New York.1990: ISBN |
*] and ]: ''Sheaves on Manifolds.'' Springer-Verlag. Berlin Heidelberg New York.1990: {{ISBN|3-540-51861-4}}. | ||
| {{analysis-stub}} | {{analysis-stub}} | ||
Revision as of 07:51, 6 July 2017
Let M be a real-analytic manifold and X its complexification.
By definition, the sheaf of Sato's hyperfunctions on M is the restriction of the sheaf of microfunctions to M, in parallel to the fact the sheaf of real-analytic functions on M is the restriction of the sheaf of holomorphic functions on X to M.
References
- Masaki Kashiwara and Pierre Schapira: Sheaves on Manifolds. Springer-Verlag. Berlin Heidelberg New York.1990: ISBN 3-540-51861-4.
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