nuclear space
Hausdorff locally convex space such that tensor product with any other Hausdorff locally convex space is uniquely defined (i.e. the projective tensor product is canonically isomorphic to the injective tensor product)
Facts
6 properties- Subclass of
- locally convex space, Hausdorff space[2][3]
- Defining formula
- \forall B\in\operatorname{LCTVS}\colon (A\otimes_\pi B)\overset\sim\to (A\otimes_\epsilon B)[5]
- Discoverer or inventor
- Alexander Grothendieck[1]
- Maintained by WikiProject
- WikiProject Mathematics[6]
- Time of discovery or invention
- 1955[4]
🏷️ Also known as
en nuclear space
de nuklearer Raum
es espacio nuclear
fr espace nucléaire
ja 核空間
ja 核型空間
ko 핵공간
ko 핵형 공간
nl nucleaire ruimte
pt espaço nuclear
ru ядерное пространство
🔖 Identifiers · 6
- Encyclopedia of Mathematics article ID
- Nuclear_space
- Freebase ID
- /m/07yzbf
- Microsoft Academic ID (discontinued)
- 15342108
- NLab ID
- nuclear space
- PlanetMath ID
- NuclearSpace
- Stack Exchange tag
- mathoverflow.net
🔗 Connections
Subclass of 2
Discoverer or inventor 1
Maintained by WikiProject 1
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