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- Campbell's_theorem_(geometry) abstract "Campbell's theorem, also known as Campbell’s embedding theorem and the Campbell-Magaarrd theorem, is a mathematical theorem that evaluates the asymptotic distribution of random impulses acting with a determined intensity on a damped system. The theorem guarantees that any n-dimensional Riemannian manifold can be locally embedded in an (n + 1)-dimensional Ricci-flat Riemannian manifold.".
- Campbell's_theorem_(geometry) wikiPageID "18209571".
- Campbell's_theorem_(geometry) wikiPageRevisionID "574756485".
- Campbell's_theorem_(geometry) hasPhotoCollection Campbell's_theorem_(geometry).
- Campbell's_theorem_(geometry) subject Category:Theorems_in_geometry.
- Campbell's_theorem_(geometry) subject Category:Theoretical_physics.
- Campbell's_theorem_(geometry) type Abstraction100002137.
- Campbell's_theorem_(geometry) type Communication100033020.
- Campbell's_theorem_(geometry) type Message106598915.
- Campbell's_theorem_(geometry) type Proposition106750804.
- Campbell's_theorem_(geometry) type Statement106722453.
- Campbell's_theorem_(geometry) type Theorem106752293.
- Campbell's_theorem_(geometry) type TheoremsInGeometry.
- Campbell's_theorem_(geometry) comment "Campbell's theorem, also known as Campbell’s embedding theorem and the Campbell-Magaarrd theorem, is a mathematical theorem that evaluates the asymptotic distribution of random impulses acting with a determined intensity on a damped system. The theorem guarantees that any n-dimensional Riemannian manifold can be locally embedded in an (n + 1)-dimensional Ricci-flat Riemannian manifold.".
- Campbell's_theorem_(geometry) label "Campbell's theorem (geometry)".
- Campbell's_theorem_(geometry) sameAs m.04cxh2_.
- Campbell's_theorem_(geometry) sameAs Q5027969.
- Campbell's_theorem_(geometry) sameAs Q5027969.
- Campbell's_theorem_(geometry) sameAs Campbell's_theorem_(geometry).
- Campbell's_theorem_(geometry) wasDerivedFrom Campbell's_theorem_(geometry)?oldid=574756485.
- Campbell's_theorem_(geometry) isPrimaryTopicOf Campbell's_theorem_(geometry).