On the classical geometry of embedded manifolds in terms of Nambu brackets

Mathematics – Differential Geometry

Scientific paper

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14 pages

Scientific paper

We prove that many aspects of the differential geometry of embedded
Riemannian manifolds can be formulated in terms of a multi-linear algebraic
structure on the space of smooth functions. In particular, we find algebraic
expressions for Weingarten's formula, the Ricci curvature and the
Codazzi-Mainardi equations.

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