| 词条 | Weyl–Schouten theorem |
| 释义 | {{noref|date=July 2015}} The Weyl–Schouten theorem in mathematics (named after Hermann Weyl and Jan Arnoldus Schouten) says that a Riemannian manifold of dimension n with n ≥ 3 is conformally flat if and only if the Schouten tensor is a Codazzi tensor for n = 3, or the Weyl tensor vanishes for n > 3. {{DEFAULTSORT:Weyl-Schouten theorem}}{{differential-geometry-stub}} 1 : Theorems in Riemannian geometry |
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