Weyl-Einstein structures on K-contact manifolds
classification
🧮 math.DG
keywords
k-contactweyl-einsteinclosedcompactcompatibleconformalconnectionmanifold
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We show that a compact K-contact manifold $(M,g,\xi)$ has a closed Weyl-Einstein connection compatible with the conformal structure $[g]$ if and only if it is Sasaki-Einstein.
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