arXiv:0811.1651 [math.DG]AbstractReferencesReviewsResources
Geometric realizations of curvature models by manifolds with constant scalar curvature
M. Brozos-Vazquez, P. Gilkey, H. Kang, S. Nikcevic, G. Weingart
Published 2008-11-11Version 1
We show any Riemannian curvature model can be geometrically realized by a manifold with constant scalar curvature. We also show that any pseudo-Hermitian curvature model, para-Hermitian curvature model, hyper-pseudo-Hermitian curvature model, or hyper-para-Hermitian curvature model can be realized by a manifold with constant scalar and *-scalar curvature.
Related articles: Most relevant | Search more
arXiv:1012.3446 [math.DG] (Published 2010-12-15)
Warped product Einstein metrics over spaces with constant scalar curvature
arXiv:0909.3473 [math.DG] (Published 2009-09-18)
Geometric realizations of Kaehler and of para-Kaehler curvature models
arXiv:0812.2743 [math.DG] (Published 2008-12-15)
Geometric Realizations of Hermitian curvature models