Results 11 to 20 of about 79,734 (334)
Smoothing singular constant scalar curvature Kähler surfaces and minimal Lagrangians
Advances in Mathematics, 2015 International audienceGiven a complex surface X with singularities of class T and no nontrivial holomorphic vector field, endowed with a Kähler class Ω 0 , we consider smoothings (M t , Ω t ), where Ω t is a Kähler class on M t degenerating to Ω 0 .Under
Yann Rollin
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Journal of Mathematical Analysis and Applications, 2018 In this paper, from the viewpoint of submanifold theory, we study the isolation phenomena of Riemannian manifolds with constant scalar curvature and vanishing Weyl conformal curvature tensor.
Xiuxiu Cheng, Zejun Hu
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Effective Gravitational “Constant” in Scalar-(Curvature)Tensor and Scalar-Torsion Gravities
Universe, 2017 In theories where a scalar field couples nonminimally to gravity, the effective gravitational “constant” becomes dependent on the value of the scalar field.
Laur Järv
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Constant scalar curvature Kähler metrics on rational surfaces [PDF]
Mathematische Nachrichten, 2017 We consider projective rational strong Calabi dream surfaces: projective smooth rational surfaces which admit a constant scalar curvature Kähler metric for every Kähler class.
J. Martínez-García
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Randers Metrics of Constant Scalar Curvature
Canadian Mathematical Bulletin, 2013 Abstract.Randers metrics are a special class of Finsler metrics. Every Randers metric can be expressed in terms of a Riemannian metric and a vector field via Zermelo navigation. In this paper, we show that a Randers metric has constant scalar curvature if the Riemannian metric has constant scalar curvature and the vector field is ...
Sevim, Esra Sengelen, Shen, Zhongmin
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On the resolution of extremal and constant scalar curvature Kaehler orbifolds [PDF]
International Mathematics Research Notices, 2015 In this paper we give sufficient conditions on a compact orbifold with an extremal Kaehler metric to admit a resolution with an extremal Kaehler metric. We also complete the Kaehler constant scalar curvature case.
C. Arezzo, R. Lena, L. Mazzieri
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Uniqueness of constant scalar curvature Sasakian metrics [PDF]
Annals of Global Analysis and Geometry, 2015 In this paper, we prove that the transverse Mabuchi K-energy functional is convex along the weak geodesic in the space of Sasakian metrics. As an application, we obtain the uniqueness of constant scalar curvature Sasakian metrics modulo automorphisms for
Xishen Jin, Xi Zhang
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On generalized m-quasi-Einstein manifolds with constant scalar curvature
Journal of Mathematical Analysis and Applications, 2015 We study generalized m-quasi-Einstein manifolds with constant scalar curvature. First, we establish a classification of generalized m-quasi-Einstein manifolds with parallel Ricci tensor. Second, and particularly, if an m-quasi-Einstein manifold possesses
Zejun Hu
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Spherically symmetric space–times with constant curvature scalar
Journal of Mathematical Physics, 2001 In view of the geometrical importance of spaces with constant scalar curvature, a systematic study of spherically symmetric such space–time manifolds with respect to the eigenvalues of the Ricci tensor is made. The cases of two double or one quadruple eigenvalue are treated exhaustively.
Goenner, Hubert F. M., Havas, P.
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Constant Scalar Curvature of Toric Fibrations
, 2014 We study the conditions under which a fibration of toric varieties, fibered over a flag variety, admits a constant scalar curvature Kähler metric. We first provide an introduction to toric varieties and toric fibrations and derive the scalar curvature equation.
Nyberg, Thomas
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