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Ricci tensor
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The porous medium equation arises in different applications to model diffusive phenomena. In this paper, we obtain several gradient estimates for some porous medium type equations on smooth metric measure space with N-Bakry-Emery Ricci tensor bounded from below. In particular, we improve and generalize some current gradient estimates for the porous medium equations.
9p
danhdanh27
07-01-2019
20
1
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In this paper, we study coisotropic submanifolds of a semi-Riemannian manifold. We investigate the integrability condition of the screen distribution and give a necessary and sufficient condition on Ricci tensor of a coisotropic submanifold to be symmetric.
18p
danhdanh27
07-01-2019
20
1
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In this paper, we study slant submanifolds of a Kaehler product manifold. We show that an F-invariant slant submanifold of Kaehler product manifold is a product manifold. We also obtain some curvature inequalities in terms of scalar curvature and Ricci tensor.
13p
danhdanh27
07-01-2019
21
1
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In this paper, the induced Ricci tensor and the extrinsic scalar curvature on lightlike submanifolds are obtained. This scalar quantity extend the result given by C. Atindogbe in. An example of extrinsic scalar curvature on one class of 2-degenerate manifolds is provided.
19p
tuongvidanh
06-01-2019
14
1
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The object of the present paper is to introduce spacetimes with pseudosymmetric energymomentum tensor. In this paper at first we consider the relation R(X,Y)· T = f Q(g,T), that is, the energy-momentum tensor T of type (0,2) is pseudosymmetric. It is shown that in a general relativistic spacetime if the energy-momentum tensor is pseudosymmetric, then the spacetime is also Ricci pseudosymmetric and the converse is also true.
8p
thuyliebe
08-10-2018
13
0
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We study the problem of conformally deforming a metric to a prescribed symmetric function of the eigenvalues of the Ricci tensor. We prove an existence theorem for a wide class of symmetric functions on manifolds with positive Ricci curvature, provided the conformal class admits an admissible metric. 1. Introduction Let (M n , g) be a smooth, closed Riemannian manifold of dimension n.
58p
noel_noel
17-01-2013
52
6
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