Results 31 to 40 of about 29,420 (189)
A minimization problem arising from prescribing scalar curvature functions
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Li, Ma, Hui, Wang
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The scalar curvature problem on four-dimensional manifolds
We study the problem of existence of conformal metrics with prescribed scalar curvatures on a closed Riemannian \begin{document}$ 4 $\end{document} -manifold not conformally diffeomorphic to the standard sphere \begin{document}$ S^{4} $\end{document ...
H. Chtioui, H. Hajaiej, Marwa Soula
semanticscholar +1 more source
The Ups and Downs of Cyclic Universes [PDF]
We investigate homogeneous and isotropic oscillating cosmologies with multiple fluid components. Transfer of energy between these fluids is included in order to model the effects of non-equilibrium behavior on closed universes.
Barrow, John D., Clifton, T.
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Deformation of Scalar Curvature and Volume
The stationary points of the total scalar curvature functional on the space of unit volume metrics on a given closed manifold are known to be precisely the Einstein metrics.
Corvino, Justin +2 more
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A prescribed scalar and boundary mean curvature problem on compact manifolds with boundary
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Sicca, Vladmir, Tsogtgerel, Gantumur
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On the existence of solutions of prescribing scalar curvature problem
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Total mean curvature, scalar curvature, and a variational analog of Brown-York mass
We study the supremum of the total mean curvature on the boundary of compact, mean-convex 3-manifolds with nonnegative scalar curvature, and a prescribed boundary metric.
Mantoulidis, Christos, Miao, Pengzi
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Prescribing Scalar Curvature on S3, S4 and Related Problems
AbstractWe show that for the prescribing scalar curvature problem on Sn (n = 3, 4), we can perturb (in an explicit way) any given positive continuous function in any neighborhood of any given point on Sn such that for the perturbed function there exist many solutions.
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Yamabe flow with prescribed scalar curvature [PDF]
In this work, we study the Yamabe flow corresponding to the prescribed scalar curvature problem on compact Riemannian manifolds with negative scalar curvature. The long time existence and convergence of the flow are proved under appropriate conditions on
Inas Amacha, R. Regbaoui
semanticscholar +1 more source
The unrolling of the peltate leaves in Syngonium podophyllum is analyzed and quantified (left‐hand side to center). These measurements serve to verify a mathematical model for leaf unrolling based on the model used in Schmidt (2007). An additional formula for obtaining a layer mismatch from a prescribed radius is derived.
Michelle Modert +4 more
wiley +1 more source

