Results 61 to 70 of about 30,041 (97)

On the Chen-Lin conjecture for the prescribed scalar curvature problem [PDF]

, 2020
Hichem Chtioui
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Existence and Multiplicity results for the prescribed Webster Scalar Curvature Problem on three $C R $ manifolds [PDF]

, 2009
Hichem Chtioui, Mohameden Ould Ahmedou, Ridha Yacoub   +2 more
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On the existence of solutions of prescribing scalar curvature problem

On the existence of solutions of prescribing scalar curvature problem
openaire  

On the prescribed scalar curvature problem with very degenerate prescribed functions

Calculus of Variations and Partial Differential Equations, 2023
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Peng Luo, Shuangjie Peng, Yang Zhou
semanticscholar   +3 more sources

The prescribed scalar curvature problem for polyharmonic operator

Annali di Matematica Pura ed Applicata (1923 -), 2020
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Yuxia Guo, Ting Liu
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Symmetric solutions for the prescribed scalar curvature problem

Indiana University Mathematics Journal, 2000
The paper deals with the existence of symmetric solutions for the prescribed scalar curvature equation in \({\mathbb R}^N\) \[ -\Delta u=K(x) u^{(N+2)/(N-2)},\quad u>0\quad \text{in} {\mathbb R}^N,\;N\geq 3, \] \[ u(x)=O(|x|^{2-N})\quad \text{as} |x|\to\infty, \] and for the corresponding equation on the unit sphere \(S^N.\) Moreover, it is shown that,
Zhiqiang Wang, Florin Catrina
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Local uniqueness and periodicity for the prescribed scalar curvature problem of fractional operator in $${\mathbb {R}}^{N}$$ R N

Calculus of Variations and Partial Differential Equations, 2017
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Yuxia Guo, Jianjun Nie, Miaomiao Niu, Zhongwei Tang   +3 more
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Dirichlet problem for space-like hypersurfaces with prescribed scalar curvature in $\mathbb R^{n,1}$

Calculus of Variations and Partial Differential Equations, 2003
In this paper under review, the author proves a Dirichlet problem for space-like hypersurfaces with prescribed scalar curvature in Minkowski space. Let \({\mathbb R}^{n,1}\) be the Minkowski space \(\displaystyle{{\mathbb R}^{n,1} = \bigl({\mathbb R}^{n+1}, \sum_{i=1}^n dx_i^2 - dx_{n+1}^2 \bigr)}\) with the canonical coordinates \((x_1, \dots, x_{n+1})
Pierre Bayard
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Morse index and non-degeneracy of double-tower solutions for prescribed scalar curvature problem

Journal of Differential Equations
Yuxia Guo, Yichen Hu, Shaolong Peng
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On an eigenvalue problem related to the prescribed scalar curvature equations

Differential and Integral Equations
Yuxia Guo, Yichen Hu, Shaolong Peng
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