Abstract
This paper is devoted to the prescribed scalar curvature problem under minimal boundary mean curvature condition on the standard $n$-dimensional half Sphere, with $n\geq 3.$ Using tools related to the theory of critical points at infinity, we provide some topological conditions, on the level sets of a given positive function on $S_+^n$, under which we prove some existence results.
Citation
Ridha Yacoub. "Topological arguments in prescribing the scalar curvature under minimal boundary mean curvature condition on $S^n_+$." Differential Integral Equations 21 (5-6) 459 - 476, 2008. https://doi.org/10.57262/die/1356038628
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