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Prescribing scalar curvature on \(S^ n\) and related problems
Summary: Let \((S^ n,g_ 0)\) be the standard \(n\)-sphere. The following question was raised by L. Nirenberg. Which function \(K(x)\) on \(S^ 2\) is the Gauss curvature of a metric \(g\) on \(S^ 2\) conformally equivalent to \(g_ 0\)? Naturally one may ask a similar question in higher dimensional case, namely which function \(K(x)\) on \(S^ n\) is the ...openaire +1 more source
On a complete Riemannian manifold \((M,g)\) of dimension \(n\geq 3\), the authors study the prescribed scalar curvature problem, that is: Given a \(C^\infty\)-function \(\widetilde f\) on \(M\), there exists a metric \(\widetilde g\), conformal to \(g\), whose scalar curvature coincides with \(\widetilde f\)? This problem has been widely treated in the
Aubin, Thierry, Cotsiolis, Athanase
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Aubin, Thierry, Cotsiolis, Athanase
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Structure prediction drives materials discovery
Nature Reviews Materials, 2019Artem Oganov, Chris J Pickard, Qiang Zhu
exaly
Beyond insecticides: new thinking on an ancient problem
Nature Reviews Microbiology, 2013Elizabeth A Mcgraw, Scott L O'neill
exaly
Prescribing scalar curvature on \(\mathbb{S}^ n\) and related problems. I
This paper presents results as announced in [C. R. Acad. Sci., Paris, Sér. I 317, No. 2, 159-164 (1993)]. See the review in Zbl 0787.53029.openaire +1 more source
The Difficult Problem of Acute Myeloid Leukemia in the Older Adult
Ca-A Cancer Journal for Clinicians, 2002exaly

