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• W3208678391 abstract "The author introduces a double iterative scheme to solve the Yamabe equation $ - frac{4(n - 1)}{n - 2}Delta_{g} u + S_{g} u = lambda u^{frac{n + 2}{n - 2}} $ on closed manifolds $ (M, g) $ with $ dim M geqslant 3 $. Thus $g$ admits a conformal change to a constant scalar curvature metric. In contrast to the traditional functional minimization, the Yamabe problem is fully solved in five cases classified by the sign of the scalar curvature $ S_{g} $ and the sign of the first eigenvalue of conformal Laplacian." @default.
• W3208678391 created "2021-11-08" @default.
• W3208678391 creator A5068332464 @default.
• W3208678391 date "2021-10-28" @default.
• W3208678391 modified "2023-10-16" @default.
• W3208678391 title "Solving the Yamabe Problem on Closed Manifolds by Double Iteration Scheme" @default.
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• W3208678391 hasPublicationYear "2021" @default.
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