Abstract
We use the method of equivariant differential geometry to prove the existence of a complete hypersurface with constant negative scalar curvature in E n ( n ⼠4 ) {E^n}(n \geq 4) . This is the first example of a complete hypersurface with constant negative scalar curvature in E n ( n ⼠4 ) {E^n}(n \geq 4) .
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