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CONFORMALLY FLAT HYPERSURFACES WITH CONSTANT SCALAR CURVATURE

CONFORMALLY FLAT HYPERSURFACES WITH CONSTANT SCALAR CURVATURE
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摘要 Let M be a surface in Euclidean space R3.It is known that when the curvature K of M is a constant, M is locally isometric to either a sphere or a plane, and was generalized by many authors. Thomas proved that an Einstein hypersurface in the (n+1)-dimensional Euclidean space Rn+1(n≥3) is locally a sphere. S.Y.
作者 欧阳崇珍
出处 《Chinese Science Bulletin》 SCIE EI CAS 1986年第12期862-,共1页
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