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L^2-harmonic 1-forms on Complete Manifolds
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作者 Zhu Peng Zhou Jiu-ru 《Communications in Mathematical Research》 CSCD 2017年第1期1-7,共7页
We study the global behavior of complete minimal δ-stable hypersurfaces in Rby using L~2-harmonic 1-forms.We show that a complete minimal δ-stable(δ >(n-1)~2/n~2)hypersurface in Rhas only one end.We also obtain ... We study the global behavior of complete minimal δ-stable hypersurfaces in Rby using L~2-harmonic 1-forms.We show that a complete minimal δ-stable(δ >(n-1)~2/n~2)hypersurface in Rhas only one end.We also obtain two vanishing theorems of complete noncompact quaternionic manifolds satisfying the weighted Poincar′e inequality.These results are improvements of the first author’s theorems on hypersurfaces and quaternionic K¨ahler manifolds. 展开更多
关键词 minimal hypersurface end quaternionic manifold weighted Poincaré inequality
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