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A NOTE ON THE NULLITY OF HOMOTOPY GROUP FOR COMPLETE THREE DIMENSIONAL MANIFOLDS WITH RICCI ≧ 0
作者姓名:Lin  Junmin
摘    要:This note shows the nullity of homotopy groups for complete three dimensional manifoldswith Ricci≥ 0 under some growth condition of the geodesic ball. The author also gives someexamples which show the growth condition here is optimal in some sense.

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A NOTE ON THE NULLITY OF HOMOTOPY GROUP FOR COMPLETE THREE DIMENSIONAL MANIFOLDS WITH RICCI$\ge0$
Lin Junmin.A NOTE ON THE NULLITY OF HOMOTOPY GROUP FOR COMPLETE THREE DIMENSIONAL MANIFOLDS WITH RICCI$\ge0$[J].Chinese Annals of Mathematics,Series B,1998,19(2):153-156.
Authors:Lin Junmin
Institution:InstituteofMathematics,FudanUniversity,Shanghai200433,China
Abstract:This note shows the nullity of homotopy groups for complete three dimensional manifolds with Ricci$\ge 0$ under some growth condition of the geodesic ball. The author also gives some examples which show the growth condition here is optimal in some sense.
Keywords:Homotopy group  Ricci curvature  Three dimensional manifolds
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