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ASYMPTOTIC BEHAVIOR OF HARMONIC MAPS FROM COMPLETE MANIFOLDS 被引量:1

ASYMPTOTIC BEHAVIOR OF HARMONIC MAPS FROM COMPLETE MANIFOLDS
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摘要 In this paper,the author considers a class of complete noncompact Riemannian manifoldswhich satisfy certain conditions on Ricci curvature and volume comparison. It is shown thatany harmonic map with finite energy from such a manifold M into a normal geodesic ball inanother manifold N must be asymptotically constant at the infinity of each large end of M. Arelated existence theorem for harmonic maps is established.
作者 CHEN QUN
出处 《Chinese Annals of Mathematics,Series B》 SCIE CSCD 1999年第2期247-254,共8页 数学年刊(B辑英文版)
关键词 Ricci curvature VOlume comparison Fatou's property Harmonic map 渐进行为 偕波映射 曲率 渐进常数 溶积比较
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