QUESTION OF ESSENTIALLY EXTENDABLE HOMEOMORPHISM  

QUESTION OF ESSENTIALLY EXTENDABLE HOMEOMORPHISM

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作  者:刘立榆 

机构地区:[1]Department of Mathematics, Jiangxi University, Nanchang 330047, PRC Let P be a pseudo-arc in 2-sphere S~2. A homeomorphism h : P →→P is called essentially extendable iff there exists an imbedding φ:P →S~2 such that the homeomorphism φhφ~(-1): φ(P)→φ(P)can be extended to S~2.

出  处:《Chinese Science Bulletin》1992年第20期1755-1756,共2页

基  金:Project supported by the National Natural Science Foundation of China

摘  要:Let P be a pseudo-arc in 2-sphere S<sup>2</sup>. A homeomorphism h : P →→ P is called essentially extendable iff there exists an imbedding φ:P → S<sup>2</sup> such that the homeomorphism φ hφ<sup>-1</sup>: φ(P)→φ(P)can be extended to S<sup>2</sup>.

关 键 词:essentially DEGENERATE answer totally CONTRADICTION accessible LEMMA SABLE continuum 

分 类 号:N[自然科学总论]

 

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