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A Note of Paper "Banach Spaces Failing the Almost Isometric Universal Extension Property"

A Note of Paper "Banach Spaces Failing the Almost Isometric Universal Extension Property"
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摘要 The definition of property A with constant α was introduced by D. M. Speegle, who proved that every infinite dimensional separable uniformly smooth Banach space has property A with constant α∈ [0, 1). In this paper, we give a sufficient condition for a Banach space to have property A with constant α∈[0, 1), and some remarks on Speegle's paper . The definition of property A with constant α was introduced by D. M. Speegle, who proved that every infinite dimensional separable uniformly smooth Banach space has property A with constant α∈ [0, 1). In this paper, we give a sufficient condition for a Banach space to have property A with constant α∈[0, 1), and some remarks on Speegle's paper .
作者 ZHAN Hua Ying
出处 《Journal of Mathematical Research and Exposition》 CSCD 北大核心 2008年第3期613-616,共4页 数学研究与评论(英文版)
基金 the National Natural Science Foundation of China (No. 10571090) the Research Foundation for the Doctoral Program of Higher Education (No. 20060055010) the Research Foundation of Tianjin Municipal Education Commission (No. 20060402).Acknowledgement The author would like to thank Professor Ding Guanggui for his guidance, and thank the referees for their valuable comments and suggestions.
关键词 property A with constant α modulus of convexity λ-EP λ-UEP. property A with constant α modulus of convexity λ-EP λ-UEP.
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参考文献1

  • 1SPEEGLE D M. Banach spaces failing the almost isometric universal extension property [J]. Proc. Amer. Math. Soc., 1998, 126(12): 3633-3637.

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