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Some equivalent representations of nonsquare constants of spaces with Orlicz norm

机译:具有Orlicz范数的空间非平方常数的一些等价表示。

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摘要

The nonsquare constants in sense of James and Schaffer have the interrelation: C{sub}J (X) · C{sub}S (X) = 2 for a Ba-nach space X. For Orlicz sequence and function spaces equipped with Luxemburg norm, the representation of C{sub}J and C{sub}S were obtained ([6], [7]). In this paper, we show that the nonsquare constants C{sub}J (l{sup}φ), C{sub}J (L{sup}φ(Ω)) in sense of James and C{sub}S (l{sup}φ), C{sub}S (L{sup}φ(Ω)) in sense of Schaffer satisfy.
机译:James和Schaffer意义上的非平方常数具有以下相互关系:Ba-nach空间X的C {sub} J(X)·C {sub} S(X)=2。对于配备Luxemburg范数的Orlicz序列和函数空间,获得了C {sub} J和C {sub} S的表示([6],[7])。在本文中,我们证明了在James和C {sub} S(l的意义上)的非平方常数C {sub} J(l {sup}φ),C {sub} J(L {sup}φ(Ω))在沙弗意义上满足{sup}φ),C {sub} S(L {sup}φ(Ω))。

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