References(8) If B is a Blaschke product with zeros {an} and if ∑n(1−|an|)α is finite for some α∈(1/2, 1], then limits are found on the rate of growth of ∫02π|B'(reit)|p dt in agreement with a known result for a α∈(0, 1/2). Also, a converse is established in the case of an interpolating Blaschke product whenever 0α1.
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机译：参考文献（8）如果B是一个{an}为零的Blaschke乘积，并且对于某些α∈（1/2，1]，如果∑n（1- | an |）α是有限的，则可以找到增长率的极限∫02π| B'（reit）| p dt的取值与已知的α∈（0，1/2）一致，此外，在插值Blaschke积的情况下，只要0 <α<1 。
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