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LIMIT THEOREMS FOR LACUNARY SERIES AND THE THEORY OF UNIFORM DISTRIBUTION

机译:数列的极限定理和均匀分布理论。

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摘要

According to Weierstrass [90], Riemann mentioned in his lecture in 1861 that the continuous function defined by ∑(sink~2x)/k~2 is nowhere differentiable,1 which is a famous story frequently referred to as the first moment when lacunary series appeared. Weierstrass [91] used a lacunary series to construct a power series whose convergence circle is the natural boundary.
机译:根据Weierstrass [90]的观点,黎曼在1861年的演讲中提到,由∑(sink〜2x)/ k〜2定义的连续函数无处可微,1这是一个著名的故事,通常被称为腔系序列的第一时刻。出现了。 Weierstrass [91]使用一个语系序列构建了一个以收敛圆为自然边界的幂级数。

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