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Energy of Taut Strings Accompanying a Wiener Process and Random Walk in a Band of Variable Width

机译:伴随维纳过程的绷紧弦的能量和可变宽度带中的随机游走

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摘要

The kinetic energy of taut strings accompanying the trajectory of a Wiener process or a random walk in a band of growing width is considered. It is shown that under certain assumptions on the band width, the energy obeys the same strong law of large numbers as in the previously studied case of constant width.
机译:考虑了伴随维纳过程轨迹或在增长宽度带中的随机游走的绷紧弦的动能。结果表明,在对带宽的某些假设下,能量服从与前面研究的恒定宽度情况相同的大数强定律。

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