Difference between revisions of "Bickley-Naylor"
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(Created page with "The Bickely-Naylor functions $\mathrm{Ki}_n$ are defined by $$\mathrm{Ki}_n(x) = \displaystyle\int_0^{\frac{\pi}{2}} e^{-\frac{x}{\sin(\theta)}}\sin^{n-1}(\theta) \mathrm{d}\t...") |
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Latest revision as of 01:26, 24 March 2018
The Bickely-Naylor functions $\mathrm{Ki}_n$ are defined by $$\mathrm{Ki}_n(x) = \displaystyle\int_0^{\frac{\pi}{2}} e^{-\frac{x}{\sin(\theta)}}\sin^{n-1}(\theta) \mathrm{d}\theta,$$ where $\pi$ denotes pi, $e^{\cdot}$ denotes the exponential, and $\sin$ denotes sine.
