Difference between revisions of "Debye function"
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| − | The Debye functions are defined by | + | The Debye functions, $D_n$, are defined by |
| − | $$D_n(x)=\dfrac{n}{x^n} \displaystyle\int_0^x \dfrac{t^n}{e^t-1} | + | $$D_n(x)=\dfrac{n}{x^n} \displaystyle\int_0^x \dfrac{t^n}{e^t-1} \mathrm{d}t.$$ |
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| + | =Properties= | ||
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| + | =References= | ||
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| + | [[Category:SpecialFunction]] | ||
Latest revision as of 15:56, 10 July 2017
The Debye functions, $D_n$, are defined by $$D_n(x)=\dfrac{n}{x^n} \displaystyle\int_0^x \dfrac{t^n}{e^t-1} \mathrm{d}t.$$
Abramowitz&Stegun, pg.998.
