Difference between revisions of "Bessel Y"
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(Created page with "Bessel functions (of the second kind) $Y_{\nu}$ are defined via the formula $$Y_{\nu}(z)=\dfrac{J_{\nu}(z)\cos(\nu \pi)-J_{-\nu}(z)}{\sin(\nu \pi)}.$$") |
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Bessel functions (of the second kind) $Y_{\nu}$ are defined via the formula | Bessel functions (of the second kind) $Y_{\nu}$ are defined via the formula | ||
$$Y_{\nu}(z)=\dfrac{J_{\nu}(z)\cos(\nu \pi)-J_{-\nu}(z)}{\sin(\nu \pi)}.$$ | $$Y_{\nu}(z)=\dfrac{J_{\nu}(z)\cos(\nu \pi)-J_{-\nu}(z)}{\sin(\nu \pi)}.$$ | ||
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| + | =Properties= | ||
| + | {{:Bessel J sub nu and Y sub nu solve Bessel's differential equation}} | ||
Revision as of 22:03, 4 May 2015
Bessel functions (of the second kind) $Y_{\nu}$ are defined via the formula $$Y_{\nu}(z)=\dfrac{J_{\nu}(z)\cos(\nu \pi)-J_{-\nu}(z)}{\sin(\nu \pi)}.$$
