Difference between revisions of "Spherical Hankel h (1)"
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(Created page with "The spherical Hankel function $h_{\nu}^{(1)}$ is defined by $$h_{\nu}^{(1)}(z)=j_{\nu}(z)+iy_{\nu}(z),$$ where $j_{\nu}$ is the Spherical Bessel j sub nu|spherical Bessel fu...") |
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$$h_{\nu}^{(1)}(z)=j_{\nu}(z)+iy_{\nu}(z),$$ | $$h_{\nu}^{(1)}(z)=j_{\nu}(z)+iy_{\nu}(z),$$ | ||
where $j_{\nu}$ is the [[Spherical Bessel j sub nu|spherical Bessel function of the first kind]] and $y_{\nu}$ is the [[Spherical Bessel y sub nu|spherical Bessel function of the second kind]]. | where $j_{\nu}$ is the [[Spherical Bessel j sub nu|spherical Bessel function of the first kind]] and $y_{\nu}$ is the [[Spherical Bessel y sub nu|spherical Bessel function of the second kind]]. | ||
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Revision as of 20:19, 19 May 2015
The spherical Hankel function $h_{\nu}^{(1)}$ is defined by $$h_{\nu}^{(1)}(z)=j_{\nu}(z)+iy_{\nu}(z),$$ where $j_{\nu}$ is the spherical Bessel function of the first kind and $y_{\nu}$ is the spherical Bessel function of the second kind.
