Spherical Hankel h (2)

The spherical Hankel function $h_{\nu}^{(2)}$ 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.

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  Domain coloring of analytic continuation of $h_1^{(2)}(z)$.

<center>Bessel functions

Anger function

Bessel-Clifford

Bessel $J_{\nu}$

Bessel $Y_{\nu}$

Bessel $I_{\nu}$

Modified Bessel $K_{\nu}$

Spherical Bessel $j_{\nu}$

Spherical Bessel $y_{\nu}$

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