Update zJn to use new scipy functions for further testing.
Former-commit-id: 6b301eff9a6cf2f07d265145f54b55c0c74ecbb2
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@ -269,27 +269,27 @@ def vswf_yr(pos_sph,lMax,J=1):
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return (M_y, N_y)
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#@jit
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def _sph_zn_1(n,z):
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return spherical_jn(n,z)
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def _sph_zn_1(n,z,derivative=False):
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return spherical_jn(n,z,derivative)
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#@jit
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def _sph_zn_2(n,z):
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return spherical_yn(n,z)
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def _sph_zn_2(n,z,derivative=False):
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return spherical_yn(n,z,derivative)
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#@jit
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def _sph_zn_3(n,z):
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besj=spherical_jn(n,z)
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besy=spherical_yn(n,z)
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return (besj[0] + 1j*besy[0],besj[1] + 1j*besy[1])
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def _sph_zn_3(n,z,derivative=False):
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besj=spherical_jn(n,z,derivative)
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besy=spherical_yn(n,z,derivative)
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return besj + 1j*besy
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#@jit
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def _sph_zn_4(n,z):
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besj=spherical_jn(n,z)
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besy=spherical_yn(n,z)
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return (besj[0] - 1j*besy[0],besj[1] - 1j*besy[1])
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def _sph_zn_4(n,z,derivative=False):
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besj=spherical_jn(n,z,derivative)
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besy=spherical_yn(n,z,derivative)
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return besj + 1j*besy
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_sph_zn = [_sph_zn_1,_sph_zn_2,_sph_zn_3,_sph_zn_4]
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# computes bessel/hankel functions for orders from 0 up to n;
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#@jit
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def zJn(n, z, J=1):
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return _sph_zn[J-1](n=n,z=z)
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return (_sph_zn[J-1](n=n,z=z,derivative=False), _sph_zn[J-1](n=n,z=z,derivative=True))
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