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Update wfs.py
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sfs/mono/wfs.py

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@@ -192,12 +192,9 @@ def point_25d(omega, x0, n0, xs, xref=[0, 0, 0], c=None, omalias=None):
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Notes
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-----
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`point_25d()` derives 2.5D WFS from the 3D
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Neumann-Rayleigh integral (i.e. the TU Delft approach), cf. e.g.
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Eq. (3.10), (3.11) in :cite:`Start1997`.
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Also cf. Eq. (2.137) in :cite:`Schultz2016`.
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The theoretical link of `point_25d()` and `point_25d_legacy()` was
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introduced as *unified WFS framework* in :cite:`Firtha2017`.
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Neumann-Rayleigh integral (i.e. the TU Delft approach).
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The eq. (3.10), (3.11) in :cite:`Start1997`, equivalent to
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Eq. (2.137) in :cite:`Schultz2016`
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.. math::
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@@ -207,6 +204,10 @@ def point_25d(omega, x0, n0, xs, xref=[0, 0, 0], c=None, omalias=None):
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\scalarprod{\frac{\x_0-\x_\text{s}}{|\x_0-\x_\text{s}|}}{\n_0}
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\frac{\e{-\i\wc |\x_0-\x_\text{s}|}}{4\pi\,|\x_0-\x_\text{s}|}
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is implemented.
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The theoretical link of `point_25d()` and `point_25d_legacy()` was
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introduced as *unified WFS framework* in :cite:`Firtha2017`.
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Examples
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--------
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.. plot::
@@ -282,10 +283,7 @@ def point_25d_legacy(omega, x0, n0, xs, xref=[0, 0, 0], c=None, omalias=None):
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-----
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`point_25d_legacy()` derives 2.5D WFS from the 2D
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Neumann-Rayleigh integral (i.e. the approach by Rabenstein & Spors), cf.
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:cite:`Spors2008`. Also cf. Eq. (2.145)-(2.147) :cite:`Schultz2016`.
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The theoretical link of `point_25d()` and `point_25d_legacy()` was
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introduced as *unified WFS framework* in :cite:`Firtha2017`.
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:cite:`Spors2008`.
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.. math::
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@@ -294,6 +292,10 @@ def point_25d_legacy(omega, x0, n0, xs, xref=[0, 0, 0], c=None, omalias=None):
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{|\x_0-\x_\text{s}|^\frac{3}{2}}
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\e{-\i\wc |\x_0-\x_\text{s}|}
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The theoretical link of `point_25d()` and `point_25d_legacy()` was
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introduced as *unified WFS framework* in :cite:`Firtha2017`.
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Also cf. Eq. (2.145)-(2.147) :cite:`Schultz2016`.
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Examples
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--------
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.. plot::

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