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Respond to @pshriwise comments on #1933
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4 changed files with 28 additions and 12 deletions
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@ -980,7 +980,7 @@ Dxy + Eyz + Fxz + Gx + Hy + Jz + K = 0`. Thus, the gradient to the surface is
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Torus Parallel to an Axis
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-------------------------
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A cone parallel to, for example, the x-axis has the form
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A torus parallel to, for example, the x-axis has the form
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.. math::
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:label: reflection-torus-1
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@ -78,10 +78,23 @@ classes are listed in the following table.
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| Cone parallel to the | :math:`(x-x_0)^2 + (y-y_0)^2 | :class:`openmc.ZCone` |
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| :math:`z`-axis | - R^2(z-z_0)^2 = 0` | |
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+----------------------+------------------------------+---------------------------+
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| General quadric | :math:`Ax^2 + By^2 + Cz^2 + | :class:`openmc.Quadric` |
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| General quadric | :math:`Ax^2 + By^2 + Cz^2 + | :class:`openmc.Quadric` |
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| surface | Dxy + Eyz + Fxz + Gx + Hy + | |
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| | Jz + K = 0` | |
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+----------------------+------------------------------+---------------------------+
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| Torus parallel to the| :math:`(x-x_0)^2/B^2+\frac{( | :class:`openmc.XTorus` |
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| :math:`x`-axis | \sqrt{(y-y_0)^2+(z-z_0)^2} - | |
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| | A)^2}{C^2} - 1 = 0` | |
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+----------------------+------------------------------+---------------------------+
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| Torus parallel to the| :math:`(y-y_0)^2/B^2+\frac{( | :class:`openmc.YTorus` |
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| :math:`y`-axis | \sqrt{(x-x_0)^2+(z-z_0)^2} - | |
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| | A)^2}{C^2} - 1 = 0` | |
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+----------------------+------------------------------+---------------------------+
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| Torus parallel to the| :math:`(z-z_0)^2/B^2+\frac{( | :class:`openmc.ZTorus` |
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| :math:`z`-axis | \sqrt{(x-x_0)^2+(y-y_0)^2} - | |
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| | A)^2}{C^2} - 1 = 0` | |
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+----------------------+------------------------------+---------------------------+
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Each surface is characterized by several parameters. As one example, the
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parameters for a sphere are the :math:`x,y,z` coordinates of the center of the
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