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grad/div/curl operators don't take side as a kwarg that can be passed to the components #2808
$$\left[\begin{matrix}- \frac{f(x, y, z)}{h_{x}} + \frac{f(x + h_x, y, z)}{h_{x}}\\- \frac{f(x, y, z)}{h_{y}} + \frac{f(x, y + h_y, z)}{h_{y}}\\- \frac{f(x, y, z)}{h_{z}} + \frac{f(x, y, z + h_z)}{h_{z}}\end{matrix}\right]$$$$\left(- \frac{f(x, y, z)}{h_{x}} + \frac{f(x + h_x, y, z)}{h_{x}}\right) + \left(- \frac{f(x, y, z)}{h_{y}} + \frac{f(x, y + h_y, z)}{h_{y}}\right) + \left(- \frac{f(x, y, z)}{h_{z}} + \frac{f(x, y, z + h_z)}{h_{z}}\right)$$$$\left[\begin{matrix}\left(\frac{f_vec_z(x, y, z + h_z/2)}{h_{y}} - \frac{f_vec_z(x, y - h_y, z + h_z/2)}{h_{y}}\right) - \left(\frac{f_vec_y(x, y + h_y/2, z)}{h_{z}} - \frac{f_vec_y(x, y + h_y/2, z - h_z)}{h_{z}}\right)\\- (\frac{f_vec_z(x, y, z + h_z/2)}{h_{x}} - \frac{f_vec_z(x - h_x, y, z + h_z/2)}{h_{x}}) + \left(\frac{f_vec_x(x + h_x/2, y, z)}{h_{z}} - \frac{f_vec_x(x + h_x/2, y, z - h_z)}{h_{z}}\right)\\\left(\frac{f_vec_y(x, y + h_y/2, z)}{h_{x}} - \frac{f_vec_y(x - h_x, y + h_y/2, z)}{h_{x}}\right) - \left(\frac{f_vec_x(x + h_x/2, y, z)}{h_{y}} - \frac{f_vec_x(x + h_x/2, y - h_y, z)}{h_{y}}\right)\end{matrix}\right]$$
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EdCaunt commentedon Jan 5, 2026
Fixed by #2811