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MikaelSlevinsky committed May 15, 2024
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<div class="headertitle"><div class="title">Data Structures</div></div>
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<div class="textblock">Here are the data structures with brief descriptions:</div><div class="directory">
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<tr id="row_0_" class="even"><td class="entry"><span style="width:16px;display:inline-block;">&#160;</span><span class="icona"><span class="icon">C</span></span><a class="el" href="structdouble3.html" target="_self">double3</a></td><td class="desc"></td></tr>
<tr id="row_1_" class="odd"><td class="entry"><span style="width:16px;display:inline-block;">&#160;</span><span class="icona"><span class="icon">C</span></span><a class="el" href="structft__annulus__fftw__plan.html" target="_self">ft_annulus_fftw_plan</a></td><td class="desc"></td></tr>
<tr id="row_2_" class="even"><td class="entry"><span style="width:16px;display:inline-block;">&#160;</span><span class="icona"><span class="icon">C</span></span><a class="el" href="structft__disk__fftw__plan.html" target="_self">ft_disk_fftw_plan</a></td><td class="desc"></td></tr>
<tr id="row_3_" class="odd"><td class="entry"><span style="width:16px;display:inline-block;">&#160;</span><span class="icona"><span class="icon">C</span></span><a class="el" href="structft__gradient__plan.html" target="_self">ft_gradient_plan</a></td><td class="desc"></td></tr>
<tr id="row_4_" class="even"><td class="entry"><span style="width:16px;display:inline-block;">&#160;</span><span class="icona"><span class="icon">C</span></span><a class="el" href="structft__harmonic__plan.html" target="_self">ft_harmonic_plan</a></td><td class="desc">Data structure to store <a class="el" href="fasttransforms_8h.html#aa48dc0c872e2d38ab199744a8f559674">ft_rotation_plan</a>s, arrays to represent 1D orthogonal polynomial transforms and their inverses, and Greek parameters </td></tr>
<tr id="row_5_" class="odd"><td class="entry"><span style="width:16px;display:inline-block;">&#160;</span><span class="icona"><span class="icon">C</span></span><a class="el" href="structft__helmholtzhodge__plan.html" target="_self">ft_helmholtzhodge_plan</a></td><td class="desc"></td></tr>
<tr id="row_6_" class="even"><td class="entry"><span style="width:16px;display:inline-block;">&#160;</span><span class="icona"><span class="icon">C</span></span><a class="el" href="structft__mpfr__triangular__banded.html" target="_self">ft_mpfr_triangular_banded</a></td><td class="desc"></td></tr>
<tr id="row_7_" class="odd"><td class="entry"><span style="width:16px;display:inline-block;">&#160;</span><span class="icona"><span class="icon">C</span></span><a class="el" href="structft__orthogonal__transformation.html" target="_self">ft_orthogonal_transformation</a></td><td class="desc">A static struct to store an orthogonal matrix \(Q \in \mathbb{R}^{3\times3}\), such that \(Q^\top Q = I\). \(Q\) has column-major storage </td></tr>
<tr id="row_8_" class="even"><td class="entry"><span style="width:16px;display:inline-block;">&#160;</span><span class="icona"><span class="icon">C</span></span><a class="el" href="structft__partial__sph__isometry__plan.html" target="_self">ft_partial_sph_isometry_plan</a></td><td class="desc"></td></tr>
<tr id="row_9_" class="odd"><td class="entry"><span style="width:16px;display:inline-block;">&#160;</span><span class="icona"><span class="icon">C</span></span><a class="el" href="structft__rectdisk__fftw__plan.html" target="_self">ft_rectdisk_fftw_plan</a></td><td class="desc"></td></tr>
<tr id="row_10_" class="even"><td class="entry"><span style="width:16px;display:inline-block;">&#160;</span><span class="icona"><span class="icon">C</span></span><a class="el" href="structft__reflection.html" target="_self">ft_reflection</a></td><td class="desc">A static struct to store a reflection about the plane \(w\cdot x = 0\) in \(\mathbb{R}^3\) </td></tr>
<tr id="row_11_" class="odd"><td class="entry"><span style="width:16px;display:inline-block;">&#160;</span><span class="icona"><span class="icon">C</span></span><a class="el" href="structft__sph__isometry__plan.html" target="_self">ft_sph_isometry_plan</a></td><td class="desc"></td></tr>
<tr id="row_12_" class="even"><td class="entry"><span style="width:16px;display:inline-block;">&#160;</span><span class="icona"><span class="icon">C</span></span><a class="el" href="structft__sphere__fftw__plan.html" target="_self">ft_sphere_fftw_plan</a></td><td class="desc"></td></tr>
<tr id="row_13_" class="odd"><td class="entry"><span style="width:16px;display:inline-block;">&#160;</span><span class="icona"><span class="icon">C</span></span><a class="el" href="structft__spin__harmonic__plan.html" target="_self">ft_spin_harmonic_plan</a></td><td class="desc">Data structure to store a <a class="el" href="fasttransforms_8h.html#a40826be48a30bf848eb9656fe911c7da">ft_spin_rotation_plan</a>, and various arrays to represent 1D orthogonal polynomial transforms </td></tr>
<tr id="row_14_" class="even"><td class="entry"><span style="width:16px;display:inline-block;">&#160;</span><span class="icona"><span class="icon">C</span></span><a class="el" href="structft__spinsphere__fftw__plan.html" target="_self">ft_spinsphere_fftw_plan</a></td><td class="desc"></td></tr>
<tr id="row_15_" class="odd"><td class="entry"><span style="width:16px;display:inline-block;">&#160;</span><span class="icona"><span class="icon">C</span></span><a class="el" href="structft__tetrahedron__fftw__plan.html" target="_self">ft_tetrahedron_fftw_plan</a></td><td class="desc"></td></tr>
<tr id="row_16_" class="even"><td class="entry"><span style="width:16px;display:inline-block;">&#160;</span><span class="icona"><span class="icon">C</span></span><a class="el" href="structft__triangle__fftw__plan.html" target="_self">ft_triangle_fftw_plan</a></td><td class="desc"></td></tr>
<tr id="row_17_" class="odd"><td class="entry"><span style="width:16px;display:inline-block;">&#160;</span><span class="icona"><span class="icon">C</span></span><a class="el" href="structft___z_y_z_r.html" target="_self">ft_ZYZR</a></td><td class="desc">Every orthogonal matrix \(Q \in \mathbb{R}^{3\times3}\) can be decomposed as a product of \(ZYZ\) Euler angles and, if necessary, a reflection \(R\) about the \(xy\)-plane </td></tr>
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