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<td><p><codeclass="docutils literal notranslate"><spanclass="pre">I.P.</span></code> The high-performance 3D tricubic interpolation method by <spanid="id1">[Lekien2005]</span>.</p></td>
<td><p><codeclass="docutils literal notranslate"><spanclass="pre">I.P.</span></code> Global Fast Fourier Transform (FFT) with finite order. Compute extremely intensive!</p></td>
<p>As for your reference, and configured as defaults, the <em>Berkeley LCS Tutorials</em> used <codeclass="docutils literal notranslate"><spanclass="pre">RK4</span></code> for advection, interpolated by <codeclass="docutils literal notranslate"><spanclass="pre">tricubic</span></code>. Although non detailed, <codeclass="docutils literal notranslate"><spanclass="pre">grad_order=2</span></code> was employed by them from the equation, supposing the mesh is sufficiently refined.
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<p>As for your reference, and configured as defaults, the <em>Berkeley LCS Tutorials</em> used <codeclass="docutils literal notranslate"><spanclass="pre">RK4</span></code> for advection.
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The velocity fields were interpolated by <codeclass="docutils literal notranslate"><spanclass="pre">tricubic-FL</span></code>, originating from <spanid="id2">[Lekien2005]</span>, which has higher performance from
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Although non detailed, <codeclass="docutils literal notranslate"><spanclass="pre">grad_order=2</span></code> was employed by them from the equation, supposing the mesh is sufficiently refined.
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Please always notice that, although providing much better numerical precision and looks cool in papers, high-order methods could be resource-consuming, even hundreds of times.</p>
As for your reference, and configured as defaults, the *Berkeley LCS Tutorials* used ``RK4`` for advection, interpolated by ``tricubic``. Although non detailed, ``grad_order=2`` was employed by them from the equation, supposing the mesh is sufficiently refined.
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As for your reference, and configured as defaults, the *Berkeley LCS Tutorials* used ``RK4`` for advection.
90
+
The velocity fields were interpolated by ``tricubic-FL``, originating from [Lekien2005]_, which has higher performance from
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+
Although non detailed, ``grad_order=2`` was employed by them from the equation, supposing the mesh is sufficiently refined.
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Please always notice that, although providing much better numerical precision and looks cool in papers, high-order methods could be resource-consuming, even hundreds of times.
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