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documentation/md_case.html

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<td class="markdownTableBodyRight"><code>mixlayer_vel_coef</code> </td><td class="markdownTableBodyCenter">Real </td><td class="markdownTableBodyLeft">Coefficient for the hyperbolic tangent profile of a mixing layer </td></tr>
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<td class="markdownTableBodyRight"><code>mixlayer_perturb</code> </td><td class="markdownTableBodyCenter">Logical </td><td class="markdownTableBodyLeft">Perturb the initial velocity field by instability waves </td></tr>
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<td class="markdownTableBodyRight"><code>mixlayer_domain</code> </td><td class="markdownTableBodyCenter">Real </td><td class="markdownTableBodyLeft">Domain size of a mixing layer for the linear stability analysis </td></tr>
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<td class="markdownTableBodyRight"><code>mixlayer_perturb</code> </td><td class="markdownTableBodyCenter">Logical </td><td class="markdownTableBodyLeft">Perturb the initial velocity field by instability waves </td></tr>
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<p>The table lists velocity field parameters. The parameters are optionally used to define initial velocity profiles and perturbations.</p>
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<ul>
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<li><code>perturb_flow</code> activates the perturbation of initial velocity by random noise.</li>
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<li><code>perturb_sph</code> activates the perturbation of initial partial density by random noise.</li>
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<li><code>perturb_sph_fluid</code> specifies the fluid component whose partial density is to be perturbed.</li>
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<li><code>mixlayer_vel_profile</code> activates setting the mean streamwise velocity to a hyperbolic tangent profile. This option works only for 2D and 3D cases.</li>
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<li><code>mixlayer_vel_profile</code> activates setting the mean streamwise velocity to a hyperbolic tangent profile. This option works only for <code>n &gt; 0</code>.</li>
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<li><code>mixlayer_vel_coef</code> is a parameter for the hyperbolic tangent profile of a mixing layer when &lsquo;mixlayer_vel_profile = 'T&rsquo;`. The mean streamwise velocity profile is given as:</li>
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<p>$$ u = patch_icpp(1)%vel(1) * tanh(y_cc * mixlayer_vel_profile) $$</p>
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<p>$$ u = \mbox{patch_icpp(1)%vel(1)} * \tanh( y_{cc} * \mbox{mixlayer_vel_coef}) $$</p>
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<ul>
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<li><code>mixlayer_perturb</code> activates the perturbation of initial velocity by instability waves obtained from linear stability analysis for a mixing layer with hyperbolic tangent mean streamwise velocity profile. This option only works for <code>n &gt; 0</code>, <code>bc_y%[beg,end] = -6</code>, <code>num_fluids = 1</code>, <code>model_eqns = 2</code> and &lsquo;mixlayer_vel_profile = 'T&rsquo;`.</li>
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<li><code>mixlayer_domain</code> defines the domain size to compute spatial eigenvalues of the linear instability analysis when &lsquo;mixlayer_perturb = 'T&rsquo;<code>. For example, the spatial eigenvalue in</code>x` direction in 2D problem will be $2 \pi \alpha / (mixlayer_domain*patch_icpp(1)%length_y)$ for $\alpha = 1$, $2$ and $4$.</li>
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<li><code>mixlayer_perturb</code> activates the velocity perturbation for a temporal mixing layer with hyperbolic tangent mean streamwise velocity profile, using an inverter version of the spectrum-based synthetic turbulence generation method proposed by Guo et al. (2023, JFM). This option only works for <code>p &gt; 0</code> and &lsquo;mixlayer_vel_profile = 'T&rsquo;`.</li>
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<h2><a class="anchor" id="autotoc_md24"></a>
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11. Phase Change Model</h2>

documentation/md_references.html

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<li><a class="anchor" id="Gottlieb98"></a>Gottlieb, S. and Shu, C.-W. (1998). Total variation diminishing runge-kutta schemes. Mathematics of computation of the American Mathematical Society, 67(221):73–85.</li>
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<li><a class="anchor" id="Guo23"></a>Guo, H., Jiang, P., Ye, L., &amp; Zhu, Y. (2023). An efficient and low-divergence method for generating inhomogeneous and anisotropic turbulence with arbitrary spectra. Journal of Fluid Mechanics, 970, A2.</li>
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<li><a class="anchor" id="Henrick05"></a>Henrick, A. K., Aslam, T. D., and Powers, J. M. (2005). Mapped weighted essentially nonoscillatory schemes: achieving optimal order near critical points. Journal of Computational Physics, 207(2):542–567.</li>
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<li><a class="anchor" id="Meng16"></a>Meng, J. C. C. (2016). Numerical simulations of droplet aerobreakup. PhD thesis, California Institute of Technology.</li>
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<li><a class="anchor" id="Michalke64"></a> Michalke, A. (1964). On the inviscid instability of the hyperbolictangent velocity profile. Journal of Fluid Mechanics, 19(4), 543-556.</li>
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<li><a class="anchor" id="Pirozzoli13"></a>Pirozzoli, S., and Colonius, T. (2013). Generalized characteristic relaxation boundary conditions for unsteady compressible flow simulations. Journal of Computational Physics, 248:109-126.</li>
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post_process/m__constants_8fpp_8f90.html

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post_process/m__constants_8fpp_8f90.js

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<h2 class="memtitle"><span class="permalink"><a href="#a661e16fd10454ba78431f0053c08bd32">&#9670;&#160;</a></span>decimal_trim</h2>
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<td class="memname">real(<a class="el" href="namespacem__precision__select.html#a5c61bc246bcd3d3239269c38473c000a">wp</a>), parameter m_constants::decimal_trim = 1.e5_wp</td>
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<p>Multiple factor of the ratio (triangle area to cell face area) for interpolation on triangle facets for 3D models. </p>
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<h2 class="memtitle"><span class="permalink"><a href="#ab66dfe89cea87b9c55fbfb4f6783c5d3">&#9670;&#160;</a></span>increment</h2>
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<td class="memname">integer, parameter m_constants::increment = 1013904223</td>
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<p>Number of cells around the bubble where the smoothening function will have effect. </p>
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<h2 class="memtitle"><span class="permalink"><a href="#ab6a85a618a05e2cd09a2ad06b27d7d45">&#9670;&#160;</a></span>modulus</h2>
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<td class="memname">integer, parameter m_constants::modulus = 2**30 - 1</td>
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<h2 class="memtitle"><span class="permalink"><a href="#ab669e1862f7d937318cd697cd2a68a04">&#9670;&#160;</a></span>multiplier</h2>
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<td class="memname">integer, parameter m_constants::multiplier = 1664525</td>
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