Docs @ 1fbdfa5

Author: MFC Action

documentation/md_references.html

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 <li><a class="anchor" id="Allaire02"></a>Allaire, G., Clerc, S., and Kokh, S. (2002). A five-equation model for the simulation of interfaces between compressible fluids. Journal of Computational Physics, 181(2):577–616.</li>
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 <li><a class="anchor" id="Ando10"></a>Ando, K. (2010). Effects of polydispersity in bubbly flows. PhD thesis, California Institute of Technology.</li>
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 <li><a class="anchor" id="Balsara00"></a>Balsara, D. S. and Shu, C.-W. (2000). Monotonicity preserving weighted essentially non-oscillatory schemes with increasingly high order of accuracy. Journal of Computational Physics, 160(2):405–452.</li>
+</ul>
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 <li><a class="anchor" id="Batten97"></a>Batten, P., Clarke, N., Lambert, C., and Causon, D. M. (1997). On the choice of wavespeeds for the hllc riemann solver. SIAM Journal on Scientific Computing, 18(6):1553–1570.</li>
+</ul>
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 <li><a class="anchor" id="Bryngelson19"></a>Bryngelson, S. H., Schmidmayer, K., Coralic, V., Meng, J. C., Maeda, K., and Colonius, T. (2019). Mfc: An open-source high-order multi-component, multi-phase, and multi-scale compressible flow solver. arXiv preprint arXiv:1907.10512.</li>
+</ul>
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 <li><a class="anchor" id="Childs12"></a>Childs, H., Brugger, E., Whitlock, B., Meredith, J., Ahern, S., Pugmire, D., Biagas, K., Miller, M., Harrison, C., Weber, G. H., Krishnan, H., Fogal, T., Sanderson, A., Garth, C., Bethel, E. W., Camp, D., R¨ubel, O., Durant, M., Favre, J. M., and Navr´atil, P. (2012). VisIt: An End-User Tool For Visualizing and Analyzing Very Large Data. In High Performance Visualization–Enabling Extreme-Scale Scientific Insight, pages 357–372.</li>
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 <li><a class="anchor" id="Coralic15"></a>Coralic, V. (2015). Simulation of shock-induced bubble collapse with application to vascular injury in shockwave lithotripsy. PhD thesis, California Institute of Technology.</li>
+</ul>
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 <li><a class="anchor" id="Coralic14"></a>Coralic, V. and Colonius, T. (2014). Finite-volume weno scheme for viscous compressible multicomponent flows. Journal of computational physics, 274:95–121.</li>
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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="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="Johnsen08"></a>Johnsen, E. (2008). Numerical simulations of non-spherical bubble collapse: With applications to shockwave lithotripsy. PhD thesis, California Institute of Technology.</li>
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 <li><a class="anchor" id="Maeda17"></a>Maeda, K. and Colonius, T. (2017). A source term approach for generation of one-way acoustic waves in the euler and navier–stokes equations. Wave Motion, 75:36–49.</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="Preston07"></a>Preston, A., Colonius, T., and Brennen, C. (2007). A reduced-order model of diffusive effects on the dynamics of bubbles. Physics of Fluids, 19(12):123302.</li>
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 <li><a class="anchor" id="Saurel09"></a>Saurel, R., Petitpas, F., and Berry, R. A. (2009). Simple and efficient relaxation methods for interfaces separating compressible fluids, cavitating flows and shocks in multiphase mixtures. journal of Computational Physics, 228(5):1678–1712</li>
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 <li><a class="anchor" id="Schmidmayer19"></a>Schmidmayer, K., Bryngelson, S. H., and Colonius, T. (2019). An assessment of multicomponent flow models and interface capturing schemes for spherical bubble dynamics. arXiv preprint arXiv:1903.08242.</li>
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 <li><a class="anchor" id="Suresh97"></a>Suresh, A. and Huynh, H. (1997). Accurate monotonicity-preserving schemes with runge–kutta time stepping. Journal of Computational Physics, 136(1):83–99.</li>
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 <li><a class="anchor" id="Titarev04"></a>Titarev, V. A. and Toro, E. F. (2004). Finite-volume weno schemes for three-dimensional conservation laws. Journal of Computational Physics, 201(1):238–260.</li>
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 <li><a class="anchor" id="Tiwari13"></a>Tiwari, A., Freund, J. B., and Pantano, C. (2013). A diffuse interface model with immiscibility preservation. Journal of computational physics, 252:290–309.</li>
-<li><a class="anchor" id="Toro13"></a>Toro, E. F. (2013). Riemann solvers and numerical methods for fluid dynamics: a practical introduction. Springer Science &amp; Business Media. </li>
+</ul>
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+<li><a class="anchor" id="Toro13"></a>Toro, E. F. (2013). Riemann solvers and numerical methods for fluid dynamics: a practical introduction. Springer Science &amp; Business Media.</li>
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