A second-order method for three-dimensional particle simulation

By Z. Zhang, Andrea Prosperetti. 2005

163 citations recorded by the source corpus.

Subfields: Computational Mechanics, Ocean Engineering

View Paper: https://www.semanticscholar.org/paper/31429f74f260ab32be26dd073ea7cfb0798ee725

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In Computational Mechanics

In Ocean Engineering

Citations in the corpus

Analyzing preferential concentration and clustering of inertial particles in turbulence (2012, background): “Very promising contributions based on a variety of numerical methods are already available (Ten Cate et al., 2004; Zhang and Prosperetti, 2005; Uhlmann, 2008; Yeo et al., 2010; Lucci et al., 2010, 2011), some of which allowing to follow four to six thousands finite size particles while resolving all”
A Sharp-Interface Immersed Boundary Method with Improved Mass Conservation and Reduced Spurious Pressure Oscillations (2011, background): “We note that the moving sphere problem is particularly relevant to the direct numerical simulation of particulate flows [7,25].”
Lagrangian-Eulerian methods for multiphase flows (2013, background): “Details of such particle-resolved simulations can be found in many works [32–35,79– 82,15]).”
Drag law for monodisperse gas–solid systems using particle-resolved direct numerical simulation of flow past fixed assemblies of spheres (2011, methodology): “Besides these widely used techniques, there are other methods such as PHYSALIS (Oguz and Prosperetti, 2001; Takagi et al., 2005; Zhang and Prosperetti, 2003, 2005) that use a general analytic solution of the Stokes equation in the flow domain close to particle boundaries to impose the no-slip…”
Exact regularized point particle method for multiphase flows in the two-way coupling regime (2014, methodology): “[45] and references therein, has been recently adopted to address the interaction of solid particle and a turbulent flow, [30].”
Modulation of isotropic turbulence by particles of Taylor length-scale size (2010, methodology): “Zhang & Prosperetti (2005) developed a numerical method (named Physalis) to resolve the flow around spherical particles freely moving in an incompressible flow.”