Pages that link to "Item:Q860282"

The following pages link to A multiblock joint PDF finite-volume hybrid algorithm for the computation of turbulent flows in complex geometries (Q860282):

Displaying 18 items.

• Variance reduction for Fokker-Planck based particle Monte Carlo schemes (Q350099) (← links)
• Parallel hybrid particle/finite volume algorithm for transported PDF methods employing sub-time stepping (Q416477) (← links)
• Hermite-DG methods for pdf equations modelling particle transport and deposition in turbulent boundary layers (Q440641) (← links)
• A solution algorithm for the fluid dynamic equations based on a stochastic model for molecular motion (Q846539) (← links)
• A Lagrangian, stochastic modeling framework for multi-phase flow in porous media (Q933337) (← links)
• A non-hybrid method for the PDF equations of turbulent flows on unstructured grids (Q936689) (← links)
• Iterative multiscale finite-volume method (Q947899) (← links)
• Stochastic modeling of evaporating sprays within a consistent hybrid joint PDF framework (Q1009959) (← links)
• PDF model calculations of compressible turbulent flows using smoothed particle hydrodynamics (Q1360446) (← links)
• Consistent inflow and outflow boundary conditions for transported probability density function methods (Q2458597) (← links)
• Probability density function approach for modelling multi-phase flow with ganglia in porous media (Q2893760) (← links)
• Multi-Block Solution Algorithm for Joint PDF Methods (Q2954845) (← links)
• A Multigrid Algorithm for Hybrid Joint PDF Simulations in Complex Geometries (Q3176942) (← links)
• An adaptive mesh refinement method for solution of the transported PDF equation (Q3649865) (← links)
• A multiblock implementation of a non-orthogonal, collocated finite volume algorithm for complex turbulent flows (Q4355466) (← links)
• (Q4363825) (← links)
• Improvement of the pressure algorithm of the stand-alone PDF method to treat unsteady three-dimensional turbulent reacting flows (Q5306478) (← links)
• Employment of an efficient particle tracking algorithm based on barycentric coordinates in hybrid finite-volume/probability-density-function Monte Carlo methods (Q6660564) (← links)