2013
DOI: 10.1016/j.compfluid.2013.01.020
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Highly parallel particle-laden flow solver for turbulence research

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Cited by 44 publications
(43 citation statements)
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“…We now turn to test the theoretical results using data from a Direct Numerical Simulation (DNS) of the incompressible NSE. The NSE are solved using the Highly Parallel Particle-laden flow Solver for Turbulence Research (HiPPSTR) psuedo-spectral code [30] on a triply-periodic domain of length 2π with 2048 3 grid points. The Taylor Reynolds number of the statistically steady and isotropic flow is R λ = 597.…”
Section: Numerical Results and Discussionmentioning
confidence: 99%
“…We now turn to test the theoretical results using data from a Direct Numerical Simulation (DNS) of the incompressible NSE. The NSE are solved using the Highly Parallel Particle-laden flow Solver for Turbulence Research (HiPPSTR) psuedo-spectral code [30] on a triply-periodic domain of length 2π with 2048 3 grid points. The Taylor Reynolds number of the statistically steady and isotropic flow is R λ = 597.…”
Section: Numerical Results and Discussionmentioning
confidence: 99%
“…The DNS simulations were of statistically stationary, homogeneous and isotropic turbulence at Re λ = 224, where Re λ is the Taylor microscale Reynolds number. Details on the DNS can be found in Ireland et al (2013).…”
Section: Tests Using Dnsmentioning
confidence: 99%
“…We advance the particles following (2.6) and (2.7) using the second-order accurate exponential integrator defined in Ireland et al (2012). However, this reduction in the phase space of the system generates another issue.…”
Section: Inertial Particle Motionmentioning
confidence: 98%
“…These particles are introduced into the stationary flow field at random positions and with the fluid velocity at those locations. Particles are advanced in time according to (2.4) and (2.5) using an improved numerical scheme that was recently developed in our group (Ireland et al 2012). This new algorithm, based on exponential integrators, is second-order accurate in time and can simulate particles with arbitrarily small St accurately, allowing us to use the fluid time step (dictated by the CFL condition) to advance the inertial particles, irrespective of St, thereby significantly reducing the run times for low-St particles.…”
Section: Inertial Particle Motionmentioning
confidence: 99%