1997
DOI: 10.1016/s0029-5493(97)00001-0
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A numerical prediction on the turbulent flow in closely spaced bare rod arrays by a nonlinear k−ϵ model

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Cited by 50 publications
(8 citation statements)
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“…It was clearly shown that utilization of anisotropic eddy diffusivity models is necessary to simulate the flow behavior in rod bundles. These findings were also confirmed by other authors (Rapley and Gosman, 1986;In et al, 2003;Lee and Jang, 1997). Most of the numerical studies reproduced secondary flow, but they showed large difference in amplitude.…”
Section: Introductionsupporting
confidence: 87%
“…It was clearly shown that utilization of anisotropic eddy diffusivity models is necessary to simulate the flow behavior in rod bundles. These findings were also confirmed by other authors (Rapley and Gosman, 1986;In et al, 2003;Lee and Jang, 1997). Most of the numerical studies reproduced secondary flow, but they showed large difference in amplitude.…”
Section: Introductionsupporting
confidence: 87%
“…The grid cells are getting smaller gradually and analyzing the result of each calculation. Compared with the previous calculation result, as two calculation results were within 5%, the grids will be adopted to ensure both accuracy and convergence [16][17][18], and 511250 hexahedral grid cells were generated for CPR 1000, 546596 for EPR1000, and 601942 for AP1000. The overall grid quality is between 0.6 and 1, and the aspect ratio is 1.2∼18, which meets the requirement that maximum aspect ratio of three-dimensional heat transfer calculation is less than 35:1.…”
Section: Mesh Generation Methodologiesmentioning
confidence: 99%
“…Various numerical schemes have been employed in the literature to solve three-dimensional unsteady flow problems. Lee and Jang (1997) investigated the turbulent flow in an array of bare elements by solving the Reynolds Averaged Navier-Stokes (RANS) equations, in conjunction with the non-linear k-ε method. Suh and Lightstone (2004) concluded that the k-ε method is unable to predict secondary flows inside complex subchannel areas in element-bundle geometry.…”
Section: Approach With Computational Fluid Dynamicsmentioning
confidence: 99%