2018
DOI: 10.1016/j.applthermaleng.2018.07.114
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Analysis of grid spacer effects on the flow and heat transfer of supercritical water flow in an inner sub-channel of a SCWR based on the second law of thermodynamics

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Cited by 9 publications
(3 citation statements)
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“…Based on numerous research results of researchers, the SSG turbulence model best predicts the supercritical fluid flow heat transfer process. 17 , 24 The SSG Reynolds stress model is also known as the second-order pressure-strain model, and its specific expression is shown in formula 1 . In addition, the SSG turbulence model considers the effects of streamline curvature, vortex, and sudden changes in the strain rate in the flow process; it is suitable for flow field simulations with a high flow anisotropy.…”
Section: Numerical Approachmentioning
confidence: 99%
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“…Based on numerous research results of researchers, the SSG turbulence model best predicts the supercritical fluid flow heat transfer process. 17 , 24 The SSG Reynolds stress model is also known as the second-order pressure-strain model, and its specific expression is shown in formula 1 . In addition, the SSG turbulence model considers the effects of streamline curvature, vortex, and sudden changes in the strain rate in the flow process; it is suitable for flow field simulations with a high flow anisotropy.…”
Section: Numerical Approachmentioning
confidence: 99%
“…Although researchers have developed more than 10 turbulence models, in view of the dramatic physical changes of supercritical water at the quasi-critical point, none is universally applicable to accurately predict heat transfer in supercritical water. Based on numerous research results of researchers, the SSG turbulence model best predicts the supercritical fluid flow heat transfer process. , The SSG Reynolds stress model is also known as the second-order pressure-strain model, and its specific expression is shown in formula . In addition, the SSG turbulence model considers the effects of streamline curvature, vortex, and sudden changes in the strain rate in the flow process; it is suitable for flow field simulations with a high flow anisotropy. In formula , ϕ ij is the pressure-strain term, b ij is the Reynolds stress anisotropy tensor, defined as and S ij is the average strain rate, defined as Constant: C 1 = 3.4, C 1 * = 1.8, C 2 = 4.2, C 3 = 0.8, C 3 * = 1.3, C 4 = 1.25, C 4 = 0.4.…”
Section: Numerical Approachmentioning
confidence: 99%
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