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Development of computer program for detailed thermal-hydraulic analysis in a fast reactor fuel assembly, 3; Implementation and validation of hybrid-type k-$$varepsilon$$/k$$_{theta}$$-$$varepsilon$$$$_{theta}$$ model

Kikuchi, Norihiro ; Imai, Yasutomo*; Yoshikawa, Ryuji ; Tanaka, Masaaki ; Ohshima, Hiroyuki

In a core design of sodium-cooled fast reactors (SFRs), it is necessary to confirm the integrity of fuel assemblies (FAs) in the core over a wide range of operating conditions. To evaluate the velocity and temperature distributions within the FAs in detail, we have been developing a detailed FA thermal-hydraulic analysis code named SPIRAL. In our previous works, we implemented numerical methods for fluid mechanics at isothermal conditions and turbulence models. Subsequently, we implemented turbulent heat transfer models for the evaluation of temperature distribution within the FAs, and validated them through experimental analyses mainly under high flow rate conditions. The thermal-hydraulics within the FAs varies depending on the operating conditions. Furthermore, the local Reynolds (Re) number within the FAs varies widely due to the influence of wire spacers spirally wound around the fuel rod. For this reason, it has been shown that standard and low Re number k-$$varepsilon$$/k$$_{theta}$$-$$varepsilon$$$$_{theta}$$ models have difficulty reproducing the thermal-hydraulics in the laminar-turbulent transition region. Therefore, to reproduce the thermal-hydraulics over a wide Re number range, we developed a hybrid k-$$varepsilon$$/k$$_{theta}$$-$$varepsilon$$$$_{theta}$$ model that combines the standard k-$$varepsilon$$/k$$_{theta}$$-$$varepsilon$$$$_{theta}$$ model with the advantages of the low Re number k-$$varepsilon$$/k$$_{theta}$$-$$varepsilon$$$$_{theta}$$ model. This paper describes the governing equations, constitutive equations derived from various turbulence models, their formularizations by the finite element method, their numerical treatment, and the treatment of boundary conditions. We also report the results of analyses conducted to validate the hybrid k-$$varepsilon$$/k$$_{theta}$$-$$varepsilon$$$$_{theta}$$ model for predicting pressure drop and temperature distribution.

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