2009
DOI: 10.1299/jpes.3.237
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Numerical Simulation of Thermal Striping Phenomena in a T-Junction Piping System Using Large Eddy Simulation

Abstract: At the Japan Atomic Energy Agency (JAEA), the simulation code "MUGTHES (MUlti Geometry simulation code for THErmal-hydraulic and Structure heat conduction analysis in boundary fitted coordinate)" has been developed to evaluate thermal striping phenomena that are caused by the turbulence mixing of fluids at different temperatures. In this paper, numerical schemes for thermal-hydraulic simulation employed in MUGTHES are described, including the LES model. A simple method to limit numerical oscillation is adopted… Show more

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Cited by 19 publications
(29 citation statements)
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“…Before application of MUGTHES to thermal striping phenomena on the CIP, numerical simulation of the JAEA WATLON experiment 5,8) which was a water experiment for the T-junction piping system (T-pipe) was conducted from the viewpoint of code development and validation. In the authors' previous work 10) (hereinafter called the ''previous simulation''), preliminary confirmation of the applicability of MUGTHES to the WATLON experiment was obtained.…”
Section: Introductionmentioning
confidence: 77%
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“…Before application of MUGTHES to thermal striping phenomena on the CIP, numerical simulation of the JAEA WATLON experiment 5,8) which was a water experiment for the T-junction piping system (T-pipe) was conducted from the viewpoint of code development and validation. In the authors' previous work 10) (hereinafter called the ''previous simulation''), preliminary confirmation of the applicability of MUGTHES to the WATLON experiment was obtained.…”
Section: Introductionmentioning
confidence: 77%
“…As for the energy equation, however, a non-conservative law form is employed to eliminate unphysical temperature fluctuation in uniform temperature field due to error of the velocity field. 10) In the non-conservation law form, a velocity component is put outside of the spatial gradient in the advection term and then the advection term in energy equation is always zero in the uniform temperature distribution. The filtered equations for the LES are shown in tensor form by using the Einstein summation rule as follows.…”
Section: Outline Of Numerical Simulation Code 1 Numerical Schemesmentioning
confidence: 99%
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