HYDRODYNAMIC MODELING OF MINERAL WOOL FIBER SUSPENSIONS IN A TWO-DIMENSIONAL FLOW

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HYDRODYNAMIC MODELING OF MINERAL WOOL FIBER SUSPENSIONS IN A TWO-DIMENSIONAL FLOW Gregory M. Cartland Glover, Alexander Grahn, Eckhard Krepper, Frank-Peter Weiss Forschungszentrum Dresden-Rossendorf Institut für Sicherheitsforschung Sören Alt, Rainer Hampel, Wolfgang Kästner, Alexander Kratzsch, Frank Zacharias Hochschule Zittau-Görlitz Institut für Prozeßtechnik, Prozeßautomatisierung und Meßtechnik Institute for Research Dr. Gregory Cartland Glover www.fzd.de Member of the Leibniz Association

Contents HYDRODYNAMIC MODELING OF MINERAL WOOL FIBER SUSPENSIONS IN A TWO-DIMENSIONAL FLOW Motivation Problem Experiment Numerical Model Results Conclusions Future Work Institute for Research Cartland Glover et al. www.fzd.de Member of the Leibniz Association Slide 2 of

Motivation possible accumulation in the core release of isolation material or other debris by a steam line break Reactor transport of the material through the containment to the reactor sump Sump Strainers deposition of the material at the strainer material penetrates the strainer and enters ECC pressure drop increase by deposited materials impacts on pressure drop across the ECC pump Institute for Research Cartland Glover et al. www.fzd.de Member of the Leibniz Association Slide 3 of

Motivation Research project funded by the German Federal Ministry of Economy and Technology Project No. 150 1270, 150 1307, 150 1360, 150 1363 General aim: single effect and combined effect tests on fibrous insulation materials model development and validation application of CFD models later integration into containment code systems project is not part of the oversight process it is not the immediate goal to deliver any safety proof Institute for Research Cartland Glover et al. www.fzd.de Member of the Leibniz Association Slide 4 of

Problem insulation materials are transported to the containment sump sedimentation and resuspension affect material through the sump descending water jets and turbulence agitate the liquid and materials in the sump materials may accumulate on or penetrate the strainer Institute for Research Cartland Glover et al. www.fzd.de Member of the Leibniz Association Slide 5 of

Problem Development and validation of numerical models for insulation material transport in the sump Aim: single effect tests of material transport phenomena CFD model development and validation sedimentation and resuspension are key phenomena Experiment racetrack type channel studied phenomena under different horizontal flow conditions Numerical Model Eulerian-Eulerian models of whole and channel straight sections show accumulation at the lower boundary Institute for Research Cartland Glover et al. www.fzd.de Member of the Leibniz Association Slide 6 of

Experiment Racetrack Channel ~0.4 kg steam-blasted MDK mineral wool fibers Recirculated at velocities of 0.1, 0.2 and 0.5 m s -1 Lasers at 0.1, 0.2, 0.3 and 0.4 m measure turbidity ~2 m upstream of the impellers Images taken of fiber accumulation at the base No baffles Calibration 0.1 m s -1 0.2 m s -1 Institute for Research Cartland Glover et al. www.fzd.de Member of the Leibniz Association Slide 7 of

Experiment Racetrack Channel: Relative Turbidity Averaged profiles of last 10 minutes of each run Institute for Research Cartland Glover et al. www.fzd.de Member of the Leibniz Association Slide 8 of

Numerical Models Channel section 3 * 1 * 0.1 m 3 section upstream of the impellers Near uniform velocity conditions Eulerian-Eulerian multifluid model SST turbulence model with automatic functions y+ ~ 100 Two Drag Force Correlations Schiller-Naumann, C D,SN Wall modified Schiller-Naumann C D,SNW Favre averaged turbulence dispersion force Water - Virtual spherical particle d p = 5 mm Relative viscosity of dispersed phase based on Batchelor (1977) J. Fluid Mechanics 83, 97 r 1 2.5r 7.6r p 2 p Institute for Research Cartland Glover et al. www.fzd.de Member of the Leibniz Association Slide 9 of

Numerical Models Channel section u tp 4 3 p c g c d p 1 C D Phase ρ p u tp ζ p p p f c c L 1002 ~0.02 0.01664 H 1027 ~0.05 0.00277 r p r p,max 0 z z 0.02m 0.02m Condition Inlet Velocity 10 3 *Re r p Fiber Transport (m s -1 ) H L Re A 0.5 101.8 0.0146 0.0069 Suspended Re B 0.2 40.7 0.0146 0.0069 Mixed Re C 0.1 20.4 0.4167 0.1942 Sedimented Institute for Research Cartland Glover et al. www.fzd.de Member of the Leibniz Association Slide 10 of

Results One dispersed phase: Interfacial Force Coefficients: C TD = 1; C D,SN ; Three inlet velocities: Re A 10 5 ; Re B 4*10 4 ; Re C 2*10 4 ; Comparison of dispersed phase densities: ρ pl = 1002 kg m -3 ; ρ ph = 1027 kg m -3 ; Institute for Research Cartland Glover et al. www.fzd.de Member of the Leibniz Association Slide 11 of

Results One dispersed phase: Interfacial Force Coefficients: C TD = 1; C D,SNW ; Three inlet velocities: Re A 10 5 ; Re B 4*10 4 ; Re C 2*10 4 ; Comparison of dispersed phase densities: ρ pl = 1002 kg m -3 ; ρ ph = 1027 kg m -3 ; Institute for Research Cartland Glover et al. www.fzd.de Member of the Leibniz Association Slide 12 of

Results One dispersed phase: Interfacial Force Coefficients: C TD = 100; C D,SN ; Three inlet velocities: Re A 10 5 ; Re B 4*10 4 ; Re C 2*10 4 ; Comparison of dispersed phase densities: ρ pl = 1002 kg m -3 ; ρ ph = 1027 kg m -3 ; Institute for Research Cartland Glover et al. www.fzd.de Member of the Leibniz Association Slide 13 of

Results One dispersed phase: Interfacial Force Coefficients: C TD = 100; C D,SNW ; Three inlet velocities: Re A 10 5 ; Re B 4*10 4 ; Re C 2*10 4 ; Comparison of dispersed phase densities: ρ pl = 1002 kg m -3 ; ρ ph = 1027 kg m -3 ; Institute for Research Cartland Glover et al. www.fzd.de Member of the Leibniz Association Slide 14 of

Results Two dispersed phases: Drag Coefficient: C D,SN ; One inlet velocity: Re A 10 5 ; Dispersed phase densities: ρ pl = 1002 kg m -3 ; ρ ph = 1027 kg m -3 ; Institute for Research Cartland Glover et al. www.fzd.de Member of the Leibniz Association Slide 15 of

Results Two dispersed phases: Drag Coefficient: C D,SNW ; One inlet velocity: Re A 10 5 ; Dispersed phase densities: ρ pl = 1002 kg m -3 ; ρ ph = 1027 kg m -3 ; Institute for Research Cartland Glover et al. www.fzd.de Member of the Leibniz Association Slide 16 of

Conclusions Simulations mimic fiber transport in a section of a racetrack type channel. The method offers a technique to model fiber transport in NPP containment sumps. The experimental results show that the numerical concepts can capture fiber transport. Fibers accumulate in the lower boundary layer at all velocities Fibers do not accumulate at the highest velocities in the experiments Modifications applied to interfacial force coefficients cause reductions in fiber accumulation in the lower boundary layer. Large C TD cause fibers wash out of the channel at lower velocities. Continuous phase gradient affects the turbulent dispersion force As smaller turbulent dispersion coefficients when two dispersed phases are modeled simultaneously. Uniform velocity and volume fraction profiles were employed at the inlet condition. Turbulent dispersion force is strongly dependent on local turbulence field. Institute for Research Cartland Glover et al. www.fzd.de Member of the Leibniz Association Slide 17 of

Future Work Detailed experiments are required More detail in the lower boundary layer Establish a quasi steady state at the lower velocity conditions Size distributions in the channel Better characterization of the relative viscosity Thorough validation of the numerical models with further consideration of Number of dispersed phases Dispersed phase density Dispersed phase size Dispersed phase fraction Use of non-uniform boundary conditions on the channel section Model the whole channel Institute for Research Cartland Glover et al. www.fzd.de Member of the Leibniz Association Slide 18 of