Thermo-mechanical Analysis of Divertor test mock-up using Comsol Multiphysics

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Thermo-mechanical Analysis of Divertor test mock-up using Comsol Multiphysics Presented by Yashashri Patil D. Krishanan, S. S. Khirwadkar Institute For Plasma Research, Bhat Gandhinagar-Gujarat-382428

Outline Introduction and motivation Mathematical model Thermal properties of a brazed joint using Comsol 3D Comsol model for HHF test & boundary conditions Results Conclusions

Introduction and motivation Graphite mock-up Divertor Vertical cross section of ITER like fusion reactor & Dome of divertor (www.iter.org) Plasma facing components namely Inner vertical target, Outer vertical target, Dome of divertor is exposed to a thermal load of 5MW/m 2 to 20 MW/m 2. Dome Schematic diagram of High heat flux(hhf) test set-up Graphite macro-brush type mock-up was exposed to 10 MW/m 2 using High energy electron beam HHF facility.

Mathematical model Graphite TiCuNi alloy CuCrZr Graphite Tiles were brazed with heat sink using TiCuNi-70 @980ºC Typical Finite element mesh Real Problem Real experiment Validation Schematic diagram of Graphite mock-up Physical model Benchmark Simulation Verification

Governing Equation Mathematical model Model flow chart T ρcp t.(k T) Q Graphite mock-up geometry Boundary Condition Heat flux n.( k T1 ) q h( Tinf T1 ) Thermal insulation n.( k T1 ) Where, = density of material, Cp=Specific heat capacity, k = Thermal conductivity, Q= heat source q = heat flux, h =heat transfer coefficient T(x, y, z, t) = temperature, T inf =external temperature, T1=initial temperature 0 Material properties are assigned to each domain of geometry Boundary conditions are assigned to the geometry and meshed it using automated mesh Validation of experimental results using simulation Evaluation thermal properties of the, Graphite/copper alloy joint using laser flash system

Thermal properties of a brazed joint using Comsol Laser pulse Condition used for laser pulse q=(e/((0.0001)*tau))*(t>=0)*(t<=tau) sample a = 0.1388 L t 0.5 Where, a: Thermal diffusivity, L:Thickness of sample, t 0.5 : t half W.J. Parker, et al.; Journal of Applied Physics, Vol.32 (1961) p1679 2 Laser pulse used for Comsol model Pulse energy (E) = 40J, Pulse width(tau)=0.8milisec, P in = 5 x10 8 W/m 2

Thermal properties of a brazed joint using Comsol (Benchmark) t 0.5 T/T max Vs time plot generated of FP479 Graphite using Comsol Multiphysics Comparison experimental results with simulation results Simulation results are nearly match with experimental results.

Thermal properties of a brazed joint using Comsol Graphite Copper SEM of Graphite/TiCuNi/Copper joint 2D model of Graphite/copper joint Q d k 1 1 T d2 k 2 R jo int 2D model of Graphite/ Copper joint was developed in Comsol Multiphysics and using iterative method thermal properties of the brazed joint was evaluated for temperature range 50 C to 600 C.

Thermal properties of a brazed joint using Comsol Raw plot generation using experimental thermal properties T/T max Vs time plot generated using Comsol Multiphysics Thermal conductivity of joint interlayer is in the range 16 W/m K(50 C) to 5.4 W/m K(600 C) and further used for HHF model.

Comsol model & boundary conditions Heat flux Thermally insulation Temperature [ºC] Graphite Thermal conductivity [W/m K] Specific Heat (J/kg K) 20 155 719.78 300 118 1379.12 500 92 1598.9 800 69 1802.19 1200 53 2021.97 1600 47 2098.9 2000 40 2159.34 Density = 1.820 gm/cc Graphite tiles 0.1 mm Joint area Input heat flux CuCrZr alloy Forced cooling by water Heat transfer coefficient = 50,000 W/m 2 K & Temp = 100ºC Temperature [ºC] CuCrZr alloy Thermal conductivity [W/m K] Specific Heat [J/K. kg] 20 384 3.78E+02 200 372 4.05E+02 400 359 4.25E+02 600 355 4.43E+02 800 350 4.58E+02 Density = 8.96 gm/cc Input Heat flux is an extracted heat flux by mock-up 7.2 MW/m 2 Heat Transfer Coefficient h = Nu. k / d Where, Nu = 0.023*Re 0.8 *Pr 0.4 ; Pr = µcp/k; Re = ρ Vd/µ; m = ρ AV Incident heat flux

Results Complete mesh consists of 40799 3D contour plot of temperature profile at 31 sec elements The linear solver UMFPACK is used for the problem. Time is set for 0 to 80 sec with 0.1 sec time step.

Results Analytical solution Analytical surface temperature of a mock-up is calculated using 1D steady state conduction equation q= k dt/dx.

Conclusions The paper deals with the numerical modeling of Graphite mock-up during transient heat loads, which used for validation of experimental results. Maximum surface temperature observed during simulation is 1420ºC.

Acknowledgements The author would like to thank Director of IPR also author would like to acknowledge Amardas Ali for valuable guidance. The authors would also like to thank all the members of Divertor & First wall Technology Development Division.

THANK YOU