C. E. Kessel1, M. S. Tillack2, and J. P. Blanchard3

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Presentation transcript:

Steady State, Transient and Off-Normal Heat Loads in ARIES Power Plants C. E. Kessel1, M. S. Tillack2, and J. P. Blanchard3 1Princeton Plasma Physics Laboratory 2University of California, San Diego 3University of Wisconsin, Madison Japan/US Workshop on Power Plant Studies and Advanced Technologies 26-27 February 2013

Heat Loading in Power Plants and ITER Heat loading prescriptions traditionally have been poorly described from existing fusion experiments, and have contained large uncertainties…. in 1999 the power scrape-off width was proportional to PSOL0.44 in 2002 it was reported to be proportional to PSOL-0.4…. the most recent prescription indicates PSOL0.23 Recently, ITER has required a significantly better description in order to design its plasma facing components (PFCs). As part of our expanded treatment of PFCs and the plasma edge, ARIES is examining the implications of these (ITER) heating design criteria for the power plant regime. Steady state Transient (e.g., ELM’s) Off-normal (e.g., disruptions)

Although ARIES-ACT1 and ITER have a similar R, they have quite different plasmas Ip = 10.9 MA R = 6.25 m a = 1.56 m V = 558 m3 Asurf = 586 m2 BT = 6 T κx = 2.2 δx = 0.7 βN = 5.75 n/nGr = 1.0 H98 = 1.65 Pfusion = 1800 MW Paux = 45 MW PSOL = 290 MW Ip = 15.0 MA R = 6.20 m a = 2.0 m V = 837 m3 Asurf = 678 m2 BT = 5.3 T κx = 1.80 δx = 0.44 βN = 1.75 n/nGr = 0.85 H98 = 1.0 Pfusion = 500 MW Paux = 45 MW PSOL = 100 MW What is the point of this slide? Does this mean that translating ITER results to a power plant is questionable? R, m

Calculation of Steady State Heat Load in Divertor PSOL = Pα + Paux – Prad The SOL power flows to the divertor within a very narrow layer called the power scrape-off width: λq ~ 7.5x10-2 q950.75 nL0.15 / (PSOL0.4 BT) λq ~ 4 mm for ARIES-ACT1 at the OB midplane The width expands with the magnetic flux as it travels to the divertor (x10) The final area which the power impinges on is ~ 1.38 m2 OB and 1.17 m2 IB +Pα +Paux 20% 80% -Prad plate tilting is part of the 10x flux expansion factor

Steady State Loading, cont’d Using detached divertor solution to reach high radiated powers in the divertor slot of 90% qdiv,peak (MW/m2) = PSOL fIB/OB fvert x [ (1-fdiv,rad)/Adiv,cond + fdiv,rad/Adiv,rad ] This is an approximate formula for use in the system code. 90% is an assumed parameter. I UEDGE analysis, LLNL Area for conducted power Available area for radiated power Typical values range from 10 to 15 MW/m2

Transient Heat Loading MAST Although there are slow transients associated with power plant operations on the thermal time constant of the PFCs, we will concentrate on fast transients, edge localized modes (ELMs) ASDEX-U The timescale for ELMs to deliver power to the divertor or the first wall is a few x τ|| (= 220 µs), where τ||= 2πRq95/cs,ped The power arrives in a fast ramp over 2τ|| and a slower decay over 4τ||

ELM Heat Loading to the Divertor The amount of energy released by an ELM has been scaled to the energy in the plasma pedestal ΔWELM / Wped = 0.15-0.2 for large ELMs giving 19-24 MJ per ELM ΔWELM / Wped = 0.05-0.12 for smaller ELMs giving 4.9-5.9 MJ per ELM Experiments indicate that large ELMs have 50% of their energy going to the divertor, and 40% arrives in the rise phase For our power plant we assume all to the outboard, and 65% to each divertor ΔT = 2/3 Cmaterial ΔWELM,divrise / AELM,div (2τ||)1/2 = 4360 oK (large ELM)  1090 oK for expanded AELM,div = 730 oK (small ELM) JET

ELM Heat Loading to the First Wall Experiments indicate that the FW can receive 50% of the energy released in a large ELM, with 4x peaking All of the energy is released to the outboard Treat all the energy over the full pulse ΔT = Cmaterial ΔWELM,FW / AELM,FW (6τ||)1/2 = 203 oK for tungsten = 278 oK for ferritic steel (or SiC) SiC has similar Cmaterial to Fe-steel, while it operates at 1000 oC Fe steel has operating temperatures in the range of 500-650 oC ASDEX-U, Eich, 2003

Cyclic Heat Loading from ELMs Loewenhoff, E-beam expt, 2011 For a power plant, the ELM frequency ranges from 3-20 /s This means we will have > 100 million ELMs in one year E-beam experiments have been performed with cycles up to 106 at 200 oC (1.5 MW/m2) and 700 oC (10 MW/m2 SS) No significant difference was seen between 200 oC and 700 oC tests For both temperatures, a damage threshold exists between 0.14-0.27 GW/m2 with deterioration above a few x 105 cycles At 700 oC a heat flux of 0.14 GW/m2 up to 106 cycles showed no deterioration…..that is only a ΔT ~ 200 oC A damage threshold exists, and it depends on both temperature and flux. damage (or deterioration) is defined as any change in morphology. This experiment was done on double-forged Plansee tungsten? There are also plasma gun expts, that are consistent at lower cycles

Off-Normal Heat Loading The disruptions expected for a power plant are Vertical Displacement Events (VDEs) and Midplane Disruptions (MDs) Disruptions proceed through several stages: Thermal Quench (loss of plasma’s stored energy = 345-690 MJ) 1.5-2.75 ms Current Quench (loss of plasma’s magnetic energy = 280 MJ, induction of eddy currents in structures) 25 ms Possible (probable) Runaway Electrons Experiments indicate that during a thermal quench about 10-50% of the energy goes to the divertor and 90-50% goes to the first wall The energy deposition in time is similar to an ELM, with a rise phase and a decay phase The deposition footprint in the divertor expands by 10x during the TQ, while the FW has a deposition peaking factor of 2x

Off-Normal Heat Loading from Disruptions For the Thermal Quench of a Midplane Disruption we find ΔT = 2250-11260 oK (melting) in the divertor for tungsten ΔT = 1210-2170 oK on the FW for tungsten ΔT = 1660-2980 oK on the FW for Fe steel (or SiC) A VDE releases ~ ½ of its stored energy before the thermal quench over about 1-2 s, however this would raise the PFC temperatures prior to the thermal quench C-Mod W divertor tile TmeltW ~ 3400 oC For the Current Quench, 40-80% of the magnetic energy is radiated to the FW, 10-30% induces eddy currents in structures, and 0-30% is conducted/convected to the FW. ΔT = 340-355 oK on the FW for tungsten (outboard) ΔT = 89-177 oK on the FW for tungsten (inboard) ΔT = 470-490 oK on the FW for Fe steel (outboard) (or SiC) ΔT = 122-243 oK on the FW for Fe steel (inboard) (or SiC)

Off-Normal Heat Loading from Runaway Electrons Runaway Electrons (RE) can be generated by the large electric field created at the Thermal Quench, and their population rises during the Current Quench The electrons can obtain energies of 1-20 MeV The power plant has a RE current of ~ 6.2 MA When the RE current terminates, the magnetic energy in the plasma is turned into kinetic energy of REs ohmic heating of the residual plasma conducted/convected to the FW The RE heat load would involve 28-84 MJ, deposited on 0.3-0.6 m2, over about < 1 ms melting and penetration Mitigation of REs requires large particle numbers that would likely require some re-conditioning Loarte, 2011 JET

Thermal Loading in ARIES Power Plants – Summary – We are beginning to assess the implications of the complex thermal loading environment in a tokamak, for power plant parameters Steady State Heat Loading: Are designs with very high heat flux (> 20 MW/m2) capability useful? Need to examine vertical position control in the DN, and time varying loading. Radiated power levels of ~90%, are these accessible and controllable? Transient Heat Loading: Avoiding melting appears to be a necessary criteria in a power plant More recent (and accurate) measurements indicate large ELMs might be tolerable In a power plant the number of cycles are very large, can we understand a cracking regime well enough to project lifetimes, or do we need to avoid microcracking? Off-Normal Heat Loading: Avoiding melting of PFC appears very difficult, mitigation may help avoid the worst scenarios If a disruption occurs….does it lead just to PFC damage, or can it lead to an accident? What is the number of disruptions economically allowed with PFC damage only. Neutron irradiation will likely alter the material and its material responses