Status: Cooling of the ILC e+ target

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Presentation transcript:

Status: Cooling of the ILC e+ target by thermal radiation POSIPOL2016, LAL, Orsay 16th September 2016 Felix Dietrich, Alexander Ignatenko, Sabine Riemann (DESY), Andriy Ushakov (Hamburg U), Peter Sievers (CERN)

POSIPOL 2016: Status radiative thermal e+ target cooling Outline Status Radiative thermal cooling of e+ target temperature distribution Design considerations – update Summary S. Riemann POSIPOL 2016: Status radiative thermal e+ target cooling

POSIPOL 2016: Status radiative thermal e+ target cooling e+ target for Ecm = 250 … 500GeV Ecm and luminosity determine energy deposition in target Ø = 1m; 2000rpm, 0.4X0 Ti6Al4V (Pe+ ≤30%) Edep ≤ 7kW  cooling by thermal radiation is an option Polarization upgrade: higher peak load  higher peak temperatures higher average temp in target Ebeam [GeV] Edep [kW] DTmax/pulse [K] dpa Nominal luminosity High luminosity 120 5.0 66 0.035 - 175 (ILC EDMS) 3.9 125 0.06 250 (ILC EDMS) 2.0 130 4.1 195 250 2.3 85 0.05 4.6 128 A. Ushakov, 2015 A. Ushakov, Update 2015 S. Riemann POSIPOL 2016: Status radiative thermal e+ target cooling

POSIPOL 2016: Status radiative thermal e+ target cooling Radiative cooling model so far photons e+ target located close to FC Rotating wheel consists of Ti rim (e+ target) and Cu (radiator) Heat path: thermal conduction Ti  Cu Thermal radiation from Cu to stationary water cooled coolers Target, radiator and cooler are in vacuum Radiating area is adjusted by fins Goal: keep target temperature below limit for failure of Ti6Al4V Reliable fatigue limit at elevated temperatures? Ti6Al4V Radiator Cooler (Cu) Sketch, no technical drawing! Felix Dietrich S. Riemann POSIPOL 2016: Status radiative thermal e+ target cooling

Temperature development in target (+radiator) FEM to calculate temperature evolution in real model; here ‘estimation by hand’ Material parameters c, l, e depend on temperature and long-term load Heating due to energy deposition Thermal conduction through material Radiation from surfaces Specific heat [J/(kg C)] Thermal conductivity [W/(m C)] K.C. Mills, 2002, Recommended Values of Thermophysical Properties For Selected Commercial Alloys, p. 217, referenced by J. Yang 200 400 600 800 1000 1400 T [C] 200 400 600 800 1000 1400 T [C] S. Riemann POSIPOL 2016: Status radiative thermal e+ target cooling

Temperature development in target (+radiator) FEM to calculate temperature evolution in real model; here ‘estimation by hand’ Material parameters c, l, e depend on temperature and long-term load Heating due to energy deposition Thermal conduction through material Radiation from surfaces Boivineau et al., Int. Journ. of Thermophysics, Vol. 27, No.2 March 2006 S. Riemann POSIPOL 2016: Status radiative thermal e+ target cooling

Heating to equilibrium Neglect heat conduction and thermal radiation  average T in material increases Assume 2.3kW at target target rim height h = 2cm (4cm)  Vrim ~ 924cm3 (1.8dm3) Average rim temperature Tave = 300C (DT=270K) reached after 254sec (~4.2min) for h=2cm; 497sec (~8.3min) for h=4cm Heating of rim+radiator takes correspondingly longer Taking into account thermal radiation and time for heat transfer to radiator, few hours needed to achieve equilibrium (see our talks at POSIPOL14+15 and LCWS15 and Felix’ talk) S. Riemann POSIPOL 2016: Status radiative thermal e+ target cooling

POSIPOL 2016: Status radiative thermal e+ target cooling Thermal radiation So far, we concentrated in our T4 cooling models on radiation from radiator by optimizing the design towards a large area with fins, but there is also substantial thermal radiation off the rim low heat conductivity of Ti  high average temperature of rim despite small rim area substantial cooling by thermal radiation off the target rim Consider radiation off target rim only, r = 0.5m, h=2cm, d=1.5cm A ~ 0.17m2, e = 0.6 2.3kW  Ttarget (ave)~530C Taverage[°C] e=0.6 S. Riemann POSIPOL 2016: Status radiative thermal e+ target cooling

Heat transfer target to radiator Ti Ti Spinning target ~6.5s between load cycles Heat moves 𝜆𝑡/𝜌𝑐 ~ 0.5cm in 6.5sec  accumulation of heat in the target Temperature flow to radiator depends on s Average heat transfer through rim Acontact ~470cm2, l~10W/(m K) dQ/dt = 2.3kW: Tmax-ave (Ti) – Tcontact ~ 100K (s=1.5cm) ~ 150K (s=2.5cm) Additional cyclic temperature rise by pulse (80…200K) Cyclic peak temperatures in target can exceed 500˚C, in particular for large s need design with short heat transfer path through Ti rim to keep the average Ttarget as low as possible for high power deposition ( high lumi) even average temperature could be >500C s Cu Cu S. Riemann POSIPOL 2016: Status radiative thermal e+ target cooling

Estimated average temperature in T rim and Cu radiator Consider thermal radiation from rim and radiator Case (1): rim 0.082m2 + radiator 1m2 Case (2): rim 0.082m2 + radiator 2m2 Case (3): Only rim, 0.16m2; no radiator Emissivity e=0.6 Estimates give the principal behavior and only approximate temp values. Real temperatures need simulations, they depend on radiator design and Ti-Cu contact Tave[K] Edep[kW] S. Riemann POSIPOL 2016: Status radiative thermal e+ target cooling

Percentage of power radiated by target rim Case (1): rim 0.082m2 + radiator 1m2 Case (2): rim 0.082m2 + radiator 2m2 Depending on energy deposition, target rim size and radiator area, thermal radiation off the rim is efficient and can reach 35% of Edep Prim-rad[%] Edep[kW] S. Riemann POSIPOL 2016: Status radiative thermal e+ target cooling

POSIPOL 2016: Status radiative thermal e+ target cooling Due to low thermal conductivity of Ti6Al4V, peak and average temperatures in target are substantially determined by target dimension (height) Ti-Cu contact as well as radiator surface are important to remove the heat However we need a heavy wheel (>100kg) to provide a radiator area of ~2m2 A lower radiating surface of 1m2 increases the average temperature in the target by only ~70K. Reduction of # of fins by factor 2 reduces wheel weight by ~20kg Idea: Are higher target rim temperatures acceptable? After our first target material tests we feel encouraged to accept higher target temperatures. Similar approach is followed by M. Breidenbach Stress resistivity at elevated temperatures?? S. Riemann POSIPOL 2016: Status radiative thermal e+ target cooling

Target studies at SLAC (M. Breidenbach, M. Oriunno) Private communication after LCWS15 Target studies at SLAC (M. Breidenbach, M. Oriunno) (See also Marty’s talk at LCWS15) Approach: use high T material Ti-SF61 Study for P = 7.74kW 1312 pulses with 10Hz Transient with emissivity 0.4 l (W.m-1.K-1) e = 0.4 e = 0.6 21 894 (621) 814 (541) 8 984 (711) 904 (631) S. Riemann POSIPOL 2016: Status radiative thermal e+ target cooling

Stress in target and radiator Depends on: design Load by pulse  Instantaneous and average heating Rotation Eddy current Imbalances (ignored so far) Stress resistivity at elevated temperatures?? Thermal and mechanical stress limits for target and radiator material at high temperatures, under irradiation S. Riemann POSIPOL 2016: Status radiative thermal e+ target cooling

POSIPOL 2016: Status radiative thermal e+ target cooling Stress due to heating Instantaneous heating Pulse  DT = 80K … 200K Ti rim s ~ 100…260MPa ILC e+ target: ~2×106 loads per year (4000h)  fatigue stress limit for Ti alloy ~600MPa at room temperature but considerably lower at elevated temprature Average heating Depends on design Heated rim and radiator: Hoop stress in ring: sH = E a DT if expansion is prevented Ti rim @ 500C  sH would be ~420MPa Expansion of rim + radiator is not restricted  increase of rim circumference u, Du = 1.3cm (Dr = 2mm) Spatial expansion Vrim(heated) = g·V20˚C·DT Ti: DV ~ 1.2% for DT=500K (~ 2% for 850K) Cu: DV ~ 6.6% for DT=200K (~ 11.5% for 350K) S. Riemann POSIPOL 2016: Status radiative thermal e+ target cooling

POSIPOL 2016: Status radiative thermal e+ target cooling Further stress load Rotation  tangential and radial forces thin ring approximation for target rim: st ~ rr2w2 = 50MPa Assuming sliced target, (~40 pieces for nominal lumi), height ~2cm (3cm)  Fc=mrw2 ~2.2kN (3.3kN) With connecting area A~12cm2  s~2MPa (3MPa)  no problem  Sliced target minimizes stress in (non-uniformly heated) target rim and radiator Main stress contribution from cyclic energy deposition by photon beam Ti-Cu contact must work well for all temperatures Calculation of stress at the contact Ti to radiator needs FEM methods Possibilities considered Peter’s proposal: use bolts + plate springs Felix’ (also Marty Breidenbach’s) proposal: use multiple dovetail connection for tight connection between Ti and Cu Status and more details in Felix’ talk Ti Cu S. Riemann POSIPOL 2016: Status radiative thermal e+ target cooling

POSIPOL 2016: Status radiative thermal e+ target cooling Eddy currents See talks at ALCW15, POSIPOl15 no problem for 5Hz, tpulse~1ms, and 0.5T at target Pulsed braking power  intermittent force on the target shaft and bearings (P. Sievers: ~100N in 1ms)  tight control of the wheel velocity, motor torque  vibrations have to be studied S. Riemann POSIPOL 2016: Status radiative thermal e+ target cooling

Expected target load in the first years Running scenarioH-20 start with Ecm=500GeV (500fb-1), followed by Ecm=350GeV (200fb-1); and 250GeV (500fb-1); 1326 bunches per pulse during the first years. Average E deposition: 2.3kW (500GeV), 3.9kW (350GeV), 5kW (250GeV)  Estimated peak temperatures for 2m2 (1m2) radiator area: ~400C (500C) at 500GeV ~450C (550C) at 350GeV ~470C (570C) at 200GeV, 5Hz, 230m undulator length Cyclic load stress due to g beam ≤200MPa (nominal L, no e+ pol upgrade) Beam test studies at microtron in Mainz show that Ti6Al4V should stand this S. Riemann POSIPOL 2016: Status radiative thermal e+ target cooling

Ti alloy parameters at high temperatures Ti6Al4V (http://asm.matweb.com/search/SpecificMaterial.asp?bassnum=MTP642 ) Ti-SF61(Ti-5.9Al-2.7Sn-4Zr-0.45Mo-0.35Si-0.22Y), see also http://amt-advanced-materials-technology.com/materials/titanium-high-temperature/ : “This Titanium alloy could be used up to 620°C for long service times. …highest creep resistance … The fatigue strength is very high up to 820°C…” r [g/cm3] l [W/mK] a [10-6/K] Tmelt [C] E [GPa] UTS [MPa] YS [MPa] Elong [%] Fatigue [MPa, 107] b-trans. RoomTemp Ti-SF61 4.56 6.7 8.3 1650 120 1068 1050 11 195@760C 600C 752 655 16 Room temp Ti6Al4V 4.43 8 1604 113.4 950 880 14 510 unn. 240n. 980 S. Riemann POSIPOL 2016: Status radiative thermal e+ target cooling

Thoughts for improvements Assuming radiator surface of 1m2, at least 20-40% of the deposited power are radiated from the target rim average target temperature increases less than 100K in comparison to 2m2 radiator area Ti6Al4V seems stable up to T~700C average temperatures (see our material tests at MAMI, Alexandr’s talk) Use Ti alloy developed for high temperature applications ? (M. Breidenbach: Ti-SF61) High temperature Ti alloy + lower radiator area  Optimization of target shape? Increase radiating target area by factor 2 or ~1.5 Split target in 2 parts and add a stationary cooler fin between them outside the beam area  Lower e+ yield due to larger effective distance to FC (but this could help to increase e+ polarization) A. Ushakov estimate: Yield reduction by ~10% for 10mm gap between target parts Do not touch beam path region but increase outer target surface (Rough sketches, no technical drawings!) S. Riemann POSIPOL 2016: Status radiative thermal e+ target cooling

POSIPOL 2016: Status radiative thermal e+ target cooling Summary Radiative cooling will work Under study: Efficient contact between target rim and radiator Optimize target+radiator surface + material Mechanical issues Polarized positrons Realistic undulator spectrum (see Khaled’s and Ian’s talks) Polarization upgrade PEDD and target design photon collimation? Polarization measurement at the e+source Cyclic load tests at MAMI (see also Alexandr’s talk) Check target material properties at high temperatures and high load Target and exit window material Photon dump … was not subject of this talk ‘Extrapolation’ of photon collimator studies (see http://arxiv.org/abs/1412.2498 ) show that a graphite dump is possible, but should be either moved (as the dump window) or consist of cooled rods S. Riemann POSIPOL 2016: Status radiative thermal e+ target cooling

POSIPOL 2016: Status radiative thermal e+ target cooling Thank you! S. Riemann POSIPOL 2016: Status radiative thermal e+ target cooling

Temperature distribution at the target rim adjust revolution frequency to distribute energy deposition almost uniformly over rim for example: bunch train occupies angular range qpulse frev = 1922rpm instead of 2000rpm  pattern: 1st second: 0, 144, 288, 72, 216, 2nd second: 0 + qpulse …., 3rd second: 0 + 2qpulse …. after ~7s the rim is almost uniformly heated unbalances due to non-uniform heating are avoided S. Riemann POSIPOL 2016: Status radiative thermal e+ target cooling