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Published byJunior Long Modified over 8 years ago
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Update on the TDI impedance simulations and RF heating for HL- LHC beams Alexej Grudiev on behalf of the impedance team TDI re-design meeting 30/10/2012
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outline Geometry of TDI and the source of impedances Simulation of the trapped modes Calculation of the impedance of the absorber blocks Summary
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Geometry of TDI in HFSS. Horizontal plane of symmetry is used Half gap = 8 mm Big size and complex shape results in a huge number of the trapped modes with sharp narrow band impedance Proximity of the absorber blocks to the beam results in the broad band impedance, i.e. resistive wall impedance
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R/Q estimated from longitudinal impedance calculated in CST, hBN, b0, σ z = 50 mm 4(Zl-Zl0)*df/πf is plotted where Zl0 = 71 Ohm to make the real part positive BUT the Q-factor cannot be found in time-domain CST simulations
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R/Q estimated from longitudinal impedance, hBN, b0, σ z = 100 mm, and HFSS eigenmode results 4(Zl-Zl0)*df/πf is plotted where Zl0 = 71 Ohm to make the real part positive
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Table of longitudinal mode parameters calculated in HFSS, hBN, 4S60@500MHz accelerator definition of R/Q: P=I 2 *R/Q*Q -?
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Low frequency mode at 31 MHz Electric field distribution in horizontal and vertical planes (log scale) f = 31 MHz; Q = 164; RT = 80 Ohm; P loss for I b =0.36A: ~10W All volume filled with EM fields Inside and outside of beam screen
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Low frequency mode at 58.6 MHz Electric field distribution in horizontal plane f = 58.6 MHz; Q = 195; RT = 150 Ohm; P loss for I b =0.36A: ~19W power loss distribution: 50% -> Al keeper 43% -> Cu beam screen 2 x 2% -> Cu flexible contacts 2% -> SS jaw support 1% -> SS vacuum tank All volume filled with EM fields Inside and outside of beam screen
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High frequency mode at 1224 MHz Electric field distribution in horizontal plane Localized field distribution f = 1224 MHz; Q = 755; RT = 14 kOhm power loss distribution: 49% -> Al keeper 38% -> Cu beam screen 1.5% -> Cu flexible contact 4% -> SS jaw support 7.5% -> SS vacuum tank
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Power loss for 50 and 25 ns HL-LHC beams Gaussian bunches: sigma_z = 85 mm
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Power loss for 50 and 25 ns HL-LHC beams cos^2 bunch: total bunch 1.336 ns
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A way to estimate shunt impedance for other gaps and boundary conditions w/o lengthy HFSS simulations
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Comparison of the power estimate from CST and HFSS calculations Shunt impedance for other gaps and boundary conditions (BC) can be estimated using CST R/Q estimate calculated for specific gap and BC and assuming HFSS Q estimate calculated for gap=16mm is valid for other gaps and BC, then the power loss estimate can be done without long HFSS simulations
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Power estimated from ReZl, hBN, hgap=8mm, σ z = 85 mm, same HWHH: b0,b1,b2
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Power estimated from ReZl, hBN, hgap=8->20->55mm, cos^2 bunch, HL-LHC 25 ns beam : b0,b1,b2 hgap=8mm hgap=20mm hgap=55mm The impedance of the low frequency modes (<200MHz) weakly (far from linear) depends on the gap! At fully open jaws position a few 100s of Watts can be dissipated mainly on the block keepers and beam screen. The impedance of the higher frequency modes (> 1 GHz) depends on the gap, roughly linear with the gap. Power dissipation is reduced from a few kilowatts down to the level of 100 Watts.
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Coating simulations Reasonable agreement in Real part, less good in imaginary. Convergence ??? This is preliminary results of the on-going work. At this moment we can not simulate the coating s directly in 3D simulation codes. Some model have to be used. OR analytical formalism for parallel plate geometry.
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Re. Wall Power loss for HL-LHC beam 50 ns 1404, 3.5e11 N. Mounet
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Re. Wall Power loss for HL-LHC beam 25 ns 2808, 2.2e11 N. Mounet
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RF heating of the hBN blocks coated with 5 um of Ti flash coating ~1 kW power is dissipated in 5 um coating over a surface of ~Lx4b = 2.8m x 20mm The surface power deposition density: 18 kW/m 2 The volume power deposition density: 3.6 GW/m 3 Is it an issue??? 2b
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Summary Trapped modes can results in few 100s of Watt RF heating even for fully open TDI position. Deposited ~ 50/50 on the jaws and beam screen. The power loss could be much (x10) higher for closed position. Broad band resistive impedance results in higher RF heating for small gap ~1kW and much smaller (x10) for fully open. Power deposition in very thin coating could be an issue especially if the beam passes close to one jaw.
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