Tiina Salmi and Antti Stenvall, Tampere University of technology, Finland FCCW2016 Roma, April 13 th, 2016 Quench protection of the 16T dipoles for the.

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Tiina Salmi and Antti Stenvall, Tampere University of technology, Finland FCCW2016 Roma, April 13 th, 2016 Quench protection of the 16T dipoles for the FCC In collaboration with EuroCirCol wp 5 members (CERN, CEA, INFN, CIEMAT)

April 13 th, 2016 Tiina Salmi, Tampere University of Technology How to design 16 T dipoles that can be protected? And keep the magnets as compact as possible. Quench protection analysis was integrated into the magnet design: Quench protection system and its efficiency Quench in a designed manget Hotspot temperature and internal voltages AssumptionsTools for the analysis Assumptions of safe values The designed magnet is not impossible to protect

April 13 th, 2016 Tiina Salmi, Tampere University of Technology 1. Assumptions about the safe temperatures and voltages Maximum allowed hotspot temperature: 350 K  Same reference than HiLumi  For justification, see G. Ambrosio, WAMSDO 2013 Maximum voltages inside the coil: 2 kV  Design choice, based on insulation thickness. 3

April 13 th, 2016 Tiina Salmi, Tampere University of Technology 2. Assumptions about the protection system Quench detection by measurement the resistive voltage  Assumed detection delay = 20 ms (based on the LHC) Quenching magnet by-passed using a diode, like in LHC: Protection by either quench heaters or/and CLIQ, which quench the coil and drive the current decay  Quench delay estimated based on HiLumi technologies R mag (t) L mag (I) 4

April 13 th, 2016 Tiina Salmi, Tampere University of Technology 2. Obtainable quench delay Assuming HiLumi heater technology applied to FCC dipole  Assumed improvement: All coil surface can be covered A: Optimistic: 150 W/cm 2, 50 µm B: Less optimistic: 50 W/cm 2, 100 µm Example of heater delay simulations using CoHDA Average delay ~20 ms (at Inom) Preliminary analysis of CLIQ suggests ~similar value (Marco Prioli) The design requirement: If the magnet is completely resistive 40 ms after the initial quench, the peak temperature must stay below 350 K at 105% of Iop 5

April 13 th, 2016 Tiina Salmi, Tampere University of Technology 3. Methods and tools for quench analysis Two new tools developed for fast feedback during the magnet design  ”Temperature calculation work sheet” and ”Coodi” Adiabatic temperature calculation: Final temperature (K) The heating power when all Imag flows in Cu The heating energy during one time step (in J/m 3 ) Cable specific heat (in J/(Km 3 )) Cable temp. Increase during a time step (in K) Cable current moves from SC to Cu at the time instant of ”det + protection delay” (input) Cu resistivity and specific heats depend on cable temperature and field. 6

April 13 th, 2016 Tiina Salmi, Tampere University of Technology 3. Calculation of voltages 1. Total voltage computed is at each turn: V1 V2 V3 R1 R2 R3 R4 A sum of resistive and inductive component. The turn resistance is based on the Cu resistivity and area and turn length. The ”effective inductance” accounts the turn self inductance and the mutual inductances with the other turns. 7

April 13 th, 2016 Tiina Salmi, Tampere University of Technology 3. Calculation of voltages 2. Potential to ground is obtained by summing the turn voltages (in the order of current flow). V1 V2 V3 0 V (gnd) U2 = V1+V2 U3 = V1+V2+V3 U1 = V1 V tot,turn (V) IN OUT 8

April 13 th, 2016 Tiina Salmi, Tampere University of Technology 3. Calculation of voltages 3. Critical peak values are defined from the potential: V tot,turn (V) Voltage to ground Voltage between turns Voltage between layers 9

Tiina Salmi, Tampere University of Technology April 13 th, 2016 T. Salmi, TUT10 Cable parameters Coil blocks: #of turns, cable, field ”heater” delay Iop, induct., det. delay,.. Worst case hotspot updates in seconds when changing the input. Tcs calculated based on the agreed Jc-fit. Cable parameters 10

April 13 th, 2016 Tiina Salmi, Tampere University of Technology 4. Analysis of the designed magnets 11 Design, cableA ins. (mm 2 ) f Cu F Nb3S n f G10 Block, 1 (HF) Block, 2 (LF) Cosθ, 1 (HF) Cosθ, 2 (LF) CC, 1 (HF) CC, 2 (HMF) CC, 3 (LMF) CC, 4 (LF) I mag,nom (A)L (mH/m) Block x 2 Cosθ CommonC Block (v26_b) CosT (16T_v28b-38-opt5d) CommonC (v1h_intragrad_t2)

April 13 th, 2016 Tiina Salmi, Tampere University of Technology 4. Simulated hotspot temperatures assuming uniform protection delay All the coil resistive after the protection delay  Assume worst-case location for hotspot All designs valid from hotspot temperature point of view (< 350 K with 40 ms protection delay) % of Iop

April 13 th, 2016 Tiina Salmi, Tampere University of Technology 4. Simulation with distributed heater delays Heater delay simulation assuming  25 um thick stainless steel heaters with 75 um polyimide insulation to coil  Peak power 100 W/cm 2, circuit time constant 50 ms  Heaters cover all the coil turns entirely 13 Block CosT CommonC First heater delays 3-4 ms in all magnets 105% of Iop (4.5 K)

April 13 th, 2016 Tiina Salmi, Tampere University of Technology 4. Results at 105% of Iop 14 T max (K) V to gnd (kV) V turn-to-turn (V) V layer-to-layer (kV) Block … CosT … CommonC … T max (K) |V| to gnd (kV) V turn-to-turn (V) V layer-to-layer (V) Block CosT CommonC Tdelay = 40 ms Distributed heater delays (+ detection 20 ms) Temperatures OK! But voltages are large… Analysis ongoing.

April 13 th, 2016 Tiina Salmi, Tampere University of Technology Conclusion Integrated quench protection analysis applied to 16 T dipole design  Goal was to ensure temperatures stay < 350 K  The protection efficiency, 40 ms delay, was based on LHC and HiLumi experience and foreseeable improvements in the technology  Goal was obtained by fast feedback loop and team work Voltages need more analysis During the magnet design phase focus was on nominal cases to ensure it is not impossible to protect  Future analysis includes more details and failure scenarios 15