Discussion on Emittance Evolution through FCC-e+e-

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Presentation transcript:

Discussion on Emittance Evolution through FCC-e+e- Özgür ETİŞKEN PhD Student Supervisors: Dr. Yannis Papaphilippou (CERN), Prof. Dr. Abbas Kenan Ciftci (AU) O. Etisken, 15th Injector Meeting, Geneva, October 2017 Discussion on Emittance Evolution through FCC-e+e-

SPS parameters with FCC pre-booster energies Bw (T) Lw (m) Emittance (m.rad) Energy loss Per turn (MeV) Damping time (s) 1 111 0.16x10-9 2.6 0.1 2 26 0.17x10-9 2.5 3 12 4 7 2.7 5 4.5 6 The parameter table of SPS with FCC e+e- pre-booster energy scale; We scanned different wiggler magnet characteristics SPS Parameters SPS Bending radius [m] 741.63 SPS injection energy [GeV] 6 SPS extraction energy [GeV] 20 Dipole length 6.26*4 Bending field @ injection [Gauss] 269.811 Bending field @ extraction [Gauss] 899.3703 Emittance @ injection 2.44x10-9 Emittance @ extraction* 27.1x10-9 Energy Loss / turn @ injection [MeV] 0.155 Energy Loss / turn @ extraction [MeV] 19.085 Transverse Damping time @ injection [s] 1.788 Longitudinal Damping time @ injection [s] 0.894 Thus, we provided the parameters with wiggler magnets Parameters  Values Energy [GeV] 6 GeV Circumference [m] 6911.5 Emittance [pm.rad] 0.432 Energy loss / turn [MeV] 2.55 Natural horizontal chromaticity -72.54 Natural vertical chromaticity -40.904 Dx max [m] 3.54 Betax max [m] 148.46 Betay max [m] 117.64 Horizontal Damping times [ms] 108 Vertical Damping times [ms] Longitudinal Damping times [ms] 54 Energy spread 1.775x10-3 Horizontal Tune 40.36 Vertical Tune 26.39 Wiggler magnetic field 3 T Wiggler magnet length [m] 12 Should be 0.1 s or less* *After discussion with Masamitsu * This is the minimum emittance which provided after phase advance is scanned (phase advance~3π/4 ). O. Etisken, 15th Injector Meeting, Geneva, October 2017

Equilibrium emittance of SPS The wiggler magnet to reduce the damping time at injection will effect the emittance at the extraction. 𝛾 𝜀 𝑥 = 𝐶𝑞 𝛾 3 12 1+ 𝐹 𝑤 𝐽 𝑥 ( 𝑒 𝑟 𝜃 3 15 + 𝛽 𝑥𝑤 𝐹 𝑤 𝐵 𝑤 3 𝜆 𝑤 3 16 (𝐵𝜌) 3 ) (20,10.5) The equilibrium emittance of SPS including proposed wiggler magnet can be seen in the plot. Eq. Emittance is around 10.5 nm.rad for 20 GeV energy including wiggler magnets: it was around 27 nm.rad without wiggler magnets. O. Etisken, 15th Injector Meeting, Geneva, October 2017

Equilibrium emittance of SPS Calculations are made to see the wiggler requirement to decrease the emittance around 1 nm.rad: ~1𝑛𝑚.𝑟𝑎𝑑 𝑔𝑒𝑜𝑚𝑒𝑡𝑟𝑖𝑐 𝑒𝑚𝑖𝑡𝑡𝑎𝑛𝑐𝑒 The wiggler length and magnetic field are needed to be very high as seen above, in the same time the energy loss per turn increases very much. Thus, decreasing the emittance to around 1 nm.rad in SPS cannot be an option with wiggler magnets O. Etisken, 15th Injector Meeting, Geneva, October 2017

Equilibrium emittance of SPS Another option could be extract the beam as soon as possible after energy ramping. The extraction plato of SPS as LEP injector was 30 ms*. Thus, in 30 ms, SPS as pre-booster reaches already ~ 10 nm.rad as seen on the plot below. *The performance of the SPS as LEP injector - Particle Accelerator Conference, 1989 (Energy=20 GeV) *The damping time at extraction is 0.019 s. The plot above shows the emittance evaluation during ramping O. Etisken, 15th Injector Meeting, Geneva, October 2017

Emittance at Main Booster Thus, for the case of SPS as pre-booster, the extraction emittance will be around 10 nm.rad. How the emittance can be reduced to 0.27* nm.rad (requested value for collider ring)in main booster? (*from D.Shatilov’s presentation on 25th August in optic design meeting) At injection energy, the damping time is high but at extraction energy it is 0.84s for 45.5 GeV*. As it can be seen on the left plot, it reaches to 0.27 nm.rad emittance in 2 s. *For the calculation the table below is used from B. Haerer’s previous presentation. (Main booster at 45.5 GeV) O. Etisken, 15th Injector Meeting, Geneva, October 2017

O. Etisken, 15th Injector Meeting, Geneva, October 2017 Mid-Summary For SPS: It reaches the equilibrium emittance very fast because of the short damping time at injection and extraction, So, the emittance that it could extract from pre-booster is around 10.5 nm.rad, Main booster can reach the equilibrium state in a few second at extraction energy even if it has 10.5 nm.rad emittance, If a few seconds are acceptable in terms of cycle length, there is no issue for extracting around 10.5 nm.rad emittance from pre-booster to main booster, (extracting the beam faster than 30 ms should be also checked) If a few seconds are too long, wiggler magnet can be used in main-booster. O. Etisken, 15th Injector Meeting, Geneva, October 2017

Further discussion on emittance The strengths of sextupoles are calculated as below to correct the chromaticity; There are two families sextupole magnets in SPS; LSD: 0.42 m LSF: 0.423 m There are 54 LSF and 54 LSD; There are 6 ‘cell 1’ which includes LSF and LSD in one sextant, There are 2 ‘cell 1’ which includes only LSD in one sextant, There are 2 ‘cell 1’ which includes only LSF in one sextant, There are 1 ‘cell 3’ which includes only LSD in one sextant, There are 1 ‘cell 5’ which includes only LSF in one sextant, Qx/Qy LSF LSD -72/-40 -4.7x10-1 2.4x10-1 Preliminary results for DA in SPS as below; O. Etisken, 15th Injector Meeting, Geneva, October 2017

Further discussion on emittance The injection emittance is around 1𝜇𝑚 at injection energy of pre-booster in the case without using the damping ring. Since we have very small damping time at injection in pre-booster, after around 0.7s, it reaches to the eq. emittance even if it is injected with an emittance of 1 μm. Thus, there is no problem about decreasing the emittance in short time in pre-booster. (In pre-booster (SPS) without damping ring at 1.54 GeV) Emittance of positron beam without damping ring First results of DA calculation for SPS, DA is around 15 mm. In case the injection emittance is around 1𝜇𝑚, the DA of SPS is around 5𝜎. Considering we will work on the DA optimization to have better DA for SPS, we need to discuss to inject the e+/e- beams without using DR at 1.54 GeV. 𝜎 𝜀=1𝑛𝑚.𝑟𝑎𝑑 = 1∗ 10 −9 ∗10 ≅0.1 𝑚𝑚 𝜎 𝜀=1𝜇𝑚.𝑟𝑎𝑑 = 1∗ 10 −6 ∗10 ≅3.1 𝑚𝑚 O. Etisken, 15th Injector Meeting, Geneva, October 2017

Last comments also for alternative pre-booster ring It is also fast for alternative ring to reach equilibrium emittance, But, the DA is much smaller than SPS (optimization studies are still going on), But, the injection emittance can still be relaxed a bit; For ε≅1 nm.rad, σ_size≅0.1 mm, DA ≅45σ For ε≅5 nm.rad, σ_size≅0.2 mm, DA ≅23σ For ε≅10 nm.rad, σ_size≅0.3 mm, DA ≅15 σ On the other hand, if the main booster is able to reduce the emittance to 0.27 nm.rad from 10 nm.rad (as discussed for SPS), we can also have bigger DA in pre-booster since it relax parameters for alternative ring. So, it may be also possible to eliminate the damping ring for both option. O. Etisken, 15th Injector Meeting, Geneva, October 2017