Polarization Study for CEPC DUAN, Zhe (IHEP) Apr 14th, 2016 Acknowledgements: M. Bai, D. P. Barber, and E. Forest. FCC Week 2016, April 11-15, Rome.

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Presentation transcript:

Polarization Study for CEPC DUAN, Zhe (IHEP) Apr 14th, 2016 Acknowledgements: M. Bai, D. P. Barber, and E. Forest. FCC Week 2016, April 11-15, Rome.

Outline Motivation Analytical Analysis of CEPC polarization Simulation Tool Development Conclusion

Motivation Energy calibration with polarized LEP was a major achievement from both accelerator and particle physics point of view. CEPC pre-CDR focused on accelerator design for 120GeV, with an appendix considering Super-Z option(U. Wienands & M. Sullivan). More detailed study of operation for Z & W are supposed to be contained in CEPC CDR, where beam polarization is one important aspect.

CEPC schemes regarding energy calibration Single ring (pretzel orbit) Similar to LEP Energy calibration of one beam Energy calibration only after physics Partial double ring [1] +crab waist Similar to FCC-ee Energy calibration of both beams possible Beam energy monitoring throughout each fill with non-colliding bunches [1] M. Koratzinos, Proc. IPAC He named this idea as the “bowtie” scheme.

CEPC self-polarization parameters (54km) ParametersSingle Ring ZPartial Double Ring ZPartial Double Ring W beam energy(GeV) radius of curvature(km)6.1 circumference(km)54 momentum compaction factor3.4e-53.5e-52.4e-5 energy spread(MeV) σ ε synchrotron tune Q z polarization build-up time(hour) spread of spin precessing rate σ ν =aγ σ ε modulation index σ=σ ν /Q z Wangdou & Wangdou It was experimentally shown in LEP increased energy spread leads to reduced equilibrium polarization. According to A. Blondel, 52MeV is tentatively regarded as the maximum energy spread allowing useful polarization for beam calibration. Need detailed simulation to justify.

CEPC self-polarization parameters (88km) ParametersPartial Double Ring ZPartial Double Ring W beam energy(GeV) radius of curvature(km)9. circumference(km)88 momentum compaction factor1.9e-5 energy spread(MeV) σ ε synchrotron tune Q z polarization build-up time(hour) spread of spin precessing rate σ ν =aγ σ ε modulation index σ=σ ν /Q z Wangdou It was experimentally shown in LEP increased energy spread leads to reduced equilibrium polarization. According to A. Blondel, 52MeV is tentatively regarded as the maximum energy spread allowing useful polarization for beam calibration. Need detailed simulation to justify.

CEPC self-polarization parameters (100km) ParametersPartial Double Ring ZPartial Double Ring W beam energy(GeV) radius of curvature(km)11 circumference(km)100 momentum compaction factor1.3e-51.4e-5 energy spread(MeV) σ ε synchrotron tune Q z polarization build-up time(hour) spread of spin precessing rate σ ν =aγ σ ε modulation index σ=σ ν /Q z Wangdou It was experimentally shown in LEP increased energy spread leads to reduced equilibrium polarization. According to A. Blondel, 52MeV is tentatively regarded as the maximum energy spread allowing useful polarization for beam calibration. Need detailed simulation to justify.

Polarization asymmetric wigglers 5~10% polarization is needed for energy calibration. ~ 1/10 polarization build-up time is needed. Polarization asymmetric wigglers can further boost the process. LEP type polarization wiggler is assumed, B+ / B- = ~ 40min to reach 10% polarization. In partial double ring scheme, a scheme similar to FCC-ee can be adopted. A small fraction of non-colliding bunches, after 45min, every 10min one bunch is depolarized to continuously monitor beam energy. 1 wiggler costs 8% SR power; 2 wigglers cost 10% SR power; 12 wigglers cost 20% SR power.

Longitudinal Polarized e+/e- colliding beams SLC vs. LEP Longitudinally polarized e+ / e- tentatively speaking, pol > 40% is needed. Self-polarization needs too long time. Injection of pol e+/e- beams is needed. A whole chain of polarized beam generation, transportation, acceleration and storage is needed.

Longitudinal polarization π/2 spin rotation around vertical direction requires a 15mrad horizontal 45GeV. (I. Koop HF2014) CEPC partial double ring scheme is compatible with such a layout & spin rotator design. Solenoid section can be spin matched. Spin matching requires spin transparency btw two solenoid sections. D. P. Barber, et. al. PA, 17 (1985) 243. I. Koop, talk on SuperB Workshop, SLAC (2006). Courtesy of SU, Feng. solenoid

Simulation of equilibrium beam polarization

The Monte-Carlo approach [1,2] [1] J. Kewisch, R. Rossmanith, and T. Limberg, Phys. Rev. Lett. 62, 419 (1989). [2] D.P. Barber, in: Proceedings of the 16th International Spin Physics Symposium, World Scientific, Kyoto, Japan, 2005.

Polarization Simulation with PTC Polymorphic Tracking Code(PTC) [1] is capable of orbital & spin tracking, as well as normal form analysis of one turn map. Lattice imperfection & correction can be implemented with MADX or BMAD and exported to PTC format. Fortran scripts are developed calling PTC as a library. Equilibrium polarization calculation including linear spin resonances: First order normal form to obtain &, then apply DK formula. [2] Equilibrium polarization calculation including linear & nonlinear spin resonances. Monte-Carlo simulation of depolarization rate, similar to SITROS & SLICKTRACK. This is essential for higher beam energy as in CEPC and FCC-ee. [1] F. Schmit, E. Forest and E. McIntosh, CERN-SL , [2] E. Forest, KEK Report KEK , 2010.

Benchmark with first order spin resonance only One version of VEPP lattice, solenoid around IPs are not spin matched and lead to reduced polarization near resonances. ASPIRRIN does not take into account of synchrotron motion. Courtesy of V. Ptitsyn

Benchmark against SODOM A model ring (2112m) of FODO cells with several vertical bend. Qx/Qy/Qz = 0.265/0.380/ It took around 1 minute to track a particle for 3000 turns(5 damping time) on Hopper

Comparison of Monte-Carlo simulation code Code\featuresorbit mapPhoton emissionSpeed SITROS2 nd order matrix“Big photon” localized at several points SLICKTRACK1 st order matrix“Big photon” localized at several points PTCnonlinear symplectic integrator at each integration step of each dipole. much slower compared to the others. It is not clear now if the more precise treatment in PTC have large effects on the simulation results. The lumped treatment in SITROS & SLICKTRACK can also be implemented within PTC with some effort.

Conclusion For CEPC partial double ring scheme, continuous monitor of both beam energies is possible as in FCC-ee. At what larger ring size can CEPC achieve useful polarization at W needs more simulation justification. Simulation tool based on PTC has been developed and benchmarked. Simulation study of a model ring for CEPC is under way.

Backup

Monte-Carlo simulation based on PTC Poisson distribution GEANT 4 implementation Symplectic integrator for orbit & spin motion Modeling of synchrotron radiation (Added)

Courtesy of D. Abell synchrotron radiation photons emitted at each integration step. Normally only photon emission in dipoles are taken into account.