Valery Telnov Budker INP, Novosibirsk LC-ECFA-2013, DESY, May 30 (talk at the LC directorate meeting) Photon collider at ILC (CLIC)

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Presentation transcript:

Valery Telnov Budker INP, Novosibirsk LC-ECFA-2013, DESY, May 30 (talk at the LC directorate meeting) Photon collider at ILC (CLIC)

LC-ECFA, 2013, DESY, 2013 Valery Telnov 2 The goal of the talk The photon collider (γγ, γe) based at e+e- linear colliders is a very natural option supported by physics community (LC scope document). In order to have the photon collider in future it is very important (until not too late) to make the ILC design compatible with the photon collider. It should be clearly included to the LC projects, their organization structure and should get the required technical development.

LC-ECFA, 2013, DESY, 2013 Valery Telnov 3 α c ~25 mrad ω max ~0.8 E 0 W γγ, max ~ 0.8·2E 0 W γe, max ~ 0.9·2E 0 b~γσ y ~ 1 mm For the Higgs factory one needs E 0 ~105 GeV, λ~1 μm

LC-ECFA, 2013, DESY, 2013 Valery Telnov 4 The electron polarization increases the number of high energy photons nearly by factor of 2 ).

LC-ECFA, 2013, DESY, 2013 Valery Telnov 5 Ideal luminosity distributions, monohromatization (a e is the radius of the electron beam at the IP, b is the CP-IP distance) Electron polarization increases the γγ luminosity in the high energy peak up to a factor of ~3 (at large x).

LC-ECFA, 2013, DESY, 2013 Valery Telnov 6 Highest energy scattered photons are polarized even at λ e =0 (see (b))

LC-ECFA, 2013, DESY, 2013 Valery Telnov 7 Linear polarization of photons σ  1 ± l γ1 l γ2 cos 2φ ± for CP=±1 Linear polarization helps to separate H and A Higgs bosons

LC-ECFA, 2013, DESY, 2013 Valery Telnov 8 Realistic luminosity spectra (  and  e ) ( with account multiple Compton scattering, beamstrahlung photons and beam-beam collision effects) (decomposed in two states of J z ) Usually a luminosity at the photon collider is defined as the luminosity in the high energy peak, z>0.8z m. L γγ (z>0.8z m ) ~0.1 L e-e- (geom) For ILC conditions (but cross sections in γγ are larger then in e+e- by one order!) (ILC)

LC-ECFA, 2013, DESY, 2013 Valery Telnov 9 Some examples of physics at PLC γ γ (previous analyses) realistic simulation P.Niezurawski et al For M H = GeV ILC S.Soldner-Rembold (thr first simulation) At nominal luminosities the number of Higgs in γγ will be similar to that in e+e- V.T,1999 (is considered for PLC since 1980 th ) H→bb H→ γγ

LC-ECFA, 2013, DESY, 2013 Valery Telnov 10 unpolarized beams So, typical cross sections for charged pair production in γγ collisions is larger than in e + e - by one order of magnitude (circular polarizations helps) polarized beams scalars

LC-ECFA, 2013, DESY, 2013 Valery Telnov 11 Supersymmetry in  For some SUSY parameters H,A can be seen only in γγ (but not in e+e- and LHC)

LC-ECFA, 2013, DESY, 2013 Valery Telnov 12 Supersymmetry in  e ν W ' γ e γ e χ1χ1 e ~ e ~

LC-ECFA, 2013, DESY, 2013 Valery Telnov 13 Measurement of the Higgs CP-properties PLC in TESLA TDR, 2001

LC-ECFA, 2013, DESY, 2013 Valery Telnov 14 Physics motivation for PLC (independent on physics scenario) (shortly) In ,  e collisions compared to e + e - 1.the energy is smaller only by 10-20% 2.the number of events is similar or even higher 3.access to higher particle masses (H,A in γγ, charged and light neutral SUSY in γe) 4.higher precision for some phenomena ( Γγγ, CP-proper.) 5.different type of reactions (different dependence on theoretical parameters) It is the unique case when the same collider allows to study new physics in several types of collisions at the cost of rather small additional investments

LC-ECFA, 2013, DESY, 2013 Valery Telnov 15 Remark on Photon collider Higgs factories Photon collider can measure Г(H→γγ)*Br(H→bb, ZZ,WW), Г 2 (H→γγ)/Г tot, CP properties. e+e- can also measure Br (bb, cc, gg, ττ, μμ, invisible), Г tot. Therefore PLC is nicely motivated in combination with e+e-: parallel work or second stage.

LC-ECFA, 2013, DESY, 2013 Valery Telnov 16 After the discovery of the Higgs ~10 γγ collider Higgs factories have been proposed without e+e- 1-3) Sapphire (recirculating SC linac) at CERN, at SLAC, at JLAB 4-6) In HERA tunnel, in Tevatron tunnel (2) 7) SLC style (SLAC) 8) X-band (KEK) (with γγ and e+e-) 9) JLAB (energy recovery SC linacs) 10) CLIC-(SLC style) at Greek-Turkish border In my opinion, these project looks not serious (because without e+e-), but demonstrate the interest of physics community to photon colliders. The photon collider looks now very natural and realistic only at the ILC (CLIC).

LC-ECFA, 2013, DESY, 2013 Valery Telnov 17 Photon collider at ILC

LC-ECFA, 2013, DESY, 2013 Valery Telnov 18 The photon collider at ILC (TESLA) has been developed in detail at conceptual level, all simulated, all reported and published (TESLA TDR (2001) and updated later. The conversion region: optimization of conversion, laser scheme. The interaction region: luminosity spectra and their measure- ment, optimization of luminosity, stabilization of collisions, removal of disrupted beams, crossing angle, beam dump, backgrounds. The laser scheme (optical cavity) was considered by experts, there is no stoppers. Required laser technique is developed independently for many other applications based on Compton scattering. Recently LLNL started work on LIFE lasers for thermonuclear plant which seems very attractive (one pass laser). Further developments need political decisions and finances.

LC-ECFA, 2013, DESY, 2013 Valery Telnov 19 Realistic luminosity spectra (  and  e ) ( with account multiple Compton scattering, beamstrahlung photons and beam-beam collision effects) (decomposed in two states of J z ) Usually a luminosity at the photon collider is defined as the luminosity in the high energy peak, z>0.8z m. L γγ (z>0.8z m ) ~0.1 L e-e- (geom) For ILC conditions (but cross sections in γγ are larger then in e+e- by one order!) (ILC)

LC-ECFA, 2013, DESY, 2013 Valery Telnov 20 What is important now.. The PLC needs: the IP with the crossing angle ~ 25 mrad ; places for the special beam dump and the laser system; detector design (s) compatible with gamma-gamma ; R&D on the laser system, IR issues, e.t.c…

LC-ECFA, 2013, DESY, 2013 Valery Telnov 21 Crab-crossing angle Crossing angle is determined by the angular spread in the disrupted beam and the radius of the first quad α c ~25 mrad

LC-ECFA, 2013, DESY, 2013 Valery Telnov 22 Properties of the beams after CP,IP Electrons: E min ~6 GeV, θ x max ~8 mrad θ y max ~10 mrad practically same for E 0 =100 and 250 GeV An additional vertical deflection, about ±4 mrad, adds the detector field For low energy particles the deflection in the field of opposing beam α c = (5/400) (quad) ·10 -3 (beam) ~ 25 mrad

LC-ECFA, 2013, DESY, 2013 Valery Telnov 23 2E 0 =200 GeV 2E 0 =500 GeV Crossing angle Disrupted beam with account of the detector field at the front of the quad (blue - without, red –with the field) With account of tails the save beam sizes are larger by about 20 %. L=4m, B=4T Telnov, Snowmass2005

LC-ECFA, 2013, DESY, 2013 Valery Telnov 24 14mr => 25mr additional angle is 5.5mrad and detector need to move by about 3-4m A.Seryi, LCWS m

LC-ECFA, 2013, DESY, 2013 Valery Telnov 25 The angular distribution of photons after Compton scattering is very narrow, equal to the angular divergence of electron beams at the IP: σ θx ~ 4·10 -5 rad, σ θy ~ 1.5· rad, that is 1 x 0.35 cm 2 and beam power about 10 MW at the beam dump. No one material can withstand with such average power and energy of one ILC train. The beam dump Possible solution: the photon beam produces a shower in the long gas (Ar) target then its density at the beam dump becomes acceptable.

LC-ECFA, 2013, DESY, 2013 Valery Telnov 26 Requirements for laser Wavelength ~1 μm (good for 2E<0.8 TeV) Time structure Δct~100 m, 3000 bunch/train, 5 Hz Flash energy ~5-10 J Pulse length ~1-2 ps If a laser pulse is used only once, the average required power is P~150 kW and the power inside one train is 30 MW! Fortunately, only part of the laser photons is knocked out in one collision with the electron beam, therefore the laser bunch can be used many times. The best is the scheme with accumulation of very powerful laser bunch is an external optical cavity. The pulse structure at ILC (3000 bunches in the train with inter-pulse distance ~100 m) is very good for such cavity. It allows to decrease the laser power by a factor of

LC-ECFA, 2013, DESY, 2013 Valery Telnov 27 Laser system The cavity includes adaptive mirrors and diagnostics. Optimum angular divergence of the laser beam is ±30 mrad, A≈9 J (k=1), σ t ≈ 1.3 ps, σ x,L ~7 μm

LC-ECFA, 2013, DESY, 2013 Valery Telnov 28 One example. View of the detector with the laser system (the pumping laser is in the building at the surface) K.Monig, et al, Zeuthen

LC-ECFA, 2013, DESY, 2013 Valery Telnov Hz, kJ/pulse, 130 kW aver. power Project LIFE, LLNL Recently new option has appeared, one pass laser system, based on new laser ignition thermonuclear facility (the pulse can be split into the ILC train)

LC-ECFA, 2013, DESY, 2013 Valery Telnov 30 Laser diodes cost go down at mass production, that makes one pass laser system for PLC at ILC and CLIC realistic!

LC-ECFA, 2013, DESY, 2013 Valery Telnov 31 Some dreams of γγ factories at ILC (PLC based on ILC, with very low emittances, without damping rings)

LC-ECFA, 2013, DESY, 2013 Valery Telnov 32 Factors limiting γγ,γe luminosities So, one needs: ε nx, ε ny as small as possible and β x, β y ~ σ z Collision effects: Coherent pair creation ( γγ) Beamstrahlung ( γe) Beam-beam repulsion ( γe) On the right figure: the dependence of γγ and γe luminosities in the high energy peak vs the horizontal beam size (σ y is fixed). At the ILC nominal parameters of electron beams σ x ~ 300 nm is available at 2E 0 =500 GeV, but PLC can work even with ten times smaller horizontal beam size. Telnov,1998 (ILC) In γγ collsions the luminosity is limited only by available beam sizes or geometric e - e - luminosity (for at 2E 0 <1 TeV).

LC-ECFA, 2013, DESY, 2013 Valery Telnov 33 Method based on longitudinal emittances V.Telnov, LWLC10, CERN Let us compare longitudinal emittances needed for ILC with those in RF guns. At the ILC σ E /E~0.3% at the IP (needed for focusing to the IP), the bunch length σ z ~0.03 cm, E min ~75 GeV that gives the required normalized emittance ε nz  (σ E /mc 2 )σ z ~15 cm In RF guns σ z ~0.1 cm (example) and σ E ~ 10 keV, that gives ε nz ~2·10 -3 cm, or 7500 times smaller than required for ILC! So, photoguns have much smaller longitudinal emittances than it is needed for linear collider (both e+e- or γγ). How can we use this fact ?

LC-ECFA, 2013, DESY, 2013 Valery Telnov 34 Let us combine many low charge, low emittance beams from photo-guns to one bunch using some differences in their energies. The longitudinal emittance increases approximately proportionally to the number of combined bunches while the transverse emittance (which is most important) remains almost constant. A proposed method It is assumed that at the ILC initial micro bunches with small emittances are produced as trains by one photo gun.

LC-ECFA, 2013, DESY, 2013 Valery Telnov 35 Scheme of combining one bunch from the bunch train (for ILC) (64→1)

LC-ECFA, 2013, DESY, 2013 Valery Telnov 36 Beam parameters: N=2·10 10 (Q~3 nC), σ z =0.4 mm Damping rings(RDR): ε nx =10 -3 cm, ε ny =3.6·10 -6 cm, β x =0.4 cm, β y =0.04 cm, RF-gun (Q=3/64 nC) ε nx ~10 -4 cm, ε ny =10 -6 cm, β x =0.1 cm, β y =0.04 cm, The ratio of geometric luminosities L RFgun /L DR =~10 Hopes So, with polarized RF-guns one can get the luminosity ~10 times higher than with DR.

LC-ECFA, 2013, DESY, 2013 Valery Telnov 37 Photon collider at CLIC

LC-ECFA, 2013, DESY, 2013 Valery Telnov 38 Comparison of ILC and CLIC parameters (important for PLC) Laser wave length λ  E for ILC( ) λ~1μm, for CLIC( ) λ~ μm Disruption angle θ d ~(N/σ z E min ) 1/2 For CLIC angles θ d is larger on 20%, not important difference. Laser flash energy A~10 J for ILC, A~5J for CLIC Duration of laser pulse τ~1.5 ps for ILC, τ~1.5 ps for CLIC Pulse structure ILC Δct~100 m, 3000 bunch/train, 5 Hz (f col ~15 kH) CLIC Δct~0.15 m, ~300 bunch/train, 50 Hz (f col ~15 kH) Laser system ILC – a ring optical cavity with Q>100 CLIC –one pass system

LC-ECFA, 2013, DESY, 2013 Valery Telnov 39 Laser system for CLIC Requirements to a laser system for a photon collider at CLIC Laser wavelength ~ 1 μm Flash energy A~5 J Number of bunches in one train 354 Length of the train 177 ns=53 m Distance between bunches 0.5 nc Repetition rate 50 Hz The train is too short for the optical cavity, so one pass laser should be used. The average power of one laser is 90 kW (two lasers 180 kW).

LC-ECFA, 2013, DESY, 2013 Valery Telnov Hz, kJ/pulse, 130 kW aver. power Project LIFE, LLNL One pass laser system, developed for LIFE (LLNL) is well suited for CLIC photon collider (the pulse can be split into the CLIC train)

LC-ECFA, 2013, DESY, 2013 Valery Telnov 41 Another suggestion (V.T,2010): to use FELs with the energy recuperation instead of diodes for pumping the solid state laser medium. The electron beam energy can be recuperated using SC linac. With recuperation and 10% wall plug RF efficiency the total power consumption of the electron accelerator from the plug will be about 200 kW/ 0.1 = 2 MW only. The FEL pumped solid state laser with recuperation of electron beam energy is very attractive approach for short train linear colliders, such as CLIC. Such FEL can be built already now. But diode pumping is simpler and cheaper!

LC-ECFA, 2013, DESY, 2013 Valery Telnov 42 Conclusion Photon colliders is a very cost effective addition for e+e- colliders: as the LC second stage or as the second IP (preferable). The ILC is close to approval. It is very important to make the final ILC design compatible with the photon collider and further develop the PLC as an integral part of the ILC project.

LC-ECFA, 2013, DESY, 2013 Valery Telnov 43 Backup slides

LC-ECFA, 2013, DESY, 2013 Valery Telnov 44 Aug. 2012

LC-ECFA, 2013, DESY, 2013 Valery Telnov 45 The scheme is based on LHeC electron ring, but shorter beams (σ z = 30μm) ) and somewhat higher energy, 80 GeV Scale ~ European XFEL ~ 1 Billion ???

LC-ECFA, 2013, DESY, 2013 Valery Telnov kHz!!! !

LC-ECFA, 2013, DESY, 2013 Valery Telnov 47 Many critical remarks on SAPPHIRE 1.The emittance dilution in arcs. 2.Need low emittance polarized electron guns. Several labs. are working on low emittance polarized RF guns, there is a good progress and results will appear soon. That would be great for any PLC! 3. Conservation of polarization in rings is a problem (due to the energy spread, too many spin rotation). 4.The bunch length (σ z = 30 μm) is very close to condition of coherent radiation in arcs. 5. The length of the ring 9 km (2.2 km linac, 30 km arcs). The warm LC with G=50 MeV/m would have L~4 km total length (with the final focus) and can work with smaller emittances and thus can have a higher luminosity. Where is profit?

LC-ECFA, 2013, DESY, 2013 Valery Telnov The PLC with E=80 GeV and λ=1.06/3 μm have very low energy final electrons with energies down to E=2 GeV. This courses very large disruption angles in the field of opposing beam and due to deflection in the solenoid field (due to crab crossing). Namely due to this reason TESLA (ILC) always considered the Higgs factory with E>100 GeV and λ=1.06 μm. E>100 GeV is not possible at Sapphire due to unacceptable emittance dilution and energy spread. Ring colliders (Sapphire) have no possibility for increasing energy. 7. The repetition rate is very uncomfortable for laser system, optical cavity can help, but it is much more demanded than for ILC. 8. It is obvious that e+e- is better for the Higgs study, there is no chance to get support of physics community, if this collider is instead of e+e- (worse that precursor).

LC-ECFA, 2013, DESY, 2013 Valery Telnov 49 option: self-generated FEL  beams (instead of laser)? optical cavity mirrors wiggler converting some e - energy into photons ( ≈350 nm) e - (80 GeV) e - (80 GeV) Compton conversion point  IP e - bend example: u =200 cm, B=0.625 T, L u =100 m, U 0,SR =0.16 GeV, 0.1%P beam ≈25 kW “intracavity powers at MW levels are perfectly reasonable” – D. Douglas, 23 August 2012 scheme developed with Z. Huang (I do not believe, there is no space near IP!)

LC-ECFA, 2013, DESY, 2013 Valery Telnov 50 Sapphire has stimulated many other proposals of ring gamma-gamma Higgs factories:

LC-ECFA, 2013, DESY, 2013 Valery Telnov 51 SAPPHiRE “fits” on the SLAC site from F.Zimmermann talks

LC-ECFA, 2013, DESY, 2013 Valery Telnov 52 HERA Tunnel Filler 3.6 GeV Linac (1.3 GHz) 3.6 GeV linac 2x1.5 GeV linac IP laser or auto-driven FEL 2x8+1 arcs 0.5 GeV injector real-estate linac Gradient ~ 10 MV/m total SC RF = 10.2 GV 20-MV deflecting cavity (1.3 GHz) 5.6 GeV GeV arc magnets -17 passes! 20-MV deflecting cavity beam 1 beam 2  =564 m for arc dipoles (probably pessimistic; value assumed in the following) F. Zimmermann, R. Assmann, E. Elsen, DESY Beschleuniger-Ideenmarkt, 18 Sept. 2012

LC-ECFA, 2013, DESY, 2013 Valery Telnov 53 Possible Configurations at JLAB 85 GeV Electron energy γ c.o.m. 141 GeV 103 GeV Electron energy γ c.o.m. 170 GeV Edward Nissen Town Hall meeting Dec

LC-ECFA, 2013, DESY, 2013 Valery Telnov 54 Possible Configurations at FNAL Tevatron Tunnel Filler Options 5 Linacs IP 2 Linacs Top Energy80 GeV Turns34 Magnet ρ m m Linacs (5)5.59GeV4.23GeV δp/p6.99x x10 -4 nx Growth1.7μm1.8μm Top Energy80 GeV Turns45 Avg. Mag. ρ661.9 m701.1 m Linacs (2)10.68GeV8.64GeV δp/p8.84x x10 -4 nx Growth2.8μm2.85μm 1) 2) Both versions assume an effective accelerating gradient of 23.5 MeV/m Option 1: would require more civil construction, but would only require two sets of spreader /recombiner magnets, and only two linacs, for greater simplicity. Option 2: would require 10 sets of spreader /recombiner magnets and 5 linacs but would achieve better beam parameters Edward Nissen

LC-ECFA, 2013, DESY, 2013 Valery Telnov 55 SLC-ILC-Style (SILC) Higgs Factor (T. Raubenheimer) Some challenges with 2-pass design! 1 km radius 45 GeV, 1.5 km or 85 GeV, 3 km Final focii ~ 300 meters in length Laser beam from fiber laser or FEL 2 x 85 GeV is sufficient for γγ collider Upgrade with plasma afterburners to reach 2 x 120 GeV. Then final ring should have R=3.5 km (to preserve emittance). 250 m 1.6 B$ without laser

LC-ECFA, 2013, DESY, 2013 Valery Telnov 56 Main idea: smaller conversion coefficient e → γ, but higher beam current due to recuperation of unscattered electrons energy. It does not work: a) electrons experience strong beamstrahlung and are not suited for recuperation due to the energy spread, b) there is no improvement of luminosity, only decrease, because emittance increases with the increase of N. Maximum L for k~1.

LC-ECFA, 2013, DESY, 2013 Valery Telnov 57 KEK the X-band linear collider Higgs factory (e+e-, γγ, γe) with a total length 3.6 km only. (R. Belusevic and T. Higo) Why not? With e+e-.

LC-ECFA, 2013, DESY, 2013 Valery Telnov 58 L=1.6 km ! (SLC type based on CLIC technology)

LC-ECFA, 2013, DESY, 2013 Valery Telnov 59 e  ( GeV) e  (80 GeV) Fiber Laser (0.351 μm, 5 J, 47.7 kHz) RF (1.3 GHz, 8 sets, 5 cryomodules 1.25 GV /set) RF Tunnel Cross Section (16 permanent magnet beam lines, B = 0.05 – 3.3 kG) HFiTT: Higgs Factory in Tevatron Tunnel 2000 m m (8 ft)  collision (125 GeV) E = 80 GeV  = 800 m U = 4.53 GeV/turn I = 0.15 mA x 2 P(rf) = 27 MW m (10 ft) e  ( GeV)

LC-ECFA, 2013, DESY, 2013 Valery Telnov 60 Cost estimate for HFiTT < 1Billion USD With Laser M.Velasco, Photon2013

LC-ECFA, 2013, DESY, 2013 Valery Telnov 61 Parameters of HFiTT,Sapphire,SILC ParameterHFiTTSapphireSILC cms e-e- Energy160 Gev160 GeV Peak  Energy 126 GeV128 GeV130 GeV Bunch charge2e101e105e10 Bunches/train Rep. rate47.7 kHz200 kHz10 Hz Power per beam12.2 MW25 MW7 MW L_ee3.2e342e341e34 L_gg (E  > 0.6 Ecms) 5e33*3.5e332e33 CP from IP1.2 mm1 mm4 mm Laser pulse energy5 J4 J1.2 J Total electric power< = 100 MW M.Velasco, Photon2013

LC-ECFA, 2013, DESY, 2013 Valery Telnov 62 Option #1: Fiber Lasers -- Significant breakthrough Gerard Mourou et al., “The future is fiber accelerators,” Nature Photonics, vol 7, p.258 (April 2013). We need 5 J at ~40kHz! ICAN – International Coherent Amplification Network M.Velasco, Photon2013