INTEGRATED Li LENS-TARGET SYSTEM Alexander Mikhailichenko Cornell University, Wilson Lab., Ithaca, NY 14853 Presented at 2011 Linear Collider Workshop.

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Presentation transcript:

INTEGRATED Li LENS-TARGET SYSTEM Alexander Mikhailichenko Cornell University, Wilson Lab., Ithaca, NY Presented at 2011 Linear Collider Workshop of the Americas (ALCPG11) on March 20, 2011

22 >60% positron polarization Polarized electrons can be obtained in the same way POSITRON SOURCE FOR ILC In principle, positrons could be generated by positrons, so the linacs become independent

33 Spectral distribution and polarization schematics for Undulator Radiation Hatched areas correspond to the passage of radiation through the collimator All higher harmonics have zero intensity in straight forward direction Angle of radiation and the energy of the photon are not independent Collimator helps to enhance integrated photon polarization Polarization curve needs to be convolved with the photon density Olsen, Maximon

4 Code KONN Initiated in 1986; continued in FORTRAN lines

5 Interactive code, now has ~3000 lines

6 Beam energy, GeV Length of undulator, m K factor Period of undulator, cm1.0 Distance to the target, m150 Radius of gamma collimator, cm Emittance, cm·rad1e-9 Bunch length, cm0.05 Beta-function, m400 Length of target/X Distance to the length, cm0.5 Radius of the lens, cm0.7 Length of the lens, cm0.5 Gradient, MG/cm Wavelength of RF, cm23.06 Phase shift of crest, rad-0.29 Distance to RF str., cm2.0 Radius of RF collimator, cm2.0 Length of RF str., cm500 Gradient, MeV/cm0.1 Longitudinal field, MG0.015 Inner rad. of irises, cm3.0 Acceptance, MeV·cm5.0 Energy filter, E > -MeV Energy filter, E< -MeV Efficiency, e + /e Polarization, % Optimized efficiency and polarization for rotating target calculated with KONN

7 E-166 PREFERRED W TARGET LOSSES FOR DIFFERENT MATERIAL OF TARGET

8 K=0.44; Eff=1.58; Effp=67%; Rcoll=0.06; Lamb=1cm;Lund=170m; 150 GeV Each particle radiates 1.07 GeV in undulator ↓ Moving target --- TEMPERATURE IN A TARGERT---Stationary target ↓

9 TEMPERATURE ALONG THE W TARGET FOR DIFFERENT RADIUSES per initial electrons; spinning target Edge of collimator. Each particle radiates 2.76 GeV in undulator Center of Gamma-beam

10 The negative pressure phenomenon confirmed here Dyne/cm 2 =10 -6 bar Pressure along the target; beam passed from the left to the right 0.1 ns ago Energy leaved in the target by a single bunch is~0.1 Joule

11 LITHIUM LENS BASICS If steady current I runs through the round conductor having radius a, its azimuthal magnetic field inside the rod could be described as where magnetic field is measured in Gs, a –in cm, I –in Amperes. Current density comes to The particle, passed through the rod, will get the transverse kick So the focal distance could be defined as the following This picture drawn for the focusing of electron beam to the target

12 First of all, how important is the lens for the collection business? Efficiency of positron production normalized to the primary electron as function of feeding current in a lens. K=0.9, 100m long undulator, lens is 0.5 cm-long, ε`6MeV-cm. One can see that LL potentially adds ~70% of positrons. But even without lens efficiency is more than one already.

13 T.A.Vsevolojskaja,A.A.Mikhailichenko, G.I.Silvestrov, A.D.Cherniakin “To the Conversion System for Generation of Polarized Beams in VLEPP”, BINP, ex-centric contact pushers;2-conic lens body; 3-W target; 4-Ti tubing for LI supply; 5-flat current leads; 6-vacuum chamber; 7- coaxial fraction of current leads; 8-bellows; 9-ceramic insulators; 10-conical gasket; 11-set of ex-centric pushers. Field measured in liquid Gallium model. A-cylindrical lens with homogenous current leads supply at the end B- conical lens with the same current feed C –lens with cylindrical target at the entrance flange

14 Doublet of Solid Lithium lenses in Novosibirsk BINP Photo- courtesy of Yu Shatunov First lens is used for focusing of primary 250 MeV electron beam onto the W target, Second lens installed after the target and collects positrons at ~150MeV Number of primary electrons per pulse ~2· ; ~0.7Hz operation (defined by the beam cooling rate in a Damping Ring) Lenses shown served ~30 Years without serious problem (!)

15 Lens with liquid Lithium for ILC last generation with classic collet clamp Lithium Lens for ILC positron source; extended flanges serve for electrical contact. 1–volume with Lithium, 2–window (Be/BC/BN), 3–electrical contacts with caverns for Li, 4–tubing for Lithium in/out. At the left-the latest variant with collet contacts. Ø4cm

16 THE CONCEPT The gamma beam is coming from the left. By arrows it is shown the liquid Lithium flow. ~2mm

17 To the choice of material for windows

18 FEED THROUGH IN DETAIL Rim target System with two bellows excludes net force from atmospheric pressure; Positioning system serves for ajustment the distance between target and lens –what is required by optimization of yield/heating for the entrance window Axis

19 Variants of current duct Current duct must be able to transfer ~ 150 kA in ~4 ms pulse with repetition rate up to 10 Hz Cables with non organic insulation Strip-line Li Lens Li lens

20 A.Mikhailichenko,” Lithium Lens (I)”, CBN -09-4, Aug 2009, 17pp. A.Mikhailichenko,” Lithium Lens (II)”, CBN -10-3, Aug 2010, 37pp

21 Equation for thermal diffusion in window defines time of relaxation from its characteristic For W: k = 1.67 W/cm/ o K, ρ=19g/cm 3, c V =0.13 J/g/ o K If δ~1/2X 0 /2~0.09cm This gives ~20% temperature drop even within a train for W; To the next train the target will be cool Beam pattern in ILC

22 Can W survive as a flange? The gamma spot size should be increased. This reduces performance of system slightly Beam energy, GeV Length of undulator, m K factor Period of undulator, cm111 Distance to the target, m Thick. of target/X o Radius of lens, cm0.6 Gradient, kG/cm60 65 Length of the lens, cm0.7 Current, kA Radius of collimator, cm Rad, of irises in RF, cm333 Rad of coll. before RF, cm222 Acceptance, MeV x cm 999 Energy filter E>, MeV Energy filter E<, MeV ΔT per train 10^13 e-, o C ΔT in lens from beam, o C ΔT in lens from current, o C Efficiency, e+/e Polarization, % Calculations with KONN for combined target- lens system

23

24 CONCLUSIONS ● As the target is not in motion, the optimization carried for reduction of the temperature jump in a target. ● This reduces overall parameters of the system slightly, compared with moving target; Still efficiency 1.5 can be reached, polarization slightly lower~60% ● Dependence of positron yield as function of Be window thickness is pretty monotonic. Be windows of up to 5 mm thick is possible. Usage of BC, BN windows allow have them thinner. ● This type of lens/Target combined device might be recommended for the CLIC-type collider as in this case the power consumption in the target is minimal and polarization can be restored for ~70% again.

BACKUP SLIDES 25

26 If all other parameters are kept fixed, then efficiency of conversion as a function of longitudinal magnetic field around accelerating structure looks like: ~8kG Pretty moderate field indeed

27 T.A.Vsevolojskaya, A.A.Mikhailichenko, G.I Silvestrov, A.N. Cherniakin, “To the Project of Conversion System for Obtaining Polarized Beams at VLEPP Complex”, internal report BINP, Novosibirsk, V.V. Vladimirsky, D.G. Koshkarev,1958 Very high density of SR in any bending magnet, as emittance is extremely small Undulator bypass line

28 Scaled view on vacuumed feed through and lens; vacuum case not shown Bellows

Feeding voltage composed with three odd harmonics 1,3,5 Voltage applied

30 Filling positron ring from electron source Additional “keep alive” source not required

31 Fragment from the publication of Balakin-Mikhailichenko, Budker INP 79-85, Sept. 13, Scattering on the Laser radiation is the same process as the scattering on the electromagnetic wave. One comment about helical crystals first.

32 Helical (chiral) crystals Helical structure demonstrates also CsCuCl 3, Ba 2 CuGe 2 O 7, MnS 2 Crystal structure MnSi and FeGe P.Bak, M.H.Jensen, J.Phys.C: Solid St.Physics, 13,(1980) L881-5

33 Laser bunch as an undulator The number of the quantas radiated by an electron by scattering on photons - real from the laser or virtual from the undulator: Written in this form it is clear that the photon back scattering (especially with 90 o crossing angle) is an equivalent of radiation in an undulator (as soon as the photon energy is much less, than the energy of particle). – Length of interaction Formation length in undulator L - length of undulator