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Ion Collider Ring: Design and Polarization

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Presentation on theme: "Ion Collider Ring: Design and Polarization"— Presentation transcript:

1 Ion Collider Ring: Design and Polarization
V.S. Morozov for JLEIC study group JLEIC Collaboration Meeting, JLab October 5-7, 2016 F. Lin 1

2 Outline Baseline design of the ion collider ring Ion polarization
What is missing Design updates Injection parameters Injection lattice Vertical doglegs Interaction region Electron cooling Next iteration of the design

3 Ion Collider Design Requirements
Provide the necessary beam parameters 20(8)-100 GeV protons, GeV/u ions Focusing at the IP that supports luminosities above 1033 cm-2s-1 Sufficient beam and luminosity lifetime Capability of operating multiple detectors One full-acceptance detector incorporated Small angle detection Space for a second detector reserved Polarization preservation and control using figure-8 geometry Light ion (p, d, 3He, and possibly Li) polarization above 70% Transverse and longitudinal polarization orientations adjustable at the IP Sufficient polarization lifetime Match the electron collider ring geometry Same tunnel Incorporate provisions for non-linear dynamics correction Sextupole families Chromatic correction scheme

4 Ion Collider Ring Layout
Circumference of m Cost reduction by using super-ferric magnets geom. match #3 disp. supp./ disp. supp./ geom. match #2 norm.+ SRF Arc, 261.7 tune tromb.+ match elec. cool. R = m 81.7 future 2nd IP Polarimeter det. elem. disp. supp. ions beam exp./ match IP disp. supp./ geom. match #3 disp. supp./ geom. match #1

5 Ion Collider Ring Parameters
Circumference m Straights’ crossing angle deg 81.7 Horizontal / vertical beta functions at IP *x,y cm 10 / 2 Maximum horizontal / vertical beta functions x,y max ~2500 Maximum horizontal dispersion Dx 3.28 Horizontal / vertical betatron tunes x,y 24(.38) / 24(.28) Horizontal / vertical natural chromaticitiesx,y -101 / -112 Momentum compaction factor  6.45  10-3 Transition energy tr 12.46 Normalized horizontal / vertical emittance x,y µm rad 1 / 0.5 Horizontal / vertical rms beam size at IP *x,y µm ~30 / ~10 Maximum horizontal / vertical rms beam size x,y mm 4.8 / 3.4

6 Nonlinear Dynamics –I sextupoles pairs in the arcs (talk by G. Wei)
Momentum acceptance Dynamic aperture IP y p/p x

7 Arc Ends Provide dispersion suppression and geometric match to the electron ring Arc end upstream of IP Shaped to provide 50 mrad crossing angle at the IP Arc end downstream of IP Shaped to provide 1.5 m separation from the electron beam 20 m 5 m ions IP 10 m 2 m ions

8 Element Count Dipoles: 133 Quadrupoles: 205 Sextupoles: 125
Regular: 127 super-ferric, B < 3.06 T Special: 2 for IR (discussed later) + 4 cos() super-conducting, B < 4.7 T Quadrupoles: 205 Regular: 155 with integrated field < 48 T (60 T/m) Regular*: 44 with integrated field < 72 T (90 T/m, these may require separate design, e.g. increased length) Special: 6 final-focusing quadrupoles (discussed later) Sextupoles: 125 Maximum pole-tip field ~1.5 T

9 Aperture Specifications
Regular dipoles Closed orbit allowance, COA = 1 cm Sagitta of 4 m section, SG  1 cm Horizontal rms beam size at injection, x inj = (xx inj + (Dxp/pinj)2)1/2  3 mm Vertical rms beam size at injection, y inj = (yy inj)1/2  2 mm Horizontal aperture, HA = 10 x inj + SG + COA = 5 cm Vertical aperture, VA = 10 y inj + COA = 3 cm Regular quadrupoles HA = VA = 10 x inj + COA = 4 cm

10 Super-Ferric Magnets 3 T Cost effective Fast ramp rate
Cable-in-conduit conductor Prototype winding (talk by P. McIntyre)

11 Ion Polarization Requirements
Major JLEIC ion complex components Polarization design requirements High polarization (~80%) of protons and light ions (d, 3He++, and possibly 6Li+++) Both longitudinal and transverse polarization orientations available at all IPs Sufficiently long polarization lifetime Spin flipping Ion source SRF linac Booster 285 – 7062 MeV (accumulator ring) Ion collider ring 8-100 GeV/c Cooling A.M. Kondratenko et al.

12 Spin Motion in Figure-8 Ring
Properties of a figure-8 structure Spin precessions in the two arcs are exactly cancelled In an ideal structure (without perturbations) all solutions are periodic The spin tune is zero independent of energy A figure-8 ring provides unique capabilities for polarization control It allows for stabilization and control of the polarization by small field integrals Spin rotators are compact, easily rampable and give no orbit distortion It eliminates depolarization problem during acceleration Spin tune remains constant for all ion species avoiding spin resonance crossing It provides efficient polarization control of any particles including deuterons It is currently the only practical way to accommodate polarized deuterons Electron quantum depolarization is reduced due to energy independent spin tune It makes possible ultra-high precision experiments with polarized beams It allows for a spin flipping system with a spin reversal time of ~1 s n = 0

13 Zero-Integer Spin Resonance & Spin Stability Criterion
The total zero-integer spin resonance strength is composed of coherent part due to closed orbit excursions incoherent part due to transverse and longitudinal emittances Spin stability criterion the spin tune induced by the 3D spin rotator must significantly exceed the strength of the zero-integer spin resonance for proton beam for deuteron beam

14 Pre-Acceleration & Spin Matching
Polarization in Booster stabilized and preserved by a single weak solenoid 0.6 Tm at 8 GeV/c d / p = / 0.01 Longitudinal polarization in the straight with the solenoid Conventional 8 GeV accelerators require B||L of ~30 Tm for protons and ~100 Tm for deuterons beam from Linac Booster to Collider Ring BIIL

15 Spin Dynamics in Booster
Acceleration in figure-8 booster with transverse quadrupole misalignments 0.3 Tm (maximum) spin stabilizing solenoid Spin tracking simulation using Zgoubi (developed by F. Meot, BNL) protons x0 = y0 = 1 cm p/p = -0.1%, 0, +0.1% deuterons x0 = y0 = 1 cm p/p = 0

16 Polarization Control in Ion Collider Ring
3D spin rotator: control of the radial, vertical, and longitudinal spin components Module for control of the radial component (fixed radial orbit bump) Module for control of the vertical component (fixed vertical orbit bump) Module for control of the longitudinal component 3D spin rotator IP ions

17 Spin Dynamics in Ion Collider Ring
100 GeV/c figure-8 ion collider ring with transverse quadrupole misalignments Example of vertical proton polarization at IP. The 1st 3D rotator:  = 10-2 , ny=1. The 2nd 3D rotator is used for compensation of coherent part of the zero-integer spin resonance strength 1st 3D rotator for control 2nd 3D rotator for compensation Zgoubi without compensation with compensation

18 Spin Flip Adiabaticity criterion: spin reversal time must be much longer than spin precession period  flip >> 1 ms for protons and 0.1 s for deuterons Vertical (hy) & longitudinal (hz) spin field components as set by the spin rotator vs time  Spin tune vs time (changes due to piece-wise linear shape) Vertical & longitudinal components of proton polarization vs time at 100 GeV/c

19 What Is Missing Beam acceleration and formation scheme (talks by J. Guo and T. Satogata) Transition energy crossing scheme Vertical doglegs for stacking electron and ion beam lines in the arcs Crab crossing scheme (talk by S. Sosa) Optimized IR integration Optimization of the electron cooling section (talk by S. Benson) Detector solenoid and compensation (talk by G. Wei) Engineering details (talks by T. Michalski and P. McIntyre) Each 8 m dipole represented as 4 m pieces Realistic space for components such as RF

20 Space Charge Limit Limit on transverse normalized emittances Assuming
Longitudinally-uniform transversely-Gaussian bunch Longitudinally- and transversely-Gaussian bunch Assuming Ring circumference of Beam current of 0.5 A and 52/56 filled buckets  charge per bunch Momentum Bunch length Space-charge tune shift Resulting emittances

21 Momentum Spread at Injection
Assumptions rms momentum spread at 100 GeV/c is rms bunch length at 100 GeV/c is each injection bunch is split into 64 collision bunches normalized longitudinal emittance is conserved in the bunch splitting process rms bunch length at 8 GeV/c injection is Relative momentum spread at injection is

22 Emittance Evolution due to IBS (I)
Starting with

23 Emittance Evolution due to IBS (II)
Starting with

24 Bunch Splitting Injection and acceleration with long bunches from the Booster Each long bunch is split into multiple small bunches for collision Simulations in progress (talk by T. Satogata)

25 Beta Squeeze Geometric beam emittance is larger at injection than in collision mode; therefore, maximum beta functions in detector region and CCB’s must be reduced to fit the beam in the dynamic and physical apertures. Geometric emittance is ~32 times greater at injection than at 100 GeV (~1 8 GeV/c vs GeV/c) Nominally, beta functions should be reduced by the same factor of ~32 Constraints Global betatron tunes fixed Phase advance from the CCB fixed Dispersion suppressed

26 Collision Mode Betatron tunes: x = 24.22, y = 23.16 y = 7.5

27 Injection Mode * increased by a factor of 30 to (3 m, 0.6 m), max reduced by a factor of ~26 Betatron tunes: x = 24.22, y = 23.16 x = 12.5 y = 7.5 x = 8.5 y = 5.5

28 (dipole x aperture – sagitta), quad aperture
Beam Size at Injection Assuming pinj = 8 GeV/c, x inj norm = y inj norm = 1 m, p/pinj = 110-3 quad y aperture (dipole x aperture – sagitta), quad aperture dipole y aperture

29 Multipole Effect at Injection
Preliminary study by G. Wei Multipole data from TAMU Assuming pinj = 8 GeV/c, x inj norm = y inj norm = 1 m, p/pinj = 110-3 injection injection 11y 12x

30 General Considerations
Doglegs for vertically stacking the electron and ion collider beam lines in the arc sections Constraints Cannot interleave net rotations about different axis to avoid breaking the figure-8 spin symmetry Have to manage horizontal and vertical dispersions Minimize total length and magnet strengths for a given size of the vertical step (in the following assumed to be 1 m, need engineering feedback) Dogleg options Single step, e.g. bend down + ~2 vertical betatron phase advance + bend up Two step (á la CEBAF), e.g. down/up dipole step +  vertical betatron phase advance + down/up dipole step Combined vertical and horizontal bends, e.g. down/up dipole step + horizontally bending section with  vertical betatron phase advance + down/up dipole step

31 Dogleg Option I: Single Step
Achromatic Can provide relatively large vertical step size Size dominated by the space necessary to accumulate the 2 vertical betatron phase advance  to reduce it, use 1.6 m long (2 x regular) quadrupoles with maximum gradient of 52.3 T/m at 100 GeV/c Yuri: it may be worth inserting another quadrupole

32 Dogleg Option II: Two Step
Achromatic More efficient for a relatively small vertical step size Lengths of the dipole pairs contribute significantly to the total size Use 1.6 m long (2 x regular) quads with maximum gradient of 50.0 T/m at 100 GeV/c

33 Dogleg Option III: Combined
Achromatic for vertical dispersion, matched directly to a regular arc FODO cell and suppresses horizontal dispersion (-) Involves a larger number of quadrupole families Provides horizontal bend of one regular arc FODO cell More efficient for a relatively small vertical step size Lengths of the dipole pairs contribute significantly to the total size (+) May be a better geometric match to the electron beam line  smaller tunnel Use 1.6 m long (2 x regular) quads with maximum gradient of 46.1 T/m at 100 GeV/c

34 Detector Region Optimization
Zero dispersion slope at the secondary focus (later talk by V. Morozov) limit x and y D’ ~ 0 ~14.4 m 4 m x , y < ~0.6 m middle of straight D = 0, D’ = 0

35 Optimized Detector Region Geometry
Use another dipole after the 2nd spectrometer dipole with same-size but opposite-sign bending angle to straighten out the dispersion slope Keep the beam position and angle at the end point fixed Three dispersion-suppression/ geometry-control dipoles |56 mrad| ( GeV) cannot be much smaller 2nd spectrometer dipole 56 mrad ( GeV) length of this straight controls overall height geometrically fixed point “3rd” spectrometer dipole -56 mrad ( GeV) i beam length of this straight controls overall length e beam

36 Detector Region Layout
IP e- Compton polarimetry forward ion detection ions forward e- detection dispersion suppressor/ geometric match spectrometers

37 Electron Cooling Section
Space reserved for two 30 m long cooling solenoids in one straight Solenoids of opposite fields for coupling compensation and spin dynamics Recent electron cooling design developments necessitate modifications Ion  functions of ~100 m No ion quadrupoles between the solenoids ions cooling solenoid match

38 Next Iteration Incorporate Vertical doglegs
Impacts the footprint, need to know electron ring layout (talks by F. Lin and Y. Nosochkov) Crab cavities Optimized detector region Optimized cooling section Detector solenoid More accurate dipole design Realistic space for RF cavities Possibly reduced * with strong cooling


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