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Electron Storage Ring Design Electron Storage Ring Design

Electron Storage Ring Design - PowerPoint Presentation

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Electron Storage Ring Design - PPT Presentation

EIC Collaboration Meeting BNL Oct 1012 2017 Christoph Montag eRHIC electron storage ring To be installed in existing RHIC tunnel 38km circumference 381m tunnel curvature radius 2 eAu and ep Energy Combinations ID: 744333

energy beam electron lattice beam energy lattice electron polarization ring spin energies required emittances gev synchrotron storage radiation due

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Slide1

Electron Storage Ring Design

EIC Collaboration Meeting

BNL, Oct.

10-12, 2017

Christoph MontagSlide2

eRHIC electron storage ring

To be installed in existing RHIC tunnel

3.8km circumference

381m tunnel curvature radius

2Slide3

e-Au and e-p Energy Combinations

Large center-of-mass energy range

Discrete number of individual beam energies (

γ’s)

3Slide4

Synchrotron radiation damping

eRHIC

requires a

large beam-beam parameter of ξ=0.1 to reach high luminosity over the entire energy

rangeThis beam-beam parameter was achieved in KEKB, with a transverse synchrotron radiation

damping decrement of

δ

=2*(

δ

E/turn)/E=1/4000

Damping decrement in

eRHIC should be at least as large as in KEKB to achieve the same beam-beam tune shift at all energies

4Slide5

Superbends

Short

, sharp bends to increase damping decrement

at low energies, thus allowing high electron beam-beam parameter

ξ

=0.1

5Slide6

Required emittances vs. energy

Hadron beam size at IP is energy dependent due to constant normalized emittance (no cooling) and aperture limit in low-

β

quadrupolesCross sections of both beams have to be matched to reduce detrimental beam-beam effects

Parameter optimization yields nearly constant (within factor 2)

electron beam emittances over entire energy range

, from 5 to 18 GeV

6Slide7

Required

electron emittances at 18 GeV are lower than at 5 GeV – opposite of what would happen in a fixed lattice

Storage ring

lattice needs to be highly tunable

to provide those

emittances

7Slide8

How to achieve required emittances?

90

degree FODO cell phase advance to achieve 24nm at

18GeV

At 10GeV, 60 degrees phase advance for 27nmFor 48nm at 5GeV, tight bending radii in

superbends

, and

60

degrees phase

advance

Emittance fine tuning by radial shift (modification of damping partition numbers)

Vertical emittances controlled by long vertical dispersion bumps8Slide9

Polarization

Ramping would destroy electron polarization

Electrons self-polarize at store due to synchrotron

radiation (

Sokolov-Ternov effect):

Self-polarization is not viable except at highest energies

Need a full-energy polarized injector

9Slide10

Fully flexible electron spin patterns

Electron spin patterns with alternating polarization (as in RHIC proton fills) are required for single-spin physics

Such fill patterns can

be

generated by a full-energy polarized injectorBunches with the “wrong” (unnatural) polarization direction will slowly flip into the “right” (natural) orientation. Time scale given by Sokolov-Ternov

self-polarization time

Bunch-by-bunch replacement at 1Hz (330 bunches in 5.5 minutes) yields sufficient polarization even at full energy where

t

= 26min

Requires good intensity lifetime

(> 1h) to minimize the beam-beam effect of electron bunch replacement on proton bunches, and fast kickers that only effect one bunch in the fill(

talk by F.

Meot

)

10Slide11

RF requirements

At maximum energy (18GeV), energy loss per turn is

37MeV

Required RF voltage: ~70MVSelf-imposed RF power limit:

10 MWWith each SRF cavity providing 2 MV/cell,

need

34 cells in total (no overhead) for either single and multi-cell cavities.

RF cavities will be installed in two locations on opposite sides of the ring

(

Irs

4 and 10) to

reduce energy variation due to synchrotron radiation, and preserve symmetry( Talk by W. Xu)

11Slide12

Overall layout

Electron storage ring to be installed next to hadron ring (same plane)

Rings intersect in each straight to keep circumferences equal, similar to present RHIC

Main

eRHIC detector in IR6, with a possible second detector in IR8

Two locations for RF on opposite sides of the ring, IR’s 4 and 10

12Slide13

Lattice and optics

FODO

lattice with high dipole fill factor to reduce synchrotron radiation

18 GeV lattice is most challenging due to small emittance and highest energy, requiring highest fields. Therefore, lattice development has so far focused on this case

90 degrees from IP to first sextupole (in 18GeV 90 degree lattice)

Low-

β

squeeze achieved by

β

-wave through adjacent arcs (“ATS lattice

”)

Spin matching ( Talk by F. Méot)Coupling compensation of spin rotator solenoids

13Slide14

Spin rotator concept

Electron spin rotators will be based on solenoids with subsequent horizontal

bends:

Proper setting of the two solenoids provides

longitudinal polarization at all energies, 5 – 18 GeVMaximum integrated solenoid field:105Tm

Maximum solenoid field: 7T

14

electrons

rot1

j

1

rot

3

j

2

rot

4

j

1

rot2

j

2

bend1

y

1

bend2

y

2

bend1

y

2

bend1

y

1

sold

j

dSlide15

IR straight lattice

15Slide16

Dynamic Aperture

Optimized

sextupole

configuration using NSLS-II approach

No lattice errorsRF cavities off (fixed momentum offset)

=1.6m,

=0.4m (intermediate squeeze; final squeeze to be accomplished by ATS scheme)

 

16Slide17

18

σ

dynamic aperture at

dp/p=0.5%Need to re-check after application of final squeeze

17Slide18

Summary

Storage ring lattice is very demanding due to required high flexibility

Highest energy (

18 GeV) configuration is most challenging and has been developed first. Almost ready

Tracking studies now need to confirm viability of this lattice with low-β squeeze, while solutions for other energies are being developed simultaneously

18