Peter McIntyre
October 8, 2015
Superferric Magnets for JLEIC
Peter McIntyre, Dior Sattarov, Jeffrey Breitschopf, Daniel Chavez, James Gerity, Joshua Kellams, Katie O’Quinn, Tim Elliott, Ray Garrison Texas A&M University
Superferric Magnets for JLEIC Peter McIntyre, Dior Sattarov, Jeffrey - - PowerPoint PPT Presentation
Superferric Magnets for JLEIC Peter McIntyre, Dior Sattarov, Jeffrey Breitschopf, Daniel Chavez, James Gerity, Joshua Kellams, Katie OQuinn, Tim Elliott, Ray Garrison Peter McIntyre Texas A&M University October 8, 2015 Superferric
Peter McIntyre
October 8, 2015
Peter McIntyre, Dior Sattarov, Jeffrey Breitschopf, Daniel Chavez, James Gerity, Joshua Kellams, Katie O’Quinn, Tim Elliott, Ray Garrison Texas A&M University
Arc, 261.7°
IPs ions
Ion Ring– 128 arc half-cells Booster – 32 arc half-cells Superferric magnets have been designed for the requirements of arc half-cells: Ø Ion Ring: 8-100 GeV protons: 0.25 -- 3 T dipoles, 52 T/m quads Ø Booster: 0.2-8 GeV protons: 0.24 – 3 T dipoles, 6 T/m quads
= leads = fixed anchor to support post = sliding anchor to support post = sliding shroud section of vacuum vessel
F S F F F S S
11.4 m overall half-cell length Dipole aperture requirement: betatron amplitude (15 s) @ injection: ±3 cm dispersion of ±0.5% momentum spread: ±1 cm sagitta (with 4 m dipole length): ±1.8 cm ±5 cm Quad aperture radius requirement: 4 cm
Each half-cell contains two 4 m dipoles, one 0.8 m quadrupole, 1 sextupole to correct body sextupole in dipoles (Neuffer):
3 T SSC dipole 2 T pipe dipole for VLHC 1 T strong-focusing cyclotron 3 T proton gantry for particle beam therapy 4.5 T for 100 TeV hadron collider 2 T FAIR dipoles
The biggest challenge is to create a 10 cm x 6 cm aperture with the field quality needed for high-luminosity collisions with long luminosity lifetime – dynamic aperture
Initial 3 T design Initial 3.5 T @15kA design, conventional winding 3.5 T design, barrel winding 3.0 T design, barrel winding, b2<2 units
Design stages of CIC-based >3T JLEIC dipole
all allowed multipoles <1 unit all allowed multipoles <1.5 unit Green is good!
13.7 kA @ 3.0 T, bn < 1 unit all fields
I cable 13.7 kA Estored 64 kJ/m Inductance 0.68 mH/m Bcoil 3.5 T Tquench 5.94 K ISSL 19.7 kA Bcoil 4.6 T Bbore 3.85 T Nturns/bore 2x12 Nstrands 15 dstrands 1.20 mm Cu/Non Cu 1.5 Area 8.23 cm2 Expect ~1% SSL reduction due to solid conductor approximation. Magnet will operate at 79% of SSL
(Fx kN/m, Fy kN/m) (Fx kN/m, Fy kN/m) (Fx kN/m, Fy kN/m) (Fx kN/m, Fy kN/m) (31.95,-3.06) (38.25,-3.47) (30.24,-7.37) (36.13,-8.63) (18.44,-7.65) (20.77,-8.23) (4.19,-7.84) (4.97,-7.92) (30.82,-3.26) (36.54,-3.74) (18.29,-4.13) (20.80,-4.25) (3.34,-4.40) (4.21,-4.38) (31.61,0.98) (37.05,1.28) (19.28,-0.86) (21.94,-0.71) (3.54,-2.09) (4.42,-1.91) (21.78,0.42) (24.56,0.47) (4.33,-0.50) (5.03,-0.44)
Lorenz body forces on each turn of the MEIC dipole @ 3 T (top set from 1.2 m 3d model, bottom set from 2d model):
The SIS-100 ring uses superferric dipoles operating at 1.8 T. Its conductor is a semi-rigid cable-in-conduit, in which the helium cryogen flows internally so that the magnet is not immersed in liquid helium. Cable-in-conduit makes a much simpler end geometry for a large-bore dipole. The windings can be supported in a reinforced polymer structure, with tight precision.
15 NbTi/Cu wires are cabled onto a perforated spring tube. The cable is inserted in a sheath tube, and the sheath is drawn
1.2m long straight section Symmetric 3D model of MEIC dipole at 2.92T central field Max field in the conductor 3.33T (3.42T if scaled to 3T central field ) located at (0.0242,0.042,0) Location and magnitude (3.49T) of max field point is consistent with 2d simulations done in COMSOL
3-D FEA to simulate deflections from axial forces on end windings
The end windings are supported in a nest of G-11 forms, bolted to the SS bars and beam tube and vacuum-impregnated with filled epoxy. Only the end region is impregnated. Deflections due to Lorentz forces on ends are shown. G-11 support matrix is suppressed in this image for clarity. Maximum displacement ~ 4 µm
3. Insert the SS beam tube, seal the ends, and epoxy impregnate the gap between segments and beam tube.
thick G-11 fiber-reinforced epoxy slabs.
body, using the CIC channels for alignment.
equally on the facing segments. Strategy:
sandwiched between layers of precision-machined structure.
the dipole, then popped into place in the structure layer.
preloaded within steel flux return, all windings immobilized.
All ends are formed with 2” radius bends. 1. Bend a U with the correct horizontal spacing.
for layer-layer transitions.
forming a ‘dog-bone’ end.
We have validated that bends preserve internal structure, do not damage NbTi wires.
See videos of the real tools making these bends at https://goo.gl/VoSDOS
1 2 5 6 4 3
3 4 5 6 7 8 9 10 11 12 13 16 Right left 1 2 15 14
Cable placement measurements for Layer 1:
Extract random multipoles from cable placements in Layer 1:
Apply flat plates to top/bottom surfaces, clamp sides and top/bottom, dilatometry of x/y cable positions through open slots in G-11 structure.
Developing this workable strategy to trim a1, b2 multipoles after warm measurement is an important milestone in maturing the CIC superferric dipole for use in a collider. Doing it in practice will be a goal for model dipole construction and testing.
Body segments assembled on beam tube, jig-located, epoxy- impregnated SS bars, end frames installed, ready to wind first layer First layer wound Second layer wound Third layer wound Cable frame complete, End covers installed Ti channels, SS top/bottom skins installed Flux return halves installed and closed, SS shells welded
Quench heater foils are bonded in a 10 cm end segment of the G-11 structure on both ends of the dipole. Every cable turn is driven normal in ~10 ms by a current pulse to the heater foils.
50 100 150 200 250 0.05 0.1 0.15 0.2 T (K) t (s) Peak Temperature quench both ends quench one end 5 10 15 20 25 50 100 150 200 MIITs, kA2 s T, K MIITs
Maximum pressure during quench in the 250 m length CIC of a 4 m dipole = 41 bar
Redundancy: Even if one quench heater ckt fails, the remaining
Supercritical He is single-phase – it cannot boil. Enthalpy/volume is a function of pressure only, not temp.
Horizontal contraction
1 3 0.5 1 1.5 2 2.5 3 3.5 units Bcentral (T) Central Multipoles Cold+Forces @2cm b2 b4 b6 b8
beam tube axis – small contraction.
differential contraction – warm-cold ~+.002”
11 and steel flux return.
Ti G-11 316 SS Steel
Simulated temperature distribution in the presence of 1 W heat deposition in a MEIC dipole winding.
4.5 K 4.4 4.3 4.2
Y displacement (RT – 3 T) .001” X displacement (RT – 3 T) .001” Multipole effects <0.2 units
Support load from 5 reentrant feet. Supports integrate provisions for precise positioning & internal alignment of all elements. 50 K shield, MLI, and top-half shell go on after all
Static heat loads ~0.5 W to 4.5 K, 50 W to 50 K.
injection extraction
RF cavity
Crossing angle: 75 deg.
g =
56 t
S M
M56 = D ρ ds
Injection: multi-turn 6D painting
0.22-0.25 ms long pulses ~180 turns Proton single pulse charge stripping at 285 MeV Ion 28-pulse drag-and-cool stacking at ~100 MeV/u Ion energies scaled by mas-to-charge ratio to preserve magnetic rigidity Ekin = 285 MeV – 7.062 GeV Ring circumference: 273 m (≈ 2200/8) 38
272.306 70 7
BETA_X&Y[m] DISP_X&Y[m] BETA_X BETA_Y DISP_X DISP_Y
Straight
Straight (RF + extraction) Arc (2550) =
56
273 M cm
Bogacz
For planning purposes we could provide the required fields and apertures for the Booster magnets by building Ion Ring arc dipoles and quads with appropriate lengths: Dipole 1.2 m Quad 0.4 m It may likely prove to be the case that making the dipoles of a common design is less expensive than making dedicated designs with smaller quad gradient.
8.76306 3 BETA_X&Y[m] DISP_X&Y[m] BETA_X BETA_Y DISP_X DISP_Y
Bend: Lb = 120 cm (magnetic length) Lead ends: 2×22 cm B = 2.73 Tesla bend ang. = 7.08 deg. Sagitta =1.8 cm Bend
Sextupole
Bend Sextupole: Ls = 10 cm S = 750 Tesla/m2
Correctors BPM
Quad
Quadrupole: Lq = 40 cm G = 1.2-5.8 Tesla/m Correctors (H/V): 20 cm BPM can: 20 cm Dual-dipole
Quad
Half-cell cryomodule
15 NbTi/Cu wires are cabled onto a perforated spring tube.
First efforts show He leaks along seam before/after bending the tube. For model dipole, we will lay out 125 m straight tube on floor, pull cable into it, draw down in the corridor of our building.
The total costs for each category are ~1.5 x higher than the TAMU estimates in our first cost exercise in December 2014. But this is our current-best projection for the cost to build the first dipole. I am optimistic that we will meet our
for the manufactured run of 256 dipoles for JLEIC.
Dipole cold mass cost estimate presented at MEIC review 12/2014.
Ø Quadrupoles must operate in the fringe field of the ~3 T detector solenoid. Ø The FF magnets must operate over a large range of beam energies: no PM. Ø FF quads must focus ions after IP collision must match to the collider lattice, but must have large aperture to pass scattered. QF1 requires 12 T in windings. Ø E, ion quads are close to one another, must not produce field on the other beam. Ø All FF magnets must operate with high rad damage & heat load from losses.
QFFB4e QFFB3e QFFB2e QFFB1e QFFB1e QFFB2e QFFB3e QFFB4e
– adaptable for challenging coil geometries – compact end windings
margin in high radiation loss in QFFB1e, QFFB2e.
from spectrometer solenoid.
Ion Beam:
QFFB1: 90 T/m, 9 cm half-aperture, 36 cm from e-beam SB1: 2 T, 340 mm aperture, 25 cm from the electron beam
Electron beam:
QFFB2e: 58 T/m gradient, 3 cm half-aperture, 10.5 cm from the ion beam QFFB1e, QFFB2e are immersed in fringe field of spectrometer solenoid
IP
QFFB3_US QFFB2_US QFFB1_US SB1 QFFB1 QFFB2 QFFB3 SB1
Assuming 100 GeV/c Parameters are determined primarily by detection requirements rather than beam dynamics Bottom-up study of multipole requirements in progress Note: parameters are still being fine-tune but no major changes
Name Type Length [m] Good-field radius [cm] Inner radius [cm] Outer radius [cm]
separation [cm] Strength [T or T/m] Pole-tip field [T]
QFFB3_US Quad [T/m] 1 3 4 12 36.0
QFFB2_US Quad [T/m] 1.5 3 4 12 26.5 149 6 QFFB1_US Quad [T/m] 1.2 2 3 10 18.0
SB1 Dipole [T] 1 4 17 24 25.0
QFFB1 Quad [T/m] 1.2 4 9 17.1 35.9
QFFB2 Quad [T/m] 2.4 4 15.7 24.7 48.2 51 8 QFFB3 Quad [T/m] 1.2 4 17 26.7 67.2
SB2 Dipole [T] 4 4 40 90 102 4.7 4.7
IP
QFFB4e QFFB3e QFFB1e QFFB1e_US QFFB2e_US QFFB3e_US QFFB2e
Assuming 10 GeV Parameters are determined primarily by beam size and available space Multipole tolerance study has not been done yet One has to consider effect of the solenoid fringe field Note: parameters are still being fine-tune but no major changes
Name Type Length [m] Good-field radius [cm] Inner radius [cm] Outer radius [cm]
separation [cm] Strength [T/m] Pole-tip field [T]
QFFB4e Quad 0.5 4 5 11 21
QFFB3e Quad 0.58 4 5 11 15 47.9 2.39 QFFB2e Quad 0.7 2 3 8 10.5
QFFB1e Quad 0.4 1.2 2 6 8 24.4 0.49 QFFB1e_US Quad 0.7 2 3 7 12
QFFB2e_US Quad 0.7 4 5 10 16 45.5 2.28 QFFB3e_US Quad 0.5 4 5 10 22
FF1 FF2 e- P+ 1 2 3 4 5
30 mm 90 mm FF3 60 mm
20 60 80 40a b c d FF2 e- P+ 1 2 3 4 5
30 mm 90 mm FF3 FF1 PM 60 mm
20 60 80 40a b c d
Option 1: Option 2:
T
Reverse-current winding kills fringe field at the location of the electron beam.
electron beam
Nb3Sn windings, 4.2 K 9 kA cable current
m
Window-frame C-geometry dipole configured as a Lambertson septum to suppress fringe field at electron beam.
electron beam T
MgB2 windings, 10 K 4 kA cable current
MgB2 windings @ 10 K REBCO windings @ 50 K?
ion beam
CORC cable: a) forming flat REBCO tapes onto a center tube; b) cross-section of completed CORC cable; coiled turn of CORC cable illustrating its flexibility and stability. Marrying CORC and CIC: a) form the REBCO tapes onto perforated core tube, and pull CORC cable into sheath; b) draw sheath onto CORC cable.
QFFB1e QFFB2e 3 T
The problem:
with range of electron energies, tune the FF optics for optimum dynamic aperture.
spectrometer solenoid and saturates.
Problem: Iron sucks in solenoid fringe field, saturates. Impossible to shape and control gradient. Solution: wrap superconducting solenoid winding on flux return, Adjust K(z) to exclude flux from spectrometer.
By adjusting K(z) we can exclude the fringe field of the spectrometer solenoid, so that the iron-clad quads operate in the normal fashion.