The Canted-Cosine-Theta Dipole (CCT) For LBNL High Field Magnet - - PowerPoint PPT Presentation

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The Canted-Cosine-Theta Dipole (CCT) For LBNL High Field Magnet - - PowerPoint PPT Presentation

The Canted-Cosine-Theta Dipole (CCT) For LBNL High Field Magnet Program Shlomo Caspi and Lucas Brouwer* Lawrence Berkeley National Laboratory, Berkeley, CA USA December 11 th 2012 * PhD student UC Berkeley EDMS 1259004 Superconducting Magnet


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Shlomo Caspi and Lucas Brouwer*

Lawrence Berkeley National Laboratory, Berkeley, CA USA December 11th 2012

The Canted-Cosine-Theta Dipole (CCT) For LBNL High Field Magnet Program

* PhD student UC Berkeley

EDMS 1259004

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Superconducting Magnet Program (SMP)

  • LBNL Superconducting base program R&D on high field magnets

is exploring a new dipole magnet (CCT) that specifically promises to reduce high stress on coils while maintaining field quality and efficiency.

Diego Arbelaez, Lucas Brouwer, Daniel Dietderich, Helene Felice, Ray Hafalia, Etienne Rochepault, Soren Prestemon Arno Godeke, Dan Cheng, Xiaorong Wang, Abdi Salehi, Charles Swenson, Tiina Salmi

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Outline

  • Introduction

– Short historical perspective of high field accelerator magnets

  • The Canted-Cosine-Theta (CCT) – A new approach
  • The CCT and the present LHC dipole
  • A conceptual 18T CCT dipole magnet
  • Other CCT applications
  • Conclusions

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33 years of progress in Nb3Sn technology

An historical perspective:

1979-2012

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Target

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Introduction -Types of superconducting dipoles

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D20 RD series HD series 2D view

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Introduction -Types of superconducting dipoles

Block with stress management

Managed coil blocks, plates and laminar spring Direction of current

New Canted-Cosine-Theta (CCT) With stress interception

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TAMU 3D view

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The CCT - History of the concept

  • Published paper by D.I. Meyer and R. Flasck in 1970

(D.I. Meyer, and R. Flasck “A new configuration for a dipole magnet for use in high energy physics application”, Nucl. Instr.and Methods 80, pp. 339-341, 1970.)

  • Renewed interest during the past decade

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CCT Motivation

  • Substantial reduction in coil stress

– No accumulation of Lorentz forces in the windings – Small and large apertures

  • A high field quality over 85% of the bore.

– Intrinsic to the geometry

  • A Modular concept with nesting different conductor types

– One style fits all – Natural for grading

  • Combined function

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The CCT dipole cross-section

 cos ~

z

J ~

J 

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Areas of current are proportional to cos-theta approaching a perfect dipole current density distribution

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SLIDE 10

The CCT coil termination

Lambertson-Coupland Termination

 cos ~

z

J

Harmonic components over such “ends” integrate to zero

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“Ends” - Termination Harmonics

Dipole field Sextupole integrates to zero Decapole integrates to zero

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CCT – Stress Interception

Stress interceptors (Ribs), thin on the mid- plane thick at the poles Single conductor turn Ribs are part of the stress collector (Spar)

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Structural Interception – airplane wing

The lift force to the skin is transfer to ribs that are tied to a spar connected to the fuselage

MAIN SPAR

Ties all the

RIBS together

RIBS

Transfers the skin loads to the SPAR

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Splitting the force and intercepting Stress

The Lorentz force is split into two orthogonal components: 1. The Lorentz forces along the coil’s surface (azimuthal and axial, not only in theta) are intercepted by ribs (no accumulation) 2. Intercepted forces are carried by the spar to which the ribs are connected 3. The radial Lorentz force are partially restrained by the spars and an outer structure Ribs and Spars = “Cable-in-Conduit”

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Example: a CCT type LHC dipole

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Same bore size and cable as LHC dipole

56 ! bore [mm] 15.35 ! Layer 1 width [mm] 2.15 ! Layer 1 thick [mm] 1.25 ! Layer 1 keystone angle [deg] 15 ! Layer 1 tilted angle [deg] 0.45 ! Layer 1 mid-plane rib thickness) [mm] 0.2857 ! Layer 1 Asc/Acable 15.35 ! Layer 2 width [mm] 1.73 ! Layer 2 thick [mm] 0.9 ! Layer 2 keystone angle [deg] 12.54 ! Layer 2 tilted angle [deg] 0.45 ! Layer 2 mid-plane rib thickness) [mm] 0.2462 ! Layer 2 Asc/Acable Same straight section of 0.7m using 41m of cable

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Example: a CCT LHC dipole

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  • Field
  • Field quality
  • Stored Energy
  • Stress
  • Conductor length

Comparison of a canonical LHC dipole with an equivalent CCT 56mm

137 137 693

Coil Ribs and Spar

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SLIDE 17

Short-sample comparison at 1.9 K

Short-Sample LHC With-Iron CCT With-Iron 56 mm bore, 2 layers, same cables B0 (T) 9.7 9.2 Bmax (T) 10.0 9.6 Imax (kA) 13.8 15.67 Je (A/mm^2) 419 475 E (kJ/m) 334 294

Inductance (mH/m)

3.48 2.39* Stheta (MPa) 88 ~ 8

* Courtesy of Jeoren Van Nugteren

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  • Lower field, proportional to slanted angle cos(15)=0.966
  • Low stress
  • Similar stored energy and inductance
  • Similar conductor length

For this comparison we chose to keep the same bore, number of layers, strand sizes and cable sizes. Choosing other parameters would have raise the field.

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CCT

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Field (Bmod) around inner bore Field (Bmod) between layers

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CCT – Harmonics (no-iron)

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CCT - less than 2 units at 85% of the bore LHC b3 ~ 3 units b5 ~ -1 unit

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Field profiles along the z axis

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No iron

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Stress on Ribs and Spar

Turn Ribs Radial Stress ~ Cos(theta) Normal Stress ~ Sin(theta)

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Radial forces are intercepted by spars and structure

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Modeling and Minimum symmetry

Coil Spar with Ribs Coil Minimum Symmetry

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Lamination

Ribs Conductor

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Lamination can simplify analysis Reduce cost Reduce losses

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Lamination - 10.05 mm thick

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Ribs and Spar Coil Coil Ribs and Spar The lamination hold exactly one turn of coil, rib and spar

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Lamination

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Laminated Model in TOSCA Bmod (14.85 kA)

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Mechanical Analysis

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We have just started stress analysis on the coil ribs and spar. 1. Need to demonstrate that stress interception works, the force carried by the spar and the ribs should withstand the force 2. Three mechanical models in progress

ANSYS Workbench

  • ne lamination at 10T and 20T

ANSYS Classical - one lamination CASTEM– one turn at 10T and 20T

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Workbench - Ribs and Spar

10T - Axial deformation spar and ribs

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20T – Azimuthal stress spar and ribs

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CASTEM Model – 20T

front behind Rib + ring + coil Axial displacement

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Coil Rib Spar (3mm) Von-Mises Stress (MPa) 0-55 0-200 200-400

Coil Von-Mises Stress

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Example – 6 layers 18T dipole, 56mm bore

  • 3D analysis, no iron
  • 6 layers graded.
  • Coil is 60mm thick (no spars*)
  • Current 10.5 kA
  • Bore field 18 T at 1.9K
  • Intercepted stress < 30MPa

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Example – 6 layers 18T dipole, 56mm bore

Layer 1, 30 strands Layer 2, 26 strands Layer 3, 22 strands Layer 4, 18 strands Layer 5, 14 strands Layer 6, 12 strands

56mm

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  • Proof of principle
  • Spars omitted*
  • Spars and stress

analysis will be next

* Adding spars of any size will not change the field in the bore

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Example – Load lines (no iron)

Stored Energy: 18T 10.5kA 2.22 MJ/m 44 mH/m

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Field along the magnet center

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Mid-plane Stress - without interception

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The mid-plane stress in each of the layers if the Lorentz force is not intercepted

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Normal stress cable-rib - with interception

Tangential Stress (Normal to Rib)

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The Lorentz stress in each of the layers if the Lorentz force is intercepted

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Other Applications – A curved CCT dipole for a gantry

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*D. S. Robin, C. Sun, A. Sessler, W. Wan,

  • M. Yoon
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A “pure” dipole field

Bd=5T

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A “pure” quadrupole field

G=-25T/m,

Single layer Double layers

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A “pure” sextupole field

S=400 T/m2

Double layers Single layer

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Combined Function - Dipole+Quad+Sextupole

Bd=5T, G=-2.26T/m, S=1.3 T/m2

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Other Applications – ECR

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Summary

1. A New Magnet Type – Canted-Cosine-Theta 2. Generic design – for all NbTi, Nb3Sn, HTS, simplified tooling 3. Stress interception not accumulation (independent of the # of turns) 4. A linear structure (not dominated by conductor Young’s modulus) 5. High field quality over an extended range (no optimization, better quality) 6. Magnet “end harmonics” naturally integrate to zero (no end spacers) 7. Combined function field, (offsets in geometric errors included) 8. Islands and wedges replaced by ribs 9. Grading using a single strand with different cables, hybrids Nb3sn+HTS

  • 10. Possible no conductor insulation (to ground only, ceramic coating)
  • 11. Extended technology to curved coils and other type magnets

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Need to Explore

1) Fabrication:

  • Nb3Sn dimensional changes during heat treatment
  • Electrical integrity (conductor to spar)

2) Mechanics:

  • Structure, pre-stress, cool-down
  • Shear stress at interface

3) Protection:

  • protection scheme
  • protection heaters and other instrumentation

4) Short-sample and training

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Possible Next Steps

1. Subscale demonstrators – a 3T-4T, 56mm bore NbTi dipole 2. Subscale demonstrators – a small bore HTS dipole (YBCO) 3. Subscale demonstrators – a 12T, 56mm bore Nb3Sn dipole 4. A full scale ~20T design

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Selected References

1.

  • D. S. Robin, D. Arbelaez, S. Caspi, A. Sessler, C. Sun, W. Wan, and M. Yoon, Nucl. Instrum. Meth. Phys. Res.A 659 (2011) 484-493.

2.

  • S. Caspi, D. Arbelaez, H. Felice, R. Hafalia, D. Robin, C.Sun, W. Wan and M. Yoon, Conceptual Design of a 260 mm Bore 5T

Superconducting Curved Dipole Magnet for a Carbon Beam Therapy Gantry, IEEE Trans. Appl. Superconduct., Vol. 22, no. 3, p. 4401204, (2012). 3.

  • C. Sun, D. Arbelaez, S. Caspi, D. Robin, A. Sessler, W. Wan and M. Yoon, Compact beam delivery system for ion beam therapy,

Proceedings of IPAC2011, San Sebastian, Spain p. 3633-3635 (2011). 4.

  • S. Caspi, D. Arbelaez, L. Brouwer, D. Dietderich, R. Hafalia, D. Robin, A. Sessler, C. Sun, and W. Wan, Progress in the Design of a Curve

Superconducting Dipole for a Therapy Gantry, Proceedings of IPAC2012, New Orleans, Louisiana, p. 4097-4099 (2012). 5. D.I. Meyer, and R. Flasck, A new configuration for a dipole magnet for use in high energy physics applications, Nucl. Instrum. Meth.,

  • pp. 339-341, 1970.

6. C.L. Goodzeit, M.J. Ball, and R.B. Meinke, The Double-Helix dipole-a novel approach to accelerator magnet design, IEEE Trans. Appl. Superconduct., Vol. 13, no. 2, pp. 1365-1368, June 2003. 7. A.V. Gavrilin, et al.,New concepts in transverse field magnet design, IEEE Trans. Appl. Supercond.,Vol.13, no. 2, pp.1213-1216,June 2003. 8.

  • A. Devred, et al., Overview and status of the next European dipole joint research activity, Supercond. Sci. Technol. 19, pp 67-83, 2006.

9.

  • C. Goodzeit, R. Meinke, M. Ball, Combined function magnets using double-helix coils, Proceedings of the Particle Accelerator

Conference, 2007 PAC IEEE, pp. 560-562, 2007. 10.

  • S. Caspi, D.R. Dietderich, P. Ferracin, N.R. Finney, M.J. Fuery, S.A. Gourlay, and A.R. Hafalia, Design, Fabrication, and Test of a

Superconducting Dipole Magnet Based on Tilted Solenoids, IEEE Trans. Appl. Supercond, Vol. 17, part 2, pp. 2266-2269, 2007. 11.

  • H. Witte, T. Yokoi, S.L. Sheehy, K. Peach, S. Pattalwar, T. Jones, J. Strachan, N. Bliss, The Advantages and Challenges of Helical Coils

for Small Accelerators-A Case Study, IEEE Transactions on Applied Superconductivity, Vol. 2, p. 4100-4110 (2012) 12.

  • S. Caspi, S. Gourlay, R. Hafalia,, A. Lietzke, J. O'Neill, C. Taylor and A. Jackson, The use of pressurized bladders for stress control of

superconducting magnets, IEEE Trans. on Appl. Superconductivity, Vol, 11, no 1, p. 2272-2275 (2001). 13.

  • S. Caspi, D. Arbelaez, L. Brouwer, D. R. Dietderich, H. Felice, R. Hafalia, D. Robin, C.Sun, W. Wan, A Canted Cosine-Theta Curved

Superconducting Dipole Magnet for a Particle Therapy Gantry, Nucl. Instrum. Meth. To be published 2012/13 14.

  • L. J. Laslett, S. Caspi, and M. Helm, Configuration of coil ends for multipole magnets, Particle Accelerators, 1987, Vol. 22, pp. 1-14.

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