New Progress of the Nonlinear Collimation System for A. Faus-Golfe J. Resta López D. Schulte F. Zimmermann.

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Presentation transcript:

New Progress of the Nonlinear Collimation System for A. Faus-Golfe J. Resta López D. Schulte F. Zimmermann

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 2 Basic Scheme: The purpose of the 1 st nonlinear element is to blow up beam sizes and particle amplitudes, so that the collimator jaw can be placed further away form the nominal beam orbit (reducing the wake fields) and the beam density is decreased (for collimation survival). A 2 nd nonlinear element downstream of the spoiler, and  from the 1st, cancels all the aberrations induces by the former increase beam size at the spoilerscancel aberrations

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 3 collimation only in energy maximize the overall fraction of the system occupied by bends and decreased the bending angle until SR became reasonably small but no bends between the skews to cancel the geometric aberration (R 16 s1s2 = 0 ) avoiding the luminosity degradation keep  -functions as regular as possible to avoid the need of chromatic correction The changes respect to the previous:

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 4 The nonlinear system for CLIC: Increase  y at spoiler Cancellation of geometric aberrations

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 5 The optics solution:

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 6 The optics solution in the BDS:

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 7 Performance from analytical studies:

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 8 Tracking studies: Optics lattice MAD Placet SAD … Entrance: Multiparticle tracking Beam-beam interaction Guinea-Pig performance transport Lie Importance of the benchmarking of codes IP:

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 9 Luminosity vs skew sextupole strength:

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 10 Generate/reads MADx input/output compute beam sigmas from map coefficients use SVD or Simplex algorithm to optimize the sigmas Luminosity optimization: MAPCLASS (Python code) Optimization of the beam sizes [R. Tomás,”MAPCLASS: a code to optimize high order aberrations” CLIC Note (2006)]

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 11 Luminosity optimization: Skew sextupoles : K 2 L =20.86 m -2 Skew octupole: K 3 L= m -3 Normal sextupole : K 2 L = -0.8 m -2 Two additional multipoles for local cancellation of the higher order aberrations Thin multipoles have been used for a first test !

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 12 beam sizes order by order: Second order Fourth order Third order

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 13 Luminosity optimization : For an integrated skew sextupole strength K s =20.86 m -2

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 14 Particles distribution at the spoiler: Horizontal plane: δ 0 =1% Collimation cut a x =1.103 mm

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 15 Vertical plane: δ 0 =1% Collimation cut a y =1.669 mm Particles distribution at the spoiler:

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 16

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 17

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 18

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 19

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 20

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 21

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 22

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 23

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 24

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 25

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 26

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 27

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 28

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 29

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 30

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 31 Collimation gap For a beam with 3% full width energy spread a y =1.669 mm a x =1.103 mm

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 32 K s =20.86 m -2 Average energy offset Δ=1.3 % Beam peak density at the spoiler vs skew sextupole strength: Beam is highly non-gaussian at the spoiler, and then it is the density which matters for the collimator survival, not the rms beam size. The spoiler survival is guarantee for off-momentum beams (>1%) using an integrated skew sextupole strength K 2 L ≈20 m-2 beryllium spoiler: density limit = x 10 9 /mm 2 per bunch

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 33 Collimation efficiency and loss map Tracking sample by using the code Placet with an input gaussian halo of 5x10 4 macroparticles: 12.5σ x, 100σ y (a 25% increase over collimation depth:10σ x and 80σ y ) and 4% full width energy spread (energy collimation depth: ± 1.3%) Cleaning efficiency: ENGYSP ENGYAB YSP1; XSP1 YSP2; XSP2 YSP3; XSP3 YSP4; XSP4 Energy spoiler YSP1; XSP1 YSP2; XSP2 YSP3; XSP3 YSP4; XSP4 Non-linear collimation Linear collimation Linear collimation system ≈ 5.x10 -4 Nonlinear collimation system ≈ 5.5x10 -4 # outside collimation depth at FD # total initial halo Aperture final doublet: 14σ x and 83σ y

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 34 Collimation efficiency and machine protection For failures scenarios mis-steered or errant beams will hit the energy spoiler Tracking of gaussian beams of 10 5 macroparticles for different energy offsets and without energy spread. Beams with energy offset ≥ 1.3 % (energy collimation depth) are totally intercepted by the spoiler. The nonlinear collimation system uses a vertical spoiler. Unlike the linear collimation system, the beam density is reduced by the nonlinear system as the beam energy offset increases. This helps to spoiler survival Linear Nonlinear Collimation limit

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 35 Outlook A skew sextupole integrated strength of ≈ 20 m -2 has been chosen. For this value the spoiler survival is guaranteed for off-momentum beams (> 1 %). The chromatic behavior of the optics has been characterized. Good agreement between the simulated horizontal and vertical rms beam sizes at the spoiler as a function of the skew sextupole strength and the analytical expressions has been found. High chromatic aberrations of second, third and fourth order are found. The luminosity is degraded with the excitation of the skew sextupole. A local cancellation of higher order aberrations was made using two additional thin multipoles: a skew octupole and a normal sextupole. The luminosity was improved by more than a factor 2. Tracking studies with Placet show a comparable cleaning efficiency from linear and nonlinear collimation system. The nonlinear collimation system uses a vertical spoiler. Unlike the linear system, the beam density is reduced by the nonlinear system as the beam energy offset increases. This helps to spoiler survival.

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 36 Some remarks and Ongoing studies A shorter lattice( 1.5 Km) is being studied We have only defined apertures for the collimators in the nonlinear collimation system. No aperture is defined for bendings and quadrupoles. The loss maps for the comparison between linear and nonlinear collimation systems have been created with a new version of Placet (in collaboration with H. Burkhardt and L. Neukermans). For a first test we have as input halo at the entrance of the BDS a gaussian distribution of particles with dimensions in the transversal planes 25% higher than the collimation depths. To avoid the dependence of the cleaning efficiency with the halo model it would be better to do a scan for different halo amplitudes as we have used for the cleaning efficiency study of the nonlinear collimation system of the LHC. More realistic simulations can be made using the incoming halo generated by beam-gas scattering in the Linac (from H. Burkhardt and L. Neukermans)

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 37 Some analytical calculations: The Hamiltonian: The deflection:

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 38 Position at the downstream spoiler: Position at the downstream spoiler w/o skew sextupole: Some analytical calculations:

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 39 Some analytical calculations: The Hamiltonian: The deflection:

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 40 Position at the downstream spoiler: Position at the downstream spoiler w/o skew sextupole: Some analytical calculations:

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 41 Beam size at the spoiler: average momentum offset Some analytical calculations: -Gaussian distribution for transverse -Uniform flat momentum distribution for longitudinal

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 42 Some analytical calculations: The Hamiltonian: The deflection:

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 43 Some analytical calculations: The Hamiltonian: The deflection:

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 44 Position at the downstream spoiler: Position at the downstream spoiler w/o skew sextupole: Some analytical calculations:

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 45 Beam size at the spoiler: average momentum offset Some analytical calculations: -Gaussian distribution for transverse -Uniform flat momentum distribution for longitudinal

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 46 Beam size at the spoiler for uniform flat momentum distribution: Some analytical calculations:

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 47 For spoiler survival: minimum beam size [S. Fartoukh et al.,”Heat Deposition by Transient Beam Passage in the Spoilers” CERN SL AP (2001)] Some analytical calculations:

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 48 The sextupolar deflection also yields a weak betatron collimation for horizontal or vertical amplitudes at collimation depth (units of  ) of: Additionally we can collimate (in the other betatron phase) using the linear optics: Energy collimation depth (units of  Some analytical calculations:

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 49 The achievable value of D xs is limited by the emittance growth Δ(γε x ) due to SR in the dipole magnets: f : fraction of the initial emittance I 5 : radiation integral 1.0 x m 7% Some analytical calculations:

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 50 r.m.s beam size at the spoiler vs skew sextupole strength: Taking the analytical formulas: K 2 L ~ 20 m -2 Spoiler survival is guaranteed for off-momentum beams (>1%) for a integrated sextupole strength K 2 L ~ 20 m -2

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 51 -I transformation between the pair of skew sextupoles: Some analytical calculations:

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 52 -I transformation between the pair of skew sextupoles: Some analytical calculations: without bends between skews -I transport + higher dispersion terms between the pair of skew sextupoles

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 53 Some analytical calculations : Beam size at the second skew sextupole: average momentum offset uniform flat momentum distribution:

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 54 Some analytical calculations: taking +

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 55 Some analytical calculations: with +

15-17 May LAL A. Faus-Golfe Electron Accelerator R&D for the Energy Frontier 56 Computation of the beam sizes: