Optics considerations for ERL test facilities Bruno Muratori ASTeC Daresbury Laboratory (M. Bowler, C. Gerth, F. Hannon, H. Owen, B. Shepherd, S. Smith,

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Presentation transcript:

Optics considerations for ERL test facilities Bruno Muratori ASTeC Daresbury Laboratory (M. Bowler, C. Gerth, F. Hannon, H. Owen, B. Shepherd, S. Smith, N. Thompson, E. Wooldridge, N. Wyles)

Overview Optics Layout strategy for ERLP MAD8 Space Charge for the ERLP Analytical ASTRA GPT Start to End (S2E) models for the ERLP MAD8 ELEGANT GENESIS Beam Breakup for the ERLP BI

ERLP Building Layout

Energy Recovery Linac Prototype

Parameters for ERLP 4 ps long bunches, 80 pC 8.35 MeV Injection line (TL2) between 10 m and 15 m 35 MeV Beam Transfer System (BTS) Initial emittance (norm) between 1 mm mrad and 2 mm mrad Transverse beam size ~ 1-16 mm

Beta Functions for ERLP

Dispersion for the ERLP

Injection & Extraction Chicanes (from JLab with thanks)

Alignment: Arc Dipole Magnet with Chamber EBPMs Survey Target Holders 30 deg. extraction port Arc Dipole Magnet 0 deg. extraction port

Compression Chicane (from JLab with thanks)

JLab Wiggler

JLab Wiggler – Testing

JLab Wiggler Model – Beta Functions

ASTRA & Drifts - Analytical Approach Horizontal focusing given by (equivalent for vertical) Sigma matrix transformation New emittance Gaussian bunch (in s)

Results & Comparisons for ASTRA & Drifts – 1 mm mrad

ASTRA & Quadrupoles for TL2 – Long model

ASTRA & Quadrupoles for TL2 – Short model

GPT & Quadrupoles for TL2 – Short model

ASTRA & Quadrupoles for TL2 – Short model ASTRA distribution from gun and booster (CG & FH) Emittance outside transverse plane Gaussian good approximation for emittance growth estimate

GPT All results so far in good agreement Different algorithms also agree Emittance increase appears to be comparable to the analytical estimate in all cases considered Dispersion may be left out for a rough estimate Next: Include bends …

GPT & TL2 with dipoles (short model) – first results

GPT & Quadrupoles for TL2 – Short model

Problem: Fringe Fields, Solution: Enge Function

Transfer Line 2 / Linac Lattice matching with MAD8 - keep Twiss parameters at reasonable values (e.g. β < 50m) - Dispersion free after injection/extraction bends and arcs - 1 st arc: isochronous - 2 nd arc: R 56 = -R 56 bunch compressor - Only exact matching point in transverse and longitudinal phase space is at the entrance of the FEL Tracking with elegant (TL2: E = 8.35MeV, l = 15m, 4 dipoles, 12 quads) Space charge effects ignored

Start to End Model Booster to FEL 8.35/35MeV Elegant FEL to Dump 8.35/35MeV Elegant FEL Interaction GENESIS 250k particles Gun to Booster 0 to 8.35MeV ASTRA 250k particles 10 6 particles Lattice Matching MAD8 Lattice Matching MAD8

S2E Simulation

Sextupole Linearisation Sextupoles in the outward arc help to achieve the shortest possible bunch length Can actually make bunch length too short for lasing! (in theory) Adjustable in real machine to optimise lasing properties In practice we are likely to see disruptive effects not apparent in the model

Beam Breakup and the ERLP Initial calculations & running the code BI (E. Wooldridge) Assume TESLA HOM’s Threshold current 5.12 mA Beam Breakup not a problem for ERLP at this low current

Conclusions Optics with no real problems so far Good agreement between ASTRA and GPT and analytical result for drifts (provided flow is laminar) All to be redone with dipoles correctly modelled Can analytical estimate be used as an upper bound in all cases ? or at least a reasonable 'rough guess' ? Try to take into account space charge by rematching at several stages in injector line. However, this cannot take into account transverse & longitudinal coupling BBU not a problem Start to end simulations only real answer to see if bunch is acceptable for lasing at FEL (to be redone with dipoles)

Daresbury Laboratory - Tower Building

Internal shielding complete

External shielding in construction

Inside Control Room

Assembly Building

Class 100 (ISO 5) Clean Room

Magnet Test Room

Control Room

TRACE-3D Include z component for E field Update continuously (no averaging) Would be nice to take into account longitudinal dispersion 1) Match transfer matrix cpt. R16 (dispersion) to zero 2) Match R26 (angular dispersion) to zero 3) Match R15 (bunch spatial width) to zero 4) Match R25 (bunch angular spread) to zero Usually only first two done (e.g. in MAD8)