Download presentation
Presentation is loading. Please wait.
1
11.09.2018 I Alexander Nass for the JEDI collaboration
Commissioning of the RF Wien filter for a first deuteron EDM measurement at COSY/JΓΌlich I Alexander Nass for the JEDI collaboration
2
Proof of principle experiment at COSY: (βprecursor experimentβ)
Highest EDM sensitivity shall be achieved with a new type of machine: An electrostatic storage ring, where: Centripetal force produced primarily by electric fields Electric field couples to EDM and provides required sensitivity (< 1028 e cm) In this environment, magnetic fields mean evil (since π is large) Idea behind proof of principle experiment with novel RF Wien filter ( πΈ Γ π΅ ): In magnetic machine, particle spins (protons, deuterons) precess about stable spin axis (β
direction of magnetic fields in dipole magnets) Use RF device operating on some harmonic of the spin precession frequency: Phase lock between spin precession and device RF Allows to accumulate EDM effect as functionof time in cycle (~ 1000 s) Show that conventional storage ring usable for first direct EDM measurement 11. September 2018
3
Model calculation of EDM build-up with RF Wien filter
Ideal ring with deuterons at π π =970 MeV/c: πΊ=β0.143, πΎ=1.126, π π = π πππ£ πΎπΊ+ πΎ =0 β kHz Electric RF field integral assumed 1000 Γ πΈ ππΉ βππ β2200 kV (w/o ferrites) EDM accumulates in π π¦ (π‘)β π EDM 11. September 2018
4
The RF Wien filter Waveguide design provides πΈ Γ π΅ by design. Support for geodetics Inner support tube Support structure for electrodes RF feedthrough Ferrit cage BPM (Rogowski coil) Beam pipe (CF 100) Copper electrodes Ferrit cage Mechanical support Vacuum vessel with small angle rotator Belt drive for rotation Aim was to build the best possible device with respect to electromagnetic performance, mechanical tolerances, etc. Device rotatable by in situ Clamps for the Ferrit cage ~1 m 11. September 2018
5
Electromagnetic field simulations
Full-wave simulation with CST Microwave Studio Each simulation required ~12 hours of computing time Excellent cooperation with RWTH Aachen and ZEA / FZ JΓΌlich 11. September 2018
6
Driving Circuit Realization with load resistor and tunable elements Maximum 4 Γ 1 kW power available Adjustment of phase and relative amplitudes of E and B field Different πΏπ permit the use in the frequency range of 0.6β1.7 MHz Current / voltage detectors π,πΌ π=1β¦9 used to monitor the system Driving circuit used to power system and match it for zero Lorentz force 11. September 2018
7
Phase and impedance matching
Measured phase and impedance for π WF =871 kHz πΈ/π΅ phase as function of πΆL and πΆT Impedance π9 as function of πΆL and πΆT π 9 =79 Ξ© when matched to deuteron momentum of 970 MeV/c 11. September 2018
8
Control System Control via LABVIEW. Feedback loops keep the system in optimal working condition. EPICS used to exchange data. 11. September 2018
9
Installation into COSY
Installed at COSY since April 2017. 11. September 2018
10
Lorentz force measurements
COSY BPMs measure beam position Unmatched RF Wien filter excites beam at π WF Lock-In amplifiers are used to extract excitation from BPM signal Signal is sent to EPICS RF Wien filter is matched by minimizing the beam excitation 11. September 2018
11
Lorentz force measurements
Dependence on beam size and shape: Normal COSY lattice Matching point at πΆL = 6800 and πΆT = 4950, where in addition phase between πΈ and π΅ field is zero. 11. September 2018
12
Lorentz force measurements
Dependence on beam size and shape: COSY lattice with low-π½ section on Same matching point at πΆL = 6800 and πΆT = 4950. Excitations in unmatched case larger. 11. September 2018
13
Lorentz force measurements
Dependence on RF Wien filter frequency 629.4 kHz 871 kHz Different matching points. Tuning with loop 2 and 3. kHz kHz 11. September 2018
14
Driven oscillations Matched RF Wien filter in 90Β° position (radial B field): Polarization is rotated in π₯π¦ plane. 11. September 2018
15
COSY cycle for resonant build-up measurements:
RF Wien filter in 0Β° position (vertical π΅ field) Beam preparation (injection, acceleration, bunching, cooling) Switch off cooler, including toroid magnets Rotation of spin into horizontal plane (RF solenoid) Start spin tune feedback set relative phase between RF-WF and spin precession Switch on Siberian Snake Power up RF Wien filter Measure build-up π π¦ (π‘) 11. September 2018
16
Resonant build-up Rate of out-of-plane rotation angle πΌ as function of RF-WF phase. Variation of the RF Wien filter rotation angle, Siberian snake off. 11. September 2018
17
Resonant build-up Rate of out-of-plane rotation angle πΌ as function of RF-WF phase. Variation of the spin angle by Siberian snake. RF Wien filter at 0Β°. 11. September 2018
18
Expectation for π= 10 β20 e cm in ideal COSY ring
Resonant build-up Expectation for π= 10 β20 e cm in ideal COSY ring 11. September 2018
19
Expectation for π= 10 β18 e cm in ideal COSY ring
Resonant build-up Expectation for π= 10 β18 e cm in ideal COSY ring 11. September 2018
20
Resonant build-up: Data from COSY
π= 10 β20 e cm, ideal COSY ring ππ data points from last run In upcoming run, produce map covering minimum 11. September 2018
21
Summary RF Wien filter method together with spin tracking simulation is a powerful tool to: Rotate spin in π₯π¦ plane (in 90Β° mode) Measure resonant EDM build-up of vertical polarization Conduct a first EDM measurement with deuterons Study imperfections of accelerator Next steps: Improve beam position monitors around RF Wien filter Improvements to Siberian snake First EDM measurement with deuterons (Nov./Dec. 2018) 11. September 2018
Similar presentations
© 2024 SlidePlayer.com. Inc.
All rights reserved.