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Measurement of the electrons electric dipole moment Mike Tarbutt Centre for Cold Matter, Imperial College London. Pier and Ocean , Mondrian University of Birmingham, 6 th March 2013 The electrons electric dipole moment (EDM, d e )


  1. Measurement of the electron’s electric dipole moment Mike Tarbutt Centre for Cold Matter, Imperial College London. ‘Pier and Ocean’ , Mondrian University of Birmingham, 6 th March 2013

  2. The electron’s electric dipole moment (EDM, d e ) Predicted values for the electron edm d e (e.cm) 10 -22 T - - Spin Spin 10 -24 MSSM Edm Edm + + f ~ 1 10 -26 Multi Higgs Left - MSSM 10 -28 Right f ~ a/p Either d e = 0, or T 10 -30 T CP implies 10 -32 10 -34 10 -36 Standard Model Insufficient CP

  3. Measuring the EDM – spin precession B E Particle precessing in anti-parallel magnetic and electric fields Measure change in precession rate when electric field direction is reversed

  4. Using atoms & molecules to measure d e For a free electron in an applied field E , expect an interaction energy - d e .E N.B. Analogous to interaction of magnetic dipole moment with a magnetic field, - m . B E Interaction energy = - d e .E eff E eff = F P Polarization Structure dependent, factor ~ 10 (Z/80) 3 GV/cm Electric Atom / Molecule Field For more details, see E. A. Hinds, Physica Scripta T70, 34 (1997)

  5. We use a molecule – YbF Effective field, E eff (GV/cm)

  6. Relevant energy levels in the YbF molecule A 2 P 1/2 ( n = 0, N = 0) 552 nm E d e E eff M F -1 0 +1 F = 1 -d e E eff X 2 S + ( n = 0, N = 0) 170 MHz F = 0 Electric We measure the splitting 2d e E eff between the M F = +1 and M F = -1 levels Field

  7. Measurement scheme – a spin interferometer PMT HV+ B rf pulse Pulsed YbF Probe beam A-X Q(0) F=0 HV- Pump A-X Q(0) F=1 F=1 F=0

  8. Measuring the edm with the interferometer Signal α cos 2 [ f /2] = cos 2 [( m B B – d e E eff ) T / ћ ] Counts B E E

  9. Modulate everything ±E ±B ±  B spin ±rf1f ±rf2f interferometer ±rf1a Signal ±rf2a ±rf f ±laser f 9 switches: 512 possible correlations  The EDM is the signal correlated with the sign of E.B  We study all the other 511 correlations in detail

  10. Result (2011)  6194 measurements of the EDM, each derived from 4096 beam pulses  Each measurement takes 6 minutes  d e = (-2.4 ± 5.7 stat ± 1.5 syst ) × 10 -28 e .cm  | d e | < 10.5 × 10 -28 e.cm (90% confidence level) Nature 473, 493 (2011)

  11. Correcting a systematic error F = 1 E hyperfine interval hyperfine interval F = 1 Stark-shifted Stark-shifted rf rf E F = 0 F = 0 Imperfect E-reversal rf detuning phase shift: ~100 nrad/Hz Changes detuning via Stark shift Phase correlated with E-direction Correction to EDM: (5.5 ± 1.5) × 10 -28 e .cm

  12. Systematic uncertainties Effect Systematic uncertainty (10 -28 e .cm) Electric field asymmetry 1.1 Electric potential asymmetry 0.1 Residual RF1 correlation 1.0 Geometric phase 0.03 Leakage currents 0.2 Shield magnetization 0.25 Motional magnetic field 0.0005

  13. Result d e = (-2.4 ± 5.7 stat ± 1.5 syst ) × 10 -28 e .cm Predicted values for the electron edm d e (e.cm) 10 -22 Excluded region 10 -24 MSSM f ~ 1 10 -26 Multi | d e | < 10.5 × 10 -28 e.cm (90% confidence) Higgs Left - MSSM (5 × 10 -19 Debye) 10 -28 Right f ~ a/p 10 -30 Improvements planned 10 -32 to explore this region 10 -34 10 -36 Standard Model

  14. How to do better 1 1 1 The statistical uncertainty scales as: T E N Electric field Total number of Coherence time participating molecules

  15. Our dream experiment

  16. Cryogenic source of YbF  Produce YbF molecules by ablation of Yb/AlF 3 target into a cold helium buffer gas  Helium is pumped away using charcoal cryo-sorbs  Produces intense, cold, slow-moving beams

  17. Cold, slow beam of YbF molecules  Rotational temperature: 4 ± 1 K  Translational temperature: 4 ± 1 K Speed vs helium flow Flux vs helium flow Molecules / steradian / pulse Flow rate / sccm

  18. Magnetic guide  Permanent magnets in octupole geometry, depth of 0.6 T  Separates YbF molecules from helium beam  Guides 6.5% of the distribution exiting the source

  19. Laser cooling v’= 0 A 2 P ½ 0.3% 6.9% 92.8% 584 nm 568 nm 552 nm X 2 S  (N  =1) v’’=2 v’’=1 v’’= 0 Laser Laser Excited state Spontaneous emission  Laser cooling is the key step!! Absorption Ground state

  20. Simulations for YbF in an optical molasses 6 beams each containing 12 frequencies from 3 separate lasers – 750 mW total

  21. Sensitivity of an EDM fountain experiment Quantity Value How determined? 10 13 Molecules in cell Measured by us Extraction efficiency 0.5 % Measured by Doyle group Fraction in relevant rotational state 24 % Boltzmann distribution Fraction accepted by guide 6.5 % Magnetic guide simulation Fraction cooled in molasses 0.76 % Molasses simulation Rotational state transfer efficiency 100 % Pi-pulse Free-expansion at 185 m K Fraction though fountain 7.5 % Detection efficiency 100 % Fluorescence on closed transition Coherence time 0.25 s By design Repetition rate 2 Hz By design 6 x 10 -31 e.cm EDM sensitivity in 8 hours Statistical sensitivity

  22. Thanks... Jony Hudson Ed Hinds Ben Sauer Joe Smallman Sarah Skoff Thom Wall Jack Devlin Nick Bulleid Aki Matsushima Dhiren Kara Rich Hendricks Valentina Zhelyazhkova Anne Cournol

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