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Optical lattice clock Tetsuya Ido ( ) National Institute of Information and Communications Technology (NICT) 1 Personal research background Ph. D thesis in 98 in Tokyo (Prof. Shimizu) Dynamics of cite hopping processes


  1. Optical lattice clock Tetsuya Ido ( 井戸 哲也 ) National Institute of Information and Communications Technology (NICT) 1

  2. Personal research background • Ph. D thesis in ’98 in Tokyo (Prof. Shimizu) – Dynamics of cite ‐ hopping processes of cold atoms in optical lattices • Post doc. in Gonokami JST ‐ ERATO project (98.4 ‐ 02.9) – Cold Sr experiment from scratch with Katori • Post doc. In Jun Ye’s group in JILA (’02.10 ‐ ’06.6) – Built a Sr system, learn lots for precision spectroscopy • JST ‐ PRESTO (’05.10 ‐ ’09.03) – HHG of NIR pulses to obtain coherent VUV pulses for a state ‐ detection of Al+ or In+ ions (ongoing zt NICT) • NICT Space ‐ Time Standards section (’06.10 – ’12.10 ) – Sr lattice clock, fiber ‐ transfer (Temporarily (?) at Strategic Planning Section ) 2

  3. What’s NICT? Japanese national institute responsible for frequency standards & Japan Standard Time (JST). Activity on atomic frequency 87 Sr lattice clock optical standard standards in NICT  clock = 429 228 004 229 873.9 (1.4) Hz Cs fountain (Cs limit) |   clock /  clock | = 5.1 × 10 -16 primary frequency standard (NICT ‐ CsF1) App. Phys. Express 5 , 022701 (2012) |  f / f | = 1.4 × 10 -15 40 Ca + single ‐ ion optical standard (BIPM accepted this # in 2007) The most accurate Cs fountain in Asia  clock = 411 042 129 776 398.4 (1.2) Hz Metrologia 45 139 (2008) |   clock /  clock | = 2.2 × 10 -15 Opt. Express , 20, 22034 (2012) New ion clock In+ project has started. 3

  4. Measurement Evaluation of the nature quantitatively Result of the measurement (Normally expressed as a number) Value to be measured = Standard Measurement consists of (i) ratio measurement and (ii) preparation of standards. Uncertainty of measurement = ������������ �� ������ � ������������� ���������� ��� ����� � In case of ~10 ‐ 17 (Al+, Yb+, Sr) <10 ‐ 19 (frequency comb) optical frequency, … Invention of frequency combs has reduced 1 st term in early 2000s. Then, second term needs to be improved. → lattice clock & QIP clock proposed in 2001 by Wineland 4 QIP: Quantum Information Processing

  5. Are we ready to redefine the SI second ? No. Requirement • Saturation of the progress in optical clocks • Method to confirm the agreement of frequencies all over the world QZSS Ordinary time transfer using satellites GPS Currently 10 ‐ 15 level Communication VLBI satellites Uncertainty and stability incompatible with superb characteristics of optical standards Atomic clock Atomic clock 5

  6. Optical Clock Components 2) Precision atomic spectroscopy Feedback System Locks Oscillator to Detector atomic resonance  1) Highly stable lasers Clock Oscillator  a Atoms High-Q resonator Laser Laser linewidth < 1 Hz 3) Ultrafast optical frequency comb Coherent Optical pulses out (Clockwork) Optical Freq. Synthesizer Divider Microwave pulses out Counter 456 986 240 494 158 Diddams et al ., Science 293, 825 (2001). Ye et al , Phys. Rev. Lett. 87, 270801 (2001). 6

  7. Before the lattice clock neutral atom trapped ion ENSEMBLE of atoms SINGLE ion in Lamb-Dicke regime in free space       , ( ) E R     x Sideband cooling enables Laser cooling Residual Doppler shifts Lamb-Dicke regime & Doppler-free spectroscopy Spectroscopy Recoil & Doppler free Saturated-absorption;Ramsey spectrum       1 ( / ) ; / Q S N Q Precision High line-Q (long  int ~1/  ) better S/N ~ ( N atom ) 1/2 Shot noise; N ion =1 Uncertainties atom-atom interactions trapping EM field & - cold-collision shifts → micromotion Improvements 7

  8. What lattice clocks aimed: equivalently lots of ion clocks at once Free Neutral Atoms Single Trapped Ion (Stability) (Accuracy) • Many Quantum Absorbers • Tight Confinement – Large N – No Doppler    1 1 1 – Long Interrogation Times T     cycle noise     • No Collisions Q S N N 0 Merge together !! Merge together !! Tight confinement of neutral atoms w/o perturbation to clock frequency 8

  9. The Lamb ‐ Dicke regime Triplet states Singlet states Definition: Spatial confinement << transition wavelength  F Coupling by FORT laser 3 P 0, 1, 2  F  : vibrational frequency 1 S 0 Spectroscopy  • Optical dipole potential for 1 S 0 , 3 P 1 states       2   • ; resolved sideband 7 . 1 kHz •Recoil frequency <<   1 3 • , , ; elastic scattering of photons S n P n 0 1 9

  10. Optical dipole trap for alkaline earth atoms cooling transition 5 s5d 5p 2 3 P 0,1,2 3 D 1,2,3 Clock transition 5 s6s 3 S 1 5 s 5 p 1 P 1 Far ‐ off resonant 5 s4d 3 D 1,2,3 5 s 5 p 1 D 2 Optical trap (FORT) 688nm  F 2.9um 3 P 1 3 P 0 3 P 2 5 s 5 p 1 st cooling  B =460nm Key points  F 2 nd cooling •Electronic states coupled to those with  R =689nm same spin. • 3 P 1 has resonance at 688nm and 2.9um 5 s 2 1 S 0 10

  11.    atomic (true) resonance  x : vibration frequency of confinment Absorption R: photon recoil energy (from |g>) � � � � � �� � � 2� Spectrum of free atoms Emission with velocity distribution (from |e>) Center shifts one recoil frequency from true resonance frequency Confinements allows us to know where the resonance is. D. Wineland and W. Itano, “Laser cooling of atoms” Phys. Rev. A, 20 , 1521 (1979) 11

  12. Suppression of photon ‐ recoil shift in Lamb ‐ Dicke regime Doppler shift 15   Photon counts (arb. units) 2 / / 2 5kHz E h hk m R Recoil shift free space   10 2        /  ( ) k v E O v abs 0 R 5 2.0 1/e full width 100kHz 1.8 Scattered photon counts 1.6 FWHM: 1.4 10.86kHz 1.2 X10 0 1.0 0.8 -200 -100 0 100 200 0.6 Probe-laser frequency (kHz) 0.4 0.2      confined space: n -60 -40 -20 0 20 40 abs 0 Probe laser frequency (kHz)  / 1 Lamb-Dicke regime: I I  1 0 12 T. Ido and H. Katori, PRL 91 053001 (2003).

  13. Absolute frequency measured in NICT 429 228 004 229 873.9 (1.4) Hz (Cs limit) [1] G. K. Campbell, et al ., Metrologia 45 , 539 (2008). [2] X. Baillard, et al ., EPJD 48 , 11 (2008). [3] F. L. Hong, et al ., Opt. Lett. 34 , 692 (2009). [4] St. Falke, et al ., Metrologia, 48 399(2011) [5] A. Yamaguchi, et al ., Appl. Phys. Express 5 022701 (2012) [2] [1] [3] [4] [5] Japanese Sr large uncertainty? No. Basically due to the lack of stable Cs fountain clocks in Japan. Both Japanese clocks rely on International Atomic Time 13

  14. Goal: Confirmation of same frequency in ~10 -16 between the clocks located at NICT and the Univ. of Tokyo by a fiber-link Tokyo is the only area that has two optical lattice clocks in distant laboratories. 14

  15. Fiber link of clocks located at NICT and UT [1] M. Kumagai et al ., Opt. Let. 34, 19, 2949 (2009). Urban Fiber link in Tokyo [2] M. Musha et al ., Opt. Exp. 16, 21, 16459 (2008). [3] N. Newbury et al ., Opt. Let. 32, 21, 3056 (2007). [4] H. Jiang et al ., J. Opt. Soc. Am. B 25,12,2029 (2008). [5] G. Grosche et al ., Opt. Lett. 34, 2270 (2009). Otemachi Phase noise per km 60-km–long fiber Our link Tokyo Bay Google map Much larger amount of phase noise Probably due to (1) Almost half of the link is buried along a subway line (2) About one third of the link is wired in the air Almost of the link noise comes 15 [1] [2] [3] [4] [5] from NICT ‐ Otemachi part

  16. Optical carrier transfer using a fiber link 60 km NICT Measurement part returned light reference UT Transfer system based on a fiber interferometer Double fiber noises, 2φ, canceled at the local site φ=0 at the remote site L. S. Ma et al ., Opt. Lett. 19, 1777 (1994). EDFA is out of the phase-noise compensated path Remaining half of the noise does not limit the performance of our system By independent measurements 16 M. Fujieda et al ., Opt. Express. 19, 16498 (2011).

  17. Theoretical lim it by round-trip cancellation Round ‐ trip signal delay limitation of loop bandwidth Phase noise cancellation ratio: S remote : phase noise at remote site   1 S f   S fiber : fiber induced phase noise 2   2 π remote f   3 S f fiber f : Fourier frequency τ : One-way traveling time Ref: Williams et al., JOSA B 25 8. ex. In 90 km transfer, cancellation ratio = 56 dB at 1 Hz 17

  18. Evaluation of the fiber link NICT 45 km 15 km Otemachi UT 15 dB loss 15 dB Koganei Total length: 90 km, optical loss: 30 dB 10 6 Unstabilized 56 dB 10 4 Sφ [dBc/Hz] 10 2 Stabilized 10 0 10 -2 10 -1 10 0 10 1 10 2 10 3 18 Fourier frequency [Hz]

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