Clock tests of space-time variation of fundamental constants
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1 1 Systèmes de Référence Temps-Espace Clock tests of space-time variation of fundamental constants J. Guéna, S. Bize, M. Abgrall, L. De Sarlo, Ph. Laurent, Y. Le Coq, R. Le Targat, J. Lodewyck, P. Rosenbusch, D. Rovera, et al. Rencontres de Moriond on Gravitation: 100 years after GR March 23 rd, 2015 La Thuile, Aosta valley, Italy Ville de Paris
2 Outline 2 Atomic clocks and fundamental constants Rb vs Cs in atomic fountain clocks Some measurements with optical clocks Constraints to variation of constants with time and gravitation potential Prospects
3 Principles of atomic clocks Goal Deliver a signal with stable and universal frequency 3 Atoms can help Bohr frequencies of unperturbed atoms are thought to be perfectly stable and universal Building blocks of an atomic clock macroscopic oscillator Output = macroscopic practically usable signal tightly connected to the atomic transition correction atoms interrogation
4 Motivations for tests with clocks 4 A pending question in modern physics Unification of gravity with the electroweak and strong interactions in a consistent theory Unification theories often allow or even predict violations of Einstein s Equivalence Principle Could manifest themselves by variations of what we call natural constants Laboratory experiments with accurate atomic clocks can search for such variations Constrain unification theories independently of cosmological models Search for physics beyond GR and the Standard Model Complement tests over cosmological timescales, e.g. tests based on atomic absorption lines in the spectra of quasars
5 Atomic transitions and natural constants Leading term in the frequency of atomic transitions Electronic transition 5 Hyperfine transition Molecular vibration and rotation Actual measurements give dimensionless frequency ratios Possibility to test electroweak and strong interactions Electronic transitions: sensitivity to electroweak int. Hyperfine and molecular transitions: sensitivity to the strong interaction via g-factors and m e /m p
6 Sensitivity coefficients 6 m p and g-factors g (i) are not fundamental parameters of the Standard Model They can be related to the light quark mass: m q / QCD Any atomic (and molecular) transition is sensitive to 3 dimensionless fundamental constants, µ = m e /m p, m q / QCD V. V. Flambaum et al., PRD 69, (2004) V. V. Flambaum and A. F. Tedesco, PRC 73, (2006) Generally, sensitivity coefficients can be computed with reasonable uncertainty with QED + QCD k µ << 1% k <1% to 10% k q? Alternatively:, m e / QCD, m q / QCD k, k e, k q d ln(µ)=d ln(m e / QCD ) d ln(m q / QCD )
7 Values of sensitivity coefficients 7 k k k q Rb hfs Cs hfs H hfs H opt ~0 0 0 Yb + E2 opt Yb + E3 opt Hg + opt Sr opt Al + opt Dy rf Diversity of atomic systems is essential To separate electroweak and strong interactions To provide redundancy and signatures Huge sensitivity of Dy RF transition between 2 accidentally degenerated electronic states of different parity Dzuba et al., Phys. Rev. A 68, (2003) Other systems with large sensitivities Diatomic molecules: coincidences between hyperfine and rotational energies give enhancement Flambaum, PRA 73, (2006) Highly charged ions Flambaum, PRL 105, (2010) 229 Th: M1 nuclear transition in the optical domain (163nm) between 2 nearly degenerated nuclear states E. Peik and Chr. Tamm, Europhys. Lett. 61, 181 (2003)
8 3 type of searches Variation with time Repeated measurements between clock A and clock B over few years 8 Variation with gravitational potential Annual modulation of the Sun gravitation potential at the Earth : ~ Several measurements per year, search for a modulation with annual period and phase origin at the perihelion Variation with space Several measurements per year, search modulation with annual period and arbitrary phase Time variation with time interpreted as spatial variation probed by the motion of the Solar system wrt the CMB at 369 km/s or 1.2x10-3 lyr.yr -1 Berengut and Flambaum, Europhys Lett 97, (2012)
9 LNE-SYRTE atomic clock ensemble 9
10 Applications of LNE-SYRTE clock ensemble Time and frequency metrology Realization of highly stable timescale: UTC(OP) Calibration of the international atomic time TAI Develop optical clocks and optical frequency metrology for a redefinition of the SI second 10 Technology development ACES space mission, space clocks, satellite and fiber T&F dissemination, oscillators, etc. Local Lorentz Invariance tests In the photon sector: CSO vs H-maser over > 10 years most stringent Kennedy-Thorndike test by a factor of ~500 P. Wolf et al., Phys. Rev. Lett. 90, (2003), P. Wolf et al., Gen. Rel. Grav. 36, 2351 (2004) P. Wolf et al., Phys. Rev. D 70, (R) (2004), M. Tobar et al., Phys. Rev. D. 81, (2010) In the matter sector: with Zeeman transitions in Cs fountain, interpreted within the SME framework P. Wolf et al., Phys. Rev. Lett. 96, (2006)
11 Atomic fountain clocks 11 Cryogenic Sapphire Ocillator J. Guéna et al., IEEE TUFFC 59, 391 (2012) Ramsey fringes Hz µw from laser stabilized comb detuning (Hz) Atomic quality factor: Best frequency stability (Quantum Projection Noise limited): P ~ 2x10-4 is a single measurement (~ 1.6 s) Best accuracy: (2-3)x10-16
12 LNE-SYRTE FO2: a dual Rb & Cs fountain 12 Dichroic collimators co-located optical molasses Dual Ramsey microwave cavity Synchronized control systems and time-resolved detections of Rb and Cs Almost continuous dual clock operation since 2009 Cs GHz Rb GHz J. Guéna et al., IEEE Trans. on UFFC 57, 647 (2010)
13 Rb/Cs measurements 13 Feb. to Aug measurement (3) Hz (4.4x10-16 ) J. Guéna et al., Metrologia 51, 108 (2014) DCP shift Phys. Rev. Lett. 106, (2011) µw lensing arxiv: v1 Phys. Rev. Lett. 97, (2006) Metrologia 48, 283 (2011) Background collisions Phys. Rev. Lett. 110, (2013)
14 Rb/Cs: search for time variation 14 J. Guéna et al., Phys. Rev. Lett. 109, (2012) Weighted least-squares fit to a line d dt ln Rb Cs ( ) yr 1 With QED calculations: J. Prestage, et al., PRL (1995), V. Dzuba, et al., PRA (1999) d dt ln g g Rb 0.49 Cs ( ) yr 1 With QCD calculations: d dt ln m / ( ) 10 yr q QCD T.H. Dinh, et al., PRA79 (2009)
15 Rb/Cs: search for annual variations 15 J. Guéna et al., Phys. Rev. Lett. 109, (2012) Differential redshift test Variation of constants with gravity
16 Optical clocks Transition probability 16 The clock transition is in the optical domain allowing improved uncertainties Confinement into the Lamb-Dicke regime is used to dramatically reduce the effects of external motion Mandatory to gain over µwave clocks: Trapped ion clocks Spectroscopy in the Lamb-Dicke regime Lattice clocks detuning [khz] Carrier transition, essentially unaffected by external motion
17 Al+/Hg+ optical frequency ratio 17 T. Rosenband et al., Science 319, 1808 (2008) Fractional uncertainty: 5.2x10-17 in units of Since then improved to 8.6x10-18 Chou et al., PRL 104, (2010)
18 Sr lattice clock absolute frequency measurements 18 Le Targat et al., Nat. Comm. 4, 2109 (2013) Sr = ± 0.13 Hz (3.1x10-16 ) See also PTB measurement in excellent agreement: New J. Phys. 16, (2014) & Chr. Lisdat s talk SYRTE JILA Tokyo PTB NICT NMIJ QED + QCD
19 Global analysis of variation with time 19 Sensitivity of frequency ratio to drift of constants: d/dt ln( 1 / 2 ) k d/dt ln()+ k d/dt ln()/dt + k q d/dt ln(m q /Λ QCD ) 1 / 2 k k k q d/dt ln( 1 / 2 ) (10-16 yr -1 ) Rb/Cs ± 0.61 SYRTE (PRL 109, update) H(1S-2S)/Cs ± 63 MPQ + SYRTE (PRL92, 2004) Yb + E2/Cs ± 1.9 PTB, NPL (PRL 113, 2014) Yb + E3/Cs ± 4.1 PTB, NPL (PRL 113, 2014) Hg + /Cs ± 3.9 NIST (PRL 98, 2007) Sr/Cs ± 1.8 Tokyo, JILA, SYRTE, PTB (+NICT, NMIJ) (162 Dy- 163 Dy)/Cs (-4.0± 4.1)10 8 Berkeley (PRL 2007) (162 Dy- 164 Dy)/Cs (-2.4± 2.8)10 6 Berkeley (PRL 2013) Al + /Hg ± 0.79 NIST (Science 2008) To be added: 88 Sr+/Cs (NPL, NRC) Least square fit d/dt ln()= (-0.24 ± 0.23)10-16 yr -1 d/dt ln() = (1.11 ± 1.39)10-16 yr -1 d/dt ln(m q /Λ QCD ) = (58.5 ± 29.5)10-16 yr -1 mainly determined by Al + /Hg + mainly determined with Rb/Cs mainly determined by Opt/Cs multiply by ~833 yr.lyr -1 for spatial variation INDEPENDENT OF COSMOLOGICAL MODELS
20 Global analysis of variation with gravity Variations of frequency ratios with gravitational potential d/du ln( 1 / 2 ) k d/du ln()+ k d/du ln() + k q d/du ln(m q /Λ QCD ) 20 1 / 2 k k k q c² d/du ln( 1 / 2 ) (10-6 ) Rb/Cs ± 0.67 SYRTE Rb/Cs ± 1.3 USNO (PRA87, 2013) H hf /Cs ± 1.40 NIST, SYRTE, PTB, INRIM (PRL98, 2007) H hf /Cs ± 1.1 USNO (PRA87, 2013) H hf /Cs ± 4.8 SYRTE (with UWA, PRD 87, 2013) Rb/H hf ± 10 SYRTE (with UWA, PRD 87, 2013) Rb/H hf ± 0.49 USNO (PRA87, 2013) Hg + /Cs ± 3.5 NIST (PRL 98, 2007) Sr/Cs ± 1.5 Tokyo, JILA, SYRTE, PTB (+NICT, NMIJ) (162 Dy- 163 Dy)/Cs (1.34± 1.04)x10 8 Berkeley (PRL 2007) (164 Dy- 162 Dy)/Cs (2.2± 2.1)x10 6 Berkeley (PRL 2013) Least square fit c² d/du ln()= (0.32 ± 0.46)10-6 c² d/du ln() = (-0.23 ± 2.0)10-6 c² d/du ln(m q /Λ QCD ) = (-3.07 ± 5.58)10-6 INDEPENDENT OF COSMOLOGICAL MODELS
21 Summary and Prospects Atomic clocks provide high sensitivity measurements of present day variation of constants Clock tests are independent of any cosmological model Complement tests at higher redshift (geological and cosmological time scale) Inputs for developing unified theories 21 Exploit clock data to search for topological dark matter Search for the passage of topological defects Derevianko & Pospelov, Nat. Phys. 10, (2014) In the future: improvements from Nature 506, 71 (2014), Nat. Photon. 9, 185 (2015) arxiv: Improvement of clocks: now low Exploiting advanced remote comparison methods - ACES (L. Cacciapuoti s talk): mid for ground-to-ground - Coherent optical fiber links: <10-18 Science 336, 441 (2012) Opt. Express 20, (2012) Additional atomic systems - Yb, optical vs Rb, Hg, optical frequency ratios - Molecules, highly charged ions, 229 Th 10-18
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