TRIUMF Atomic Parity Violation in Francium Seth Aubin College of William and Mary PAVI 2011 Workshop La Sapienza University, Rome.

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Presentation transcript:

TRIUMF Atomic Parity Violation in Francium Seth Aubin College of William and Mary PAVI 2011 Workshop La Sapienza University, Rome

FrPNC collaboration S. Aubin (College of William and Mary) J. A. Behr, K. P. Jackson, M. R. Pearson (TRIUMF) V. V. Flambaum (U. of New South Wales, Australia) E. Gomez (U. Autonoma de San Luis Potosi, Mexico) G. Gwinner, R. Collister (U. of Manitoba) D. Melconian (Texas A&M) L. A. Orozco, J. Zhang (U. of Maryland at College Park) G. D. Sprouse (SUNY Stony Brook) Y. Zhao (Shanxi U., China) Funding

Atomic Parity Violation: Basic Processes e-e- e-e- NN  e-e- e-e- NN Z0Z0 e-e- e-e- NN  W ,Z 0 exchange in nucleus Standard Electromagnetic Interaction (parity conserving) Z 0 exchange Electron-Nucleon PNC (nuclear spin-independent) Intra-nuclear PNC Anapole moment (nuclear spin-dependent)

Atomic Parity Violation: Basic Processes e-e- e-e- NN  e-e- e-e- NN Z0Z0 e-e- e-e- NN  W ,Z 0 exchange in nucleus Standard Electromagnetic Interaction (parity conserving) Z 0 exchange Electron-Nucleon PNC (nuclear spin-independent) Intra-nuclear PNC Anapole moment (nuclear spin-dependent) PNC

Motivation 1: Nuclear Spin-Independent PNC e-e- e-e- NN Z0Z0 Z 0 exchange Electron-Nucleon PNC (nuclear spin-independent) The Hamiltonian for this interaction: (infinitely heavy nucleon approximation) G = Fermi constant = /m p 2 Proton: Neutron: AeAe VNVN [Standard Model values for  1, (p,n) ]

Motivation 1: Nuclear Spin-Independent PNC Z 0 exchange Electron-Nucleons PNC (nuclear spin-independent) For a nucleus with Z protons and N neutrons: Q weak = weak charge of nucleus  -N = 2(  1,p Z +  1,n N) e-e- e-e- nucleons Z0Z0 AeAe VNVN

Motivation 1: Testing and Probing the Weak Interaction Parity Violation = Unique Probe of Weak Interaction Atomic PNC (APV) experiments test and constrain the Standard Model

Motivation 1: Testing and Probing the Weak Interaction Parity Violation = Unique Probe of Weak Interaction Atomic PNC (APV) experiments test and constrain the Standard Model [figure from Young et al., Phys. Rev. Lett. 99, (2007)] Effective e - -quark couplings C 1u & C 1d [figure from Bentz et al. Phys. Lett. B 693, 462 (2010)] Weak mixing angle

Atomic PNC  Electron wavefunction does not have a definite parity !!!  Parity forbidden transitions become possible (slightly) !!! relativistic enhancement factor 18 Francium advantage:

Searching for New Physics Francium can reduce experimental systematics ! … what about theoretical systematics ?  Atomic theory uncertainties are continually improving !!! (~1%) (Safronova, Derevianko, Flambaum, etc …)  Nuclear theory uncertainty is dominated neutron skin radius.  Determine neutron skin in 208 Pb (PREX experiment, RCNP).  1% R neutron error gives a % uncertainty on Fr PNC. (Brown PRL 2009)  R skin varies by a factor of 2 for Fr.  Hyperfine anomaly measurements inform R neutron (Grossman PRL 1999).

Searching for New Physics Francium can reduce experimental systematics ! … what about theoretical systematics ?  Atomic theory uncertainties are continually improving !!! (~1%) (Safronova, Derevianko, Flambaum, etc …)  Nuclear theory uncertainty is dominated neutron skin radius.  Determine neutron skin in 208 Pb (PREX experiment, RCNP).  1% R neutron error gives a % uncertainty on Fr PNC. (Brown PRL 2009)  R skin varies by a factor of 2 for Fr.  Hyperfine anomaly measurements inform R neutron (Grossman PRL 1999).  Use isotope ratios to cancel out theoretical uncertainties.  R skin for different isotopes are correlated. (Brown, Derevianko, and Flambaum, PRL 2009; Dieperink and Van Isacker EPJA 2009)  Improved sensitivity to new physics (primarily proton couplings).  Alternative: use atomic PNC to measure R neutron.

Motivation 2: Nuclear Spin-Dependent PNC e-e- e-e- NN  W ,Z 0 exchange in nucleus Intra-nuclear PNC Anapole moment Hyperfine Interaction + NSI - Z 0 exchange (nuclear spin-dependent) e-e- e-e- NN Z0Z0 Z 0 exchange Electron-Nucleon PNC (vector) (axial) VeVe ANAN e-e- e-e- NN  Z0Z0 AeAe VNVN

What’s an Anapole Moment ? Answer: Electromagnetic moment produced by a toroidal current.  Time-reversal conserving.  PNC toroidal current.  Localized moment, contact interaction. [A. Weis, U. Fribourg (2003)]

Motivation 2: Nuclear Anapole Moment e-e- e-e- NN  W ,Z 0 exchange in nucleus Anapole moment For heavy atoms, the anapole moment term dominates.

Motivation 2: Nuclear Anapole Moment e-e- e-e- NN  W ,Z 0 exchange in nucleus Anapole moment For heavy atoms, the anapole moment term dominates.

Motivation 2: Nuclear Anapole Moment e-e- e-e- NN  W ,Z 0 exchange in nucleus Anapole moment For heavy atoms, the anapole moment term dominates. characterize the nucleon-nucleus weak potential.

Motivation 2: Isovector & Isoscalar Nucleon Couplings Cs anapole (Boulder) and low-energy nuclear PNC measurements produce conflicting constraints on weak meson-nucleon couplings. (Desplanques, Donoghue, and Holstein model) [Haxton et al., Phys. Rev. C 65, (2002) and 6Li(n,  ) from Vesna Phys. Rev. C 77, (2008)] Need to understand nuclear structure better. Measure anapole in a string of Fr isotopes

Motivation 2: Isovector & Isoscalar Nucleon Couplings [Behr and Gwinner, J. Phys. G 36, (2009)] Francium isotopes provide orthogonal constraints !!! N=even N=odd Cs anapole (Boulder) and low-energy nuclear PNC measurements produce conflicting constraints on weak meson-nucleon couplings. (Desplanques, Donoghue, and Holstein model) [Haxton et al., Phys. Rev. C 65, (2002) and 6Li(n,  ) from Vesna Phys. Rev. C 77, (2008)]

FrPNC program: Atomic PNC Experiments in Francium  Fr is the heaviest of the simple (alkali atoms).  Electronic structure is well understood.  Particle/nuclear physics can be reliably extracted.  Fr has large (relatively) PNC mixing.   PNC ~ is still really really small … we’re going to need a lot of Fr.  Fr does not exist sufficiently in nature. + dipole trap

FrPNC program: Atomic PNC Experiments in Francium  Fr is the heaviest of the simple (alkali atoms).  Electronic structure is well understood.  Particle/nuclear physics can be reliably extracted.  Fr has large (relatively) PNC mixing.   PNC ~ is still really really small … we’re going to need a lot of Fr.  Fr does not exist sufficiently in nature. + dipole trap

Atomic PNC in Fr (NSI) Excitation to continuum (ionization) 506 nm 718 nm 817 nm 1.3  m 1.7  m Fr atoms (trapped) k E Stark B DC M1 is strongly suppressed. Wieman method:

Atomic PNC in Fr (NSI) Excitation to continuum (ionization) 506 nm 718 nm 817 nm 1.3  m 1.7  m Fr atoms (trapped) k E Stark B DC Amplification by Stark Interference M1 is strongly suppressed. Wieman method:

Atomic PNC in Fr (NSI) Excitation to continuum (ionization) 506 nm 718 nm 817 nm 1.3  m 1.7  m Fr atoms (trapped) k E Stark B DC Amplification by Stark Interference Statistical Sensitivity: M1 is strongly suppressed. Wieman method:

Atomic PNC in Fr (NSI) Excitation to continuum (ionization) 506 nm 718 nm 817 nm 1.3  m 1.7  m Fr atoms (trapped) k E Stark B DC Amplification by Stark Interference Statistical Sensitivity: M1 is strongly suppressed. Wieman method: Alternative method: PNC energy shift, M.-A. Bouchiat, PRL 100, (2008).

Anapole Moment in Fr New Method: Anapole can be measured by driving a parity forbidden E1 transition between two hyperfine states with  F=  1,  m F =  1.  /2 pulse preparation: the atoms are prepared in a 50/50 superposition of the initial and final states (equivalent to interference amplification) before application of the microwave driving E-field. E1 PNC M1

Anapole Moment in Fr New Method: Anapole can be measured by driving a parity forbidden E1 transition between two hyperfine states with  F=  1,  m F =  1.  /2 pulse preparation: the atoms are prepared in a 50/50 superposition of the initial and final states (equivalent to interference amplification) before application of the microwave driving E-field. E1 PNC M1

Anapole Moment in Fr New Method: Anapole can be measured by driving a parity forbidden E1 transition between two hyperfine states with  F=  1,  m F =  1.  /2 pulse preparation: the atoms are prepared in a 50/50 superposition of the initial and final states (equivalent to interference amplification) before application of the microwave driving E-field. E1 PNC M1 for E microwave ~0.5 kV/cm and 10 6 atoms. [E. Gomez et al., Phys. Rev. A 75, (2007)]

M1 suppression M1 hyperfine transition mimics E1 PNC and must be suppressed by 10 9 !!! a) Suppress B microwave : Fabry-Perot cavity: Place atoms at B node, E anti-node.  Suppression: 5 

M1 suppression M1 hyperfine transition mimics E1 PNC and must be suppressed by 10 9 !!! a) Suppress B microwave : Fabry-Perot cavity: Place atoms at B node, E anti-node.  Suppression: 5  b) Selection rule: B microwave // B DC can only drive  m F =0 transitions.  Suppression:10 -3.

M1 suppression M1 hyperfine transition mimics E1 PNC and must be suppressed by 10 9 !!! a) Suppress B microwave : Fabry-Perot cavity: Place atoms at B node, E anti-node.  Suppression: 5  b) Selection rule: B microwave // B DC can only drive  m F =0 transitions.  Suppression: c) Dynamical averaging: Atomic motion around the B node, averages away M1. … E RF dipole force provides some self-centering on anti-node.

Simulating Fr Anapole with Rb 180 ms coherence time in blue-detuned dipole trap (  /2 pulse with Rb) Simulating the PNC Interference A PNC simulated with M1 transition [Data by D. Sheng (Orozco Group, U. of Maryland)]

FrPNC: Current Status Present: Construction of an on-line, shielded laser laboratory at TRIUMF with 100 db RF suppression. Fall 2011: (13 shifts in December) Installation of high efficiency MOT (from U. of Maryland). 2012: Physics starts !!! Hyperfine anomaly (Pearson), 7S-8S M1 (Gwinner), Anapole (Orozco), optical PNC (Gwinner), …

FrPNC: Schedule

FrPNC collaboration S. Aubin (College of William and Mary) J. A. Behr, K. P. Jackson, M. R. Pearson (TRIUMF) V. V. Flambaum (U. of New South Wales, Australia) E. Gomez (U. Autonoma de San Luis Potosi, Mexico) G. Gwinner, R. Collister (U. of Manitoba) D. Melconian (Texas A&M) L. A. Orozco, J. Zhang (U. of Maryland at College Park) G. D. Sprouse (SUNY Stony Brook) Y. Zhao (Shanxi U., China) Funding