Lecture 21 Search for Spin-Mass Interaction and Precision Measurement of G
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1 Physics 798G Spring 2007 Lecture 21 Search for Spin-Mass Interaction and Precision Measurement of G Ho Jung Paik University of Maryland May 10, 2007 Paik-1
2 Search for spin-mass interaction The Standard Model predicts a violation of CP symmetry in strong interaction, which has not been observed. To solve this strong CP puzzle, the axion has been proposed (Peccei and Quinn, 1977; Weinberg, 1978; Wilczek, 1978). The axion mediates spin-mass interaction (SMI). Potential between an electron and an unpolarized nucleon: where θ and λ is in meters. The axion is a strong candidate for cold dark matter. Search for SMI complements the cavity search for the axion. V a = g s g p 2 h 8π m e 1 ( ˆ σ rˆ) λr + r 1 2 e r / λ Unlike the cavity experiment, these experiments do not assume any population of the axion., g s g p θ λ 33, Paik-2
3 Two ways to search for SMI Modulate σ and search for effect on r using a motion sensor. Ritter et al. (1993): Torsion balance with a modulated spin source g s g p , λ 10 cm Modulate r and search for effect on σ using a susceptometer. Ni et al. (1994, 1999): SQUID susceptometer with a moving source mass g s g p , λ 3 cm. Paik-3
4 U. Wash. experiment Paik-4
5 Experimental limits on SMI Heckel et al. (2006): Paik-5
6 S/C accelerometer experiment Torque between a polarized source with an electron spin density ρ s and a test mass of nucleon density ρ N : N Problem: I = 0 identically for any closed loop of spin. Spin source: A toroid with alternating sections of two high-μ materials with spin contrast (e.g., A: Magnifer 7904, B: NdNi). Due to quenching of L, σ is always parallel to J in transition metals. whereas σ can be anti-parallel to J in rare-earth magnets. a = θ λ 71 ρ s ρ N di (mks), dθ Problem: All rare-earth magnets are hard. 1 ( ˆ σ rˆ) λr Force sensor: A superconducting differential angular accelerometer with magnetically levitated test masses. I 8π 1 r 1 r / λ + e dv 2 sdvn =. Paik-6
7 Experimental design Horizontal cross section Vertical cross section Test mass 12+ θ14 Spin source θ11 A Driving coil B 12+ Test mass 1 Spin source Test mass 2 θ Tantalum θ Niobium 49.7 mm Paik-7
8 Construction of the apparatus Paik-8
9 Noise and error reduction Intrinsic noise: Perform a resonance experiment to suppress the SQUID noise limit: S 8ω 0 k BT kbtn 8ω 0 ( ) kbt f = +, Qeff = ω τ I Q Qeff I Q α 0 Common-mode balance and axis alignment: By adjusting currents in the sensing and alignment circuits, angular and linear accelerations are rejected to 10 5 and m 1. Dynamic error compensation: Angular and linear accelerometer outputs are used to compensate the residual acceleration sensitivity to 10 8 and m 1. Nonlinearity noise: This noise is reduced to 10 5 by stiffening the translational modes by applying feedback to the test masses. Paik-9
10 Expected resolution of SMILE COUPLING g s g p Disallowed by Astrophysical Arguments Ni et al. (1999) Ground Experiment SMILE Free Flyer Axion Limit Disallowed by Cosmological Arguments RANGE λ (m) Soft rare-earth material is assumed. Without it, a factor of 100 loss in sensitivity. Experiment shelved in favor of the 1/r 2 law test. Paik-10
11 Status of G measurement 2000 E-Wash 1998 CODATA HUST 1999 BIPM 1999 JILA 1998 U. Zurich 1999 LANL 1997 TR&D 1998 U. Wuppetal 1999 MSL 1999 PTB CODATA G (10-11 m 3 kg -1 s -2 ) Paik-11
12 Principle of the experiment Planetary system of the source and test masses: GM/r 3 = ω 2. The differential accelerometer is used as a null detector. Straightforward to measure M and ω to <10 6. Superconducting levitation of the test masses. No anelasticity associated with a suspension fiber. Superconducting differential accelerometer. Low thermal (T = 4.2 K) and amplifier (SQUID) noise. Both linear and angular acceleration are rejected to Optical interferometry for distance measurement. Test mass separation is measured to <100 nm in situ at low temperature. Paik-12
13 Design of the experiment Top view of the experiment Paik-13
14 Absolute length measurement Multi-frequency interferometry (3~5 frequencies). With tunable CW dye laser, ±8.8 nm accuracy demonstrated between up to 1 cm distance. Frequency scanning interferometry, developed for alignment of ATLAS tracker. ~250 nm accuracy demonstrated for 0.2~1.5 m distances. Null detection with frequency scanning interferometry. Δd = 4R = n = nλ λ2 λ λ 1 1 = ( n + 1) 2 λ 2 Paik-14
15 Error budget and expected resolution Error source Error (m s 2 ) ΔG/G Instrument Seismic Source mass metrology Source mass position Test mass metrology Gradiometer baseline Mass calibration Turntable wobble < < 10 9 Source driven acceleration < < Angle measurement < < 10 7 Temperature fluctuations Others < < 10 8 Total Paik-15
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