Non-Exponential Two-Body Beta Decay of Stored Hydrogen-Like Ions Yuri A. Litvinov Joint HEPD - TPD seminar PNPI, Gatchina, Russia September 24, 2009 Max-Planck-Institut.

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Presentation transcript:

Non-Exponential Two-Body Beta Decay of Stored Hydrogen-Like Ions Yuri A. Litvinov Joint HEPD - TPD seminar PNPI, Gatchina, Russia September 24, 2009 Max-Planck-Institut für Kernphysik, Heidelberg

Beta-decay on the Chart of Nuclides p-process rp-process p-process fussion Astrophysical scenarios: high temperature = high degree of ionization r-process

Two-body beta decay of stored and cooled highly-charged ions

Fragment Separator FRS Production target Storage Ring ESR Heavy-Ion Synchrotron SIS Linear Accelerator UNILAC Production, storage and cooling of HCI at GSI

Production & Separation of Exotic Nuclei Highly-Charged Ions In-Flight separation Cocktail or mono-isotopic beams H. Geissel et al., NIM B 70 (1992) 286 H. Geissel et al., PRL 68 (1992) 3412

ESR : E max = 420 MeV/u, 10 Tm; e -, stochastic cooling ESR: B. Franzke, NIM B 24/25 (1987) 18 Stochastic cooling: F. Nolden et al., NIM B 532 (2004) 329 Electron cooling: M. Steck et al., NIM B 532 (2004) 357

Electron Cooling momentum exchange with 'cold', collinear e- beam. The ions get the sharp velocity of the electrons, small size and divergence

time SMS 4 particles with different m/q

Sin(  1 ) Sin(  2 ) Sin(  3 ) Sin(  4 ) 11 22 33 44 time Fast Fourier Transform SMS

SMS: Broad Band Frequency Spectra

Nuclear Decays of Stored Single Atoms Time-resolved SMS is a perfect tool to study dynamical processes in the ESR Nuclear electron capture, β+,β- and bound-β decays were observed Yu.A. Litvinov et al., NP A 734 (2004) 473 Yu.A. Litvinov et al., NP A 756 (2005) 3

Decay schemes H-like ions; g.s. → g.s.; no third particle

EC in Hydrogen-like Ions Expectations: EC (H-like)/ EC (He-like) ≈ 0.5 EC (H-like)/ EC (He-like) = 1.49(8) Yu.A. Litvinov et al., Phys. Rev. Lett. 99 (2007) Pr EC (H-like)/ EC (He-like) = 1.44(6) 142 Pm N. Winckler et al., Phys. Lett. B579 (2009) 36

Gamow-Teller transition     Electron Capture in Hydrogen-like Ions Z. Patyk et al., Phys. Rev. C 77 (2008) A. Ivanov et al., Phys. Rev. C 78 (2008)

Evaluation of amplitude distributions corresponding to 1,2,3-particles Amplitude Daughter Mother Why we have to restrict onto 3 injected ions at maximum ? The variance of the amplitude gets larger than the step 3→4 ions Nicolas Winckler

Examples of Measured Time-Frequency Traces Continuous observation Detection of ALL EC decays Delay between decay and "appearance" due to cooling Parent/daughter correlation Well-defined creation and decay time No third particle involved

140 Pr : 2650 EC decays from 7102 injections 140 Pr : 2650 EC decays from 7102 injections Yu.A. Litvinov et al., PL B 664 (2008) 162

142 Pm: 2740 EC decays from 7011 injections 142 Pm: 2740 EC decays from 7011 injections Yu.A. Litvinov et al., PL B 664 (2008) 162

142 Pm: zoom on the first 33 s after injection 142 Pm: zoom on the first 33 s after injection Yu.A. Litvinov et al., PL B 664 (2008) 162

Synopsis ( 140 Pr & 142 Pm) mass ω (1/s) Period (s) Amplitude φ (rad) (10)7.06(8)0.18(3)0.4(4) (27)7.10(22)0.23(4) - 1.6(4) Yu.A. Litvinov et al., PL B 664 (2008) 162

1. Are the periodic modulations real ? 1. Are the periodic modulations real ? 2. Can coherence be preserved over macroscopic times for a confined motion, interacting ions and at continuous observation ? 3. If "yes", what could be the origin ? Straightforward Questions

P.A. Vetter et al., Phys. Lett. B 670 (2008) 196 EC decay of implanted 142 Pm & 180 Re Th. Faestermann et al., Phys. Lett. B 672 (2009) 227

EC-decay vs. Beta-decay for 142Pm Single analysis only! Checks are to be done -!- Preliminary -!- Single analysis only! Checks are to be done -!- Preliminary -!-

Quantum Beats Phenomenon Quantum Beats Phenomenon Chow et al., PR A11(1975) 1380 Coherent excitation of an electron in two quantum states, separated by ΔE at time t 0 - t - t 0 ●→ ↓ The phase correlation imprinted at t 0 is preserved until the emission of the photons at time t

Quantum beats Quantum beats - two initial states with different quantum numbers - two initial states with different quantum numbers - excited atom moves free in space - excited atom moves free in space - observation time nanoseconds - microseconds - observation time nanoseconds - microseconds EC - decay of H-like ions stored in a ring EC - decay of H-like ions stored in a ring - parent atom created in one initial state - parent atom created in one initial state - - moves confined by electromagnetic forces - - interacts with e - of the cooler, atoms, beam pipe.. - observation time some 10 seconds - observation time some 10 seconds “Classical” Quantum Beats vs. EC-decay in the ESR

µ = µ N (calc.) Coherent excitation of the 1s hyperfine states F = 1/2, F= 3/2 Beat period T = h/ΔE; for ΔE ≈ 1 eV → T ≈ s Decay can occur only from the F=1/2 (ground) state Periodic spin flip to "sterile" F=3/2 ? → λ EC reduced "Quantum Beats" from the Hyperfine States Yu.A. Litvinov et al., PRL 99 (2007)

1. Decay constants for H-like 140 Pr and 142 Pm should get smaller than expected. → NO 1. Decay constants for H-like 140 Pr and 142 Pm should get smaller than expected. → NO 2. Statistical population in these states after 2. Statistical population in these states after t ≈ max [1/λ flip, 1/λ dec. ] t ≈ max [1/λ flip, 1/λ dec. ] 3. Phase matching over many days of beam time? 3. Phase matching over many days of beam time? Periodic transfer from F = 1/2 to "sterile" F = 3/2 ?

The electron neutrino appears as coherent superposition of mass eigenstates The recoils appear as coherent superpositions of states entangled with the electron neutrino mass eigenstates by momentum- and energy conservation Beats due to neutrino being not a mass eigenstate? ΔE ν ≈ Δm 2 /2M = 3.1 · eV E, p = 0 (c.m.) M, p i 2 /2M ν e (m i, p i, E i ) M + p 1 2 /2M + E 1 = E M + p 2 2 /2M + E 2 = E "Asymptotic" conservation of E, p m 1 2 – m 2 2 = Δm 2 = 8 · eV 2 E 1 – E 2 = ΔE ν Oscillation period T proportional to nuclear mass M ?

New Experiment

New Experiment on H-like 122 I ions Experiment:

Decay Statistics Correlations: injections ∼ 1080 EC-decays Many ions: 5718 injections ∼ 5000 EC-decays

Exponential Fit Single analysis only ! Checks are to be done -!- Preliminary -!-

Exponential + Modulation Fit Single analysis only! Checks are to be done -!- Preliminary -!-

Sum of All Evaluated EC Decays Single analysis only ! Checks are to be done -!- Preliminary -!-

Synopsis ( 140 Pr & 142 Pm) mass ω (1/s) Period (s) Amplitude φ (rad) 122(*)1.036(8)6.05(4)0.21(2)-0.2(2) (10)7.06(8)0.18(3)0.4(4) (27)7.10(22)0.23(4) - 1.6(4) (*) -!- Preliminary -!-

Outlook Can the observed effect be a tricky technical artifact? Can the observed effect be a tricky technical artifact? - In the preliminary analysis we see two different frequencies - In the preliminary analysis we see no modulation in the  + - decay channel More experiments are needed. More experiments are needed. Can the effect be due to a hypothetical interaction of the bound electron with the surrounding? Can the effect be due to a hypothetical interaction of the bound electron with the surrounding? - - Will be checked by studying the EC decay of He-like 142 Pm ions (March 2010). - Can the frequency scaling with the nuclear mass be due to an unknown effect that depends on the nuclear mass (magnetic rigidity) - - Will be checked with the same ion type at different velocities (magnetic rigidities) Can the effect be due to a “neutrino”-driven quantum beat phenomenon? Can the effect be due to a “neutrino”-driven quantum beat phenomenon? - Modulation periods scale with the nuclear mass - Modulation periods scale with the nuclear mass - - Extremely long coherence time - Independent verification at another facility is urgently needed - ( CSRe ring at IMP/Lanzhou; WITCH setup at ISOLDE/CERN )

Experimental Collaboration F. Bosch, D. Boutin, C. Brandau, L. Chen, Ch. Dimopoulou, H. Essel, Th. Faestermann, H. Geissel, E. Haettner, M. Hausmann, S. Hess, P. Kienle, Ch. Kozhuharov, R. Knöbel, J. Kurcewicz, S.A. Litvinov, Yu.A. Litvinov, L. Maier, M. Mazzocco, F. Montes, A. Musumarra, G. Münzenberg, C. Nociforo, F. Nolden, T. Ohtsubo, A. Ozawa, W.R. Plass, A. Prochazka, R. Reuschl, Ch. Scheidenberger, U. Spillmann, M. Steck, Th. Stöhlker, B. Sun, T. Suzuki, S. Torilov, H. Weick, M. Winkler, N. Winckler, D. Winters, T. Yamaguchi

Sudoku

Few (1..3) stored parents 1109 EC decays Few (1..3) stored parents 1109 EC decays preliminary

Few (1..3) stored parents – FFT Few (1..3) stored parents – FFT preliminary preliminary

Many (10..30) parent ions 4536 EC decays Many (10..30) parent ions 4536 EC decays preliminary

Many (20..30) stored parents – FFT Many (20..30) stored parents – FFT preliminary preliminary

Implantation of daughter ions into a lattice: Final state: Neutrino, daughter ion and phonon(s) with energies α k Projected wave function: │ψ f │ 2 ∼1/2sin 2 2θ{cos(ΔE 12 t +φ)] + cos [(ΔE 12 + Δα kl ) t +φ)] + cos [Δα kl t + φ)]} Δα kl = α k – α l (depends on phonon level density, lattice site...) → could wash-out mono-periodic modulations