 EDM with polarized beams Gabriel González Sprinberg Instituto de Física, Facultad de Ciencias Montevideo Uruguay EUROPHYSICS.

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Presentation transcript:

 EDM with polarized beams Gabriel González Sprinberg Instituto de Física, Facultad de Ciencias Montevideo Uruguay EUROPHYSICS CONFERENCE ON HIGH ENERGY PHYSICS MANCHESTER, ENGLAND JULY 2007.

 electric dipole moment can be bounded from high statistic B/Super B factories data. For polarized beams we study new CP-odd observables and we find that limits of the order of e-cm can be obtained. OUTLINE 1.  ELECTRIC DIPOLE MOMENT (EDM) 1.1 Definition 1.2 Experiments 2. OBSERVABLES 3. CONCLUSIONS  EDM with polarized beams

1. EDM 1.1Definition P and T-odd interaction of a fermion with gauge fields (Landau 1957) : Besides, chirality flipping (insight into the mass origin) Classical electromagnetism Ordinary quantum mechanics Same H with non-relativistic limit of Dirac’s equation: CPT: CP and T are equivalent

SM : vertex corrections at least 4-loops for leptons Beyond SM: one loop effect (SUSY,2HDM,...) dimension six effective operator EDM   1. EDM 1.1Definition

SM : V CKM V * CKM E.P.Shabalin ’78 We need 3-loops for a quark-EDM, and 4 loops for a lepton EDM 1.1Definition = 0 !!!

BOUNDS: PDG ’06 95% CL EDM BELLE ‘02 1. EDM 1.2 Experiments

Light Fermions : Stables or with enough large lifetime EDM : spin dynamics in electric fields Heavy Fermions: Short living particles Spin matrix and angular distribution of decay products in TAU-pair production may depend on the EDM

1. EDM 1.2 Experiments HOW DO WE MEASURE  ELECTRIC DIPOLE MOMENTS? Total cross sections e + e -   +  - e + e - e + e -  +  - Partial widths Z  +  -  Sensitive to many contributions Spin correlations · Linear polarizations Correlations and asymmetries observables select EDM by symmetry properties

2. Observables Tau pair production Normal polarization: and needs helicity-flip so for the Tau it is mass enhanced Genuine if J.Bernabéu,GGS,J.Vidal Nucl. Phys B763 (2007) NORMAL POLARIZATION: T-odd P-even Vs. EDM: T-odd P-odd Polarized beams provide another P-odd source

2. Observables ++ - TAU PAIRS

2. Observables Diagrams

2. Observables + RESONANT PRODUCTION

Normal polarization: EDM and polarized beams can produce a P-even observable 2. Observables

Angular asymmetries ( ) are proportional to EDM One can also measure for and/or For polarized beams 2. Observables

Bounds: 1 ab = b

3. Conclusions We studied linear polarization CP-odd observables at SuperB factories. Normal Tau polarization observables and polarized beams allow to put strong limits on the EDM. These observables are independent from other low and high energy observables already investigated. These bounds are 3 orders of magnitude below current limits.

Discussions with J.Bernabéu, J.Vidal and A.Santamaria are gratefully acknowledged SOME REFERENCES  J. Bernabéu, G-S., Jordi Vidal Nuclear Physics B763 (2007)  D. Gomez-Dumm, G-S. Eur. Phys. J. C 11, (1999) 3. Conclusions Gabriel González Sprinberg, Facultad de Ciencias, Uruguay