Searching for SUSY in B Decays

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Presentation transcript:

Searching for SUSY in B Decays Yasuhiro Okada (KEK) SLAC Summer Institute August 10, 2004

New era of B physics Two B factory experiments Belle at KEKB and BABAR at PEP-II are very successful. (~290/fb at KEKB and ~250/fb at PEP-II) The asymmetric B factories provides measurements of time-dependent CP violations in B decays. In future, more B physics will come at hadron machines (Tevatron, LHCb) and upgrade of the current B factories as well as Super B Factory (5-10/ab/year).

Achievement of current B factories Established the Kobayashi-Maskawa mechanism of CP violation in the quark sector. All quark flavor mixing and CP violation phenomena can be explained by the CKM matrix.

Goals of future B physics Main purpose of B physics from now on is to search for new physics effects in flavor-mixing and CP violation. There are several ways to look for new physics in CP violation and rare B decay processes. In order to identify a new physics model, we need to know pattern of the deviations from the SM predictions in various observables.

SUSY and Flavor Physics SUSY modes introduce SUSY partners. Squark mass matrixes are new sources of flavor mixing and CP violation. Squark masses depend on SUSY breaking terms as well as the Yukawa coupling constants. Quark mass Squark mass SUSY breaking

Squark mass matrixes carry information on the SUSY breaking mechanism and interactions at the GUT scale. Origin of SUSY breaking (mSUGRA, AMSB, GMSB, Flavor symmetry, etc.) SUSY breaking terms at the Mw scale (squark, slepton, chargino, neutralino, gluino masses) Renormalization (SUSY GUT, neutrino Yukawa couplings etc.) Diagonal : LHC/LC Off-diagonal: Future Flavor exp. Top quark: Tevatron KM phase: B factories

SUSY loop effects in B physics SUSY particles contribute to various box and penguin amplitudes. Different processes are sensitive to different aspects of loop amplitudes. Various ways to search for new physics effects Bd-unitarity triangle -> New contributions to the Bd mixing amplitude. (a) 2. Bs mixing and CP asymmetry in Bs ->J/y f -> The magnitude and the phase of the Bs mixing amplitude. (g) (b)

4. Direct CP asymmetry in b -> s g 3. Comparison of CP asymmetries from B ->J/yKs, B ->fKs, B ->h’Ks. -> A new CP phase in the b-s-g amplitude. These should be the same in the SM. b c s b s 4. Direct CP asymmetry in b -> s g -> A new CP phase in b-s-g amplitude. ~0.4 % in the SM Forward-backward asymmetry in b->s ll in various cases. 5. Time-dep CP asymmetry in B ->Ms g (ex. K*g) -> Co-existence of b -> s gL and b ->s g R . 0(ms/mb) in the SM. 6. Branching ratio and lepton forward-backward asymmetry of b ->s ll. -> Various tensor structures. S.Fukae, C.S.Kim, T.Morozumi,T.Yoshikawa

Tauonic B decay, B->D tn, B->tn Charged Higgs boson exchange. Cover the parameter space comparable to the LHC heavy Higgs boson search in MSSM. b c(u) t n W H b c(u) t n - + B(B->Dtn)/B(B->Dmn) B(B->tn) tan b =50 MH=500 GeV 400 GeV 300 GeV 200 GeV Super KEKB sensitivity from B->Dtn H.Itoh, S.Komine, Y.Okada

B(Bs->mm) s b m Loop-induced neutral Higgs exchange effects SUSY loop corrections can enhance B(Bs->mm) by a few orders of magnitude from the SM prediction for large values of tan b. This is within the reach of Tevatron exp. A.Dedes, B.T.Huffman

Sensitivity in future Super B Factory Physics potential of Super B Factory at 5/ab and 50/ab has been studied. Super KEKB LoI ,hep-ex/0406071 Expected improvement of the Bd triangle determination by f1, f2, f3, |Vub| and Dm(Bd) at the Super B Factory (50/ab) Deviation observed Consistent with the SM

Time dependent CP asymmetry in various modes Current experimental results on time-dependent CP asymmetries Future prospects In order to confirm the anomaly of b-s transition, we need a large luminosity (>a few /ab)

Summary of physics reach Super KEKB LoI Super BF 5/ab Super BF 50/ab LHCb Complementarity between Super B Factory and hadron B programs

Distinguishing different SUSY models T.Goto, Y.Okada, Y.Shimizu, T.Shindou, and M.Tanaka In order to illustrate the potential of B physics in exploring flavor structure of SUSY breaking, we calculate various observables in four cases of SUSY models. Models 1. Minimal supergravity model 2. SU(5) SUSY GUT with right-handed neutrino 2-1. degenerate RHN case 2-2. non-degenerate RHN case MSSM with U(2) flavor symmetry Observables Bd-Bd mixing, Bs-Bs mixing. CP violation in K-K mixing (e). Time-dependent CP violation in B ->J/yKs, B->fKs, B->K*g . Direct CP violation in b->s g.

Three SUSY Models Origin of the squark mixing 1. Minimal supergravity model. Only the CKM matrix Minimal Flavor Violation Neutrino Flavor Mixing 2. SU(5) SUSY GUT with right-handed neutrino. The CKM matrix and the neutrino Yukawa coupling constants 2-1. degenerate RHN case (m -> e g large) 2-2. non-degenerate case (m -> e g suppressed) 3. MSSM with U(2) flavor symmetry. Both Yukawa coupling constants and SUSY breaking terms have the (12)-3 structure. Approximate Flavor Symmetry

Unitarity triangle Small deviation in mSUGRA. Bd unitarity triangle is closed, but epsilon_K has a large SUSY contribution in SU(5) GUT for the degenerate MR case. Bs mixing receives SUSY effects for the non-degenerate Various SUSY contributions for the U(2)flavor symmetry model. SU(5) GUT Degenerate Dm(Bs)/Dm(Bd) SU(5) GUT Non-degenerate U(2) FS A(B->J/yKs) f3

CP asymmetries in B ->f Ks and b-> sg CP asymmetry in B ->f Ks CP asymmetry in B -> K*g Direct asymmetry in b -> s g

Correlation between time-dependent asymmetries of B->fKs and B->K*g Super KEKB LoI

Pattern of deviations from the SM prediction mSUGRA: small deviation SUSY SU(5) with degenerate RHN: signals in 1-2 mixing SUSY SU(5) with non-degenerate RHN: signals in 2-3 mixing MSSM with U(2) FS: various new physics signals

Summary If SUSY is realized in Nature, determination of the SUSY breaking mechanism has a fundamental importance. B physics is essential to determine the flavor structure of SUSY breaking terms. There are a variety of ways to look for SUSY effects in B decays. In order to distinguish different SUSY models, we need to see pattern of the deviations from the SM predictions in various processes. For this purpose, it is important to have both an asymmetric B factory and B experiments in hadron machines.