cLFV in Seesaw Models (after LHC12, θ and MEG13)

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Presentation transcript:

cLFV in Seesaw Models (after LHC12, θ and MEG13) FILIPE R. JOAQUIM IST Physics Department and CFTP Lisboa, Portugal CFTP With: A. Rossi A. Brignole M. Hirsch A. Vicente NUFACT 2013 International Workshop on Neutrino Factories, Super beams and Beta Beams 19-24 August, IHEP, Beijing, China

NO vs cLFV LFV in the neutrino sector Neutrino Oscillations What about the charged LFV ? Bernstein & Cooper’ 13 SM + Neutrinos masses: Gonzalez-Garcia, Maltoni & Schwetz’ 12 Cheng, and Li 1977; Petcov, 1977; Marciano and Sanda ,1977; Shrock and Lee, 1977. Observation of LFV decays NEW PHYSICS NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

Constraints on Λ – Effective operators NP De Gouvea & Vogel’ 13 De Gouvea & Vogel’ 13 NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

DISCUSS SOME CONNECTIONS BETWEEN NEUTRINO MASSES AND cLFV PLAN DISCUSS SOME CONNECTIONS BETWEEN NEUTRINO MASSES AND cLFV Framework: SEESAW NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

Direct ν mass, cosmology,... cLFV and neutrino masses – Direct and indirect ν Direct ν mass, cosmology,... ββ0ν oscillations NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

Neutrino masses – The seesaw paradigm THE SM AS AN EFFECTIVE THEORY: SEESAW MECHANISM TYPE I, III Neutrino masses: Heavy-light mixing: NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

cLFV and seesaws I and III (direct) TYPE I: Petcov, Cheng, Li, Bilenky, Pontecorvo, Marciano, Sanda, Shrock, Pakvasa, Sugawara...’77 TYPE III: Abada et al.’2008 TYPE I TYPE III Abada et al.’2008 and conversion at tree-level in type III From conversion NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

cLFV and seesaw II (direct) TYPE II RICH PHENOMENOLOGY Pich & Santamaria’86; Bilenky & Petcov’ 87; Mohapatra’ 92 Neutrino masses: P.B. Pal’83 NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

cLFV and seesaw II (direct) 2007 2013 NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

cLFV and SUSY seesaws (indirect) WHAT IS THE ORIGIN OF ? STANDARD APPROACH: Consider flavour-blind SSB terms @ a high-scale Λ>M and rely on RGE effects to generate sLFV cv cv cv For type I, II and III: Masiero, Borzumati, Rossi, ... NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

cLFV and SUSY seesaws (indirect) Roughly: Soft masses will scale in a (almost) trivial way with Yukawas Type I and III – 10 (M’s): 100 (BR’s) , Type II: – 10 (M): 10 (BRs) 4 Relations among different LFV decays One gets rid of the non-flavoured parameter dependence. NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

Shortcoming of type I and III seesaws: cLFV and SUSY seesaw I and III (indirect) Shortcoming of type I and III seesaws: HARD to disentangle the flavour structure of the couplings in the neutrino sector IN A MODEL-INDEPENDENT WAY * Just count the parameters... Or (Casas & Ibarra’01) ALL R’s LEAD TO THE SAME FOR SUSY LFV THE RELEVANT COMBINATION IS: WHICH IS NOT UNIQUELY DEFINED * Not to say impossible... NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

cLFV and SUSY seesaw I and III (indirect) Several approaches: FLAVOUR SYMMETRIES, GUTS, TEXTURES, R-MATRIX… “Randomizing” R may hide away many possible scenarios (maybe even the most interesting) A very simple example: OR IT IS DANGEROUS TO DRAW CONCLUSIONS BASED ON “RANDOMIZATION” NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

PRELIMINARY PRELIMINARY cLFV and SUSY seesaw I and III (indirect) NUFACT’13 NUFACT’13 PRELIMINARY PRELIMINARY EXCLUDED BY MEG13 EXCLUDED BY MEG13 NEUTRINO PARAMETERS TAKEN FROM GLOBAL FITS Assumptions: no CP phases, M /M = M /M = 10, NH (m ~ 0) 3 2 2 1 1 NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

cLFV and SUSY seesaw I, III (indirect) TYPE I AND THE SUSY PARAMETER SPACE. ASSUMPTIONS: R=1, degenerate RH neutrinos, NH (m ~ 0) , no CP 1 Hirsch, FRJ & Vicente, JHEP 1211 (2012) 105 NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

cLFV and SUSY seesaw I, III (indirect) TYPE III AND THE SUSY PARAMETER SPACE. ASSUMPTIONS: R=1, degenerate RH neutrinos, NH (m ~ 0) , no CP 1 Hirsch, FRJ & Vicente, JHEP 1211 (2012) 105 NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

cLFV and SUSY seesaw II (indirect) Superpotential (Rossi’02): LFV slepton masses (taking universal boundary conditions): Gauge SUSY Messenger sector SUSY Observable sector Yukawa FRJ, Rossi; PRL’06, NPB’07; Brignole, FRJ, Rossi; JHEP’10 Dependence on low-energy parameters: NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

Dependence on low-energy parameters: cLFV and SUSY seesaw II (indirect) Normal ordering: Inverted ordering: Dependence on low-energy parameters: NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

Situation before θ measurement: cLFV and SUSY seesaw II (indirect) Situation before θ measurement: 13 FRJ, JHEP 1006 (2010) 079 NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

Situation before θ measurement: cLFV and SUSY seesaw II (indirect) Situation before θ measurement: 13 FRJ, JHEP 1006 (2010) 079 NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

PRELIMINARY cLFV and SUSY seesaw II (indirect) FRJ, NUFACT’13 Which CONCRETE conclusions can we take from this plot ? Let me remind you the assumptions: PRELIMINARY Flavour-blind SUSY-breaking mechanism; Only one triplet-pair; No relevant RGE effects which could spoil Nearly degenerate slepton masses CONCLUSION: Observation of a τ LFV decay @ Super B factory would exclude type II. NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

DO THESE RESULTS SURVIVE THROUGH THE DESERT? cLFV and SUSY seesaw II (indirect) DO THESE RESULTS SURVIVE THROUGH THE DESERT? FRJ, JHEP 1006 (2010) 079 NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

STABILITY IN THE SUSY PARAMETER SPACE cLFV and SUSY seesaw II (indirect) STABILITY IN THE SUSY PARAMETER SPACE FRJ, JHEP 1006 (2010) 079 NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

Hirsch, FRJ & Vicente, JHEP 1211 (2012) 105 cLFV and SUSY seesaw II (indirect) SOME RECENT EXAMPLES Hirsch, FRJ & Vicente, JHEP 1211 (2012) 105 NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

FOR A LARGE CLASS OF SUSY MODELS THIS RELATIONS ARE VALID One slide on other LFV decays WITH DIPOLE DOMINANCE: FOR A LARGE CLASS OF SUSY MODELS THIS RELATIONS ARE VALID NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

A couple of slides on other LFV decays in SUSY FRJ & Rossi’06 NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

A couple of slides on other LFV decays in SUSY FRJ & Rossi’06 NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

CONCLUSIONS COMPLEMENTARITY analyses between neutrino data and CLFV searches are of extreme importance to get some hints on possible connections. LOW-ENERGY neutrino mass models are “cleaner” in what respects LFV. HIGH-ENERGY neutrino mass models need low-energy LFV mediators (e.g. SUSY) SUSY SEE-SAWS (I and III) based connections between neutrinos and cLFV require model-dependent assumptions. SUSY Type II is less dependent on the flavour origin. Still, is a HE framework. NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

CONCLUSIONS RELATIONS among different-flavour decay channels of the same type. RELATIONS among same-flavour decays of different type. 谢谢! Thank you! NUFACT 2013 – Filipe Joaquim cLFV in seesaw models

Some limits on cLFV NUFACT 2013 – Filipe Joaquim cLFV in seesaw models