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ISAPP 2011, July 2011, Varenna, ITALY PARTICLE PHYSICS PARTICLE PHYSICS for Cosmologists for Cosmologists Antonio Masiero Univ. of Padova and INFN,Padova I L C TEVATRON DM - FLAVOR A MAJOR LEAP AHEAD for DISCOVERY IS NEEDED and/or


  1. HIERARCHY PROBLEM : HIERARCHY PROBLEM THE SUSY WAY SUSY HAS TO BE BROKEN AT A SCALE CLOSE TO 1TeV LOW ENERGY SUSY 2 ∝ Λ 2 m ϕ Scale of susy breaking F B λ f λ f ϕ λ B F ϕ ϕ ~( λ B - λ 2 f ) Λ 2 Sm 2 16 π 2 ~ 1/ √ G F [m 2 B - m 2 F ] 1/2 B In SUSY multiplet F SPLITTING IN MASS BETWEEN B and F of O ( ELW. SCALE) SPLITTING IN MASS BETWEEN B and F of O ( ELW. SCALE)

  2. GENERAL FEATURES OF NEW PHYSICS AT THE ELW. SCALE • Some amount of fine-tuning ( typically at the % level) is required to pass unscathed the elw. precision tests, the higgs mass bound and the direct search for new particles at accelerators. • The higgs is typically rather light ( <200 GeV) apart from the extreme case of the “Higgsless proposal” • All models provide signatures which are (more or less) accessible to LHC physics ( including the higgsless case where new KK states are needed to provide the unitarity of the theory)

  3. MICRO MACRO PARTICLE PHYSICS COSMOLOGY HOT BIG BANG GWS STANDARD MODEL STANDARD MODEL HAPPY MARRIAGE Ex: NUCLEOSYNTHESIS POINTS OF BUT ALSO FRICTION -COSMIC MATTER-ANTIMATTER ASYMMETRY -INFLATION - DARK MATTER + DARK ENERGY “OBSERVATIONAL” EVIDENCE FOR NEW PHYSICS BEYOND THE (PARTICLE PHYSICS) STANDARD MODEL

  4. Present “Observational” Evidence for New Physics • NEUTRINO MASSES • DARK MATTER • MATTER-ANTIMATTER ASYMMETRY • INFLATION

  5. Neutrinos are MASSIVE: New Physics IS there!

  6. THE FATE OF LEPTON NUMBER L VIOLATED L CONSERVED υ Dirac ferm. υ Majorana ferm. (dull option) h υ L H υ R m υ =h < H > M υ < 5 eV h < 10 -11 SMALLNESS of m υ EXTRA-DIM. ν R in the bulk: small overlap? PRESENCE OF A NEW PHYSICAL MASS SCALE N NEW HIGH SCALE E W L O W S C A L E SEE - SAW MECHAN. MAJORON MODELS Minkowski; Gell-Mann, Gelmini, Roncadelli Ramond, SlansKy, Vanagida ENLARGEMENT OF THE Δ ν R ENLARGEMENT OF THE HIGGS SCALAR SECTOR h υ L υ L Δ FERMIONIC SPECTRUM M υ R υ R + h υ L φ υ R m υ = h < Δ > υ L υ R ~O h < φ > LR υ L N.B.: EXCLUDED BY LEP! Models? υ R h < φ > M

  7. THE COSMIC MATTER-ANTIMATTER ASYMMETRY PUZZLE: -why only baryons -why N baryons /N photon ~ 10 -10 • NO EVIDENCE OF ANTIMATTER WITHIN THE SOLAR SYSTEM • ANTIPROTONS IN COSMIC RAYS: IN AGREEMENT WITH PRODUCTION AS SECONDARIES IN COLLISIONS • IF IN CLUSTER OF GALAXIES WE HAD AN ADMIXTURE OF GALAXIES MADE OF MATTER AND ANTIMATTER THE PHOTON FLUX PRODUCED BY MATTER-ANTIMATTER ANNIHILATION IN THE CLUSTER WOULD EXCEED THE OBSERVED GAMMA FLUX • IF N ba . = N antibar AND NO SEPARATION WELL BEFORE THEY DECOUPLE . WE WOULD BE LEFT WITH N bar. /N photon << 10 -10 • IF BARYONS-ANTIBARYONS ARE SEPARATED EARLIER DOMAINS OF BARYONS AND ANTIBARYONS ARE TOO SMALL SMALL TODAY TO EXPLAIN SEPARATIONS LARGER THAN THE SUPERCLUSTER SIZE ONLY MATTER IS PRESENT HOW TO DYNAMICALLY PRODUCE A BARYON-ANTIBARYON ASYMMETRY STARTING FROM A SYMMETRIC SITUATION

  8. COSMIC MATTER-ANTIMATTER Murayama ASYMMETRY

  9. SM FAILS TO GIVE RISE TO A SUITABLE SM FAILS TO GIVE RISE TO A SUITABLE COSMIC MATTER- -ANTIMATTER ANTIMATTER COSMIC MATTER ASYMMETRY ASYMMETRY : • NOT ENOUGH CP VIOLATION IN THE SM NEW SOURCES OF CPV IN NEED FOR NEW SOURCES OF CPV IN ADDITION TO THE PHASE PRESENT IN ADDITION TO THE PHASE PRESENT IN THE CKM MIXING MATRIX THE CKM MIXING MATRIX • FOR M HIGGS > 80 GeV THE ELW. PHASE TRANSITION OF THE SM IS A SMOOTH CROSSOVER NEED NEW PHYSICS BEYOND SM . IN PARTICULAR, FASCINATING POSSIBILITY: THE ENTIRE MATTER IN THE UNIVERSE ORIGINATES FROM THE SAME MECHANISM RESPONSIBLE FOR THE EXTREME SMALLNESS OF NEUTRINO MASSES

  10. MATTER- -ANTIMATTER ASYMMETRY NEUTRINO ANTIMATTER ASYMMETRY NEUTRINO MATTER MASSES CONNECTION: BARYOGENESIS THROUGH MASSES CONNECTION: BARYOGENESIS THROUGH LEPTOGENESIS. Connection to LFV, too? Connection to LFV, too? LEPTOGENESIS. • Key-ingredient of the SEE-SAW mechanism for neutrino masses: large Majorana mass for RIGHT- HANDED neutrino • In the early Universe the heavy RH neutrino decays with Lepton Number violatiion; if these decays are accompanied by a new source of CP violation in the leptonic sector, then it is possible to create a lepton-antilepton asymmetry at the moment RH neutrinos decay. Since SM interactions preserve Baryon and Lepton numbers at all orders in perturbation theory, but violate them at the quantum level, such LEPTON ASYMMETRY can be converted by these purely quantum effects into a BARYON-ANTIBARYON ASYMMETRY ( Fukugita-Yanagida mechanism for leptogenesis )

  11. INFLATION INFLATION � CAUSALITY (isotropy of CMBR) SEVERE FLATNESS � COSMOGICAL ( Ω close to 1 today) PROBLEMS � AGE OF THE UNIV . � PRIMORDIAL MONOPOLES COMMON SOLUTION FOR THESE PROBLEMS VERY FAST (EXPONENTIAL) EXPANSION IN THE UNIV. φ V( φ ) Ω dominated by VACUUM ENERGY vacuum en. TRUE VACUUM NO WAY TO GET AN “INFLATIONARY SCALAR POTENTIAL” IN THE STANDARD MODEL

  12. NO ROOM IN THE PARTICLE PHYSICS STANDARD MODEL FOR INFLATION V= μ 2 φ 2 + λφ 4 no inflation Need to extend the SM scalar potential Ex: GUT’s, SUSY GUT’s,… ENERGY SCALE OF “INFLATIONARY PHYSICS”: LIKELY TO BE » Mw DIFFICULT BUT NOT IMPOSSIBLE TO OBTAIN ELECTROWEAK INFLATION IN SM EXTENSIONS � large For some inflationary models � large For some inflationary models amount of primordial gravitational waves amount of primordial gravitational waves

  13. COULD (AT LEAST SOME OF) THE “OBSERVATIONAL” NEW PHYSICS BE LINKED TO THE ULTRAVIOLET COMPLETION OF THE SM AT THE ELW. SCALE ?

  14. The Energy Scale from the “Observational” New Physics neutrino masses NO NEED FOR THE dark matter NP SCALE TO BE CLOSE TO THE baryogenesis ELW. SCALE inflation The Energy Scale from the “Theoretical” New Physics Stabilization of the electroweak symmetry breaking at M W calls for an ULTRAVIOLET COMPLETION of the SM + already at the TeV scale CORRECT GRAND UNIFICATION “CALLS” FOR NEW PARTICLES AT THE ELW. SCALE

  15. THE DRUNK’S LOST KEYS and OUR SEARCH FOR TEV NEW PHYSICS LHC : NEW PHYSICS = THE DRUNK : THE LOST KEYS M PLANCK = 10 19 GeV M w = 10 2 GeV Why new physics should sit where our Why new physics should sit where our lamppost is, i.e. just at the TeV TeV scale? scale? lamppost is, i.e. just at the

  16. … no firm experimental indication that some NEW PHYSICS sets in at the electroweak scale ( i.e., with new particles and phenomena at the TeV mass scale ) and … yet , we are strongly convinced that TeV New Physics is present

  17. DM, DE, ANTIMATTER AND DM, DE, ANTIMATTER AND VACUUM ENERGY VACUUM ENERGY Courtesy of H. Murayama

  18. DM: the most impressive evidence at the “quantitative” and “qualitative” levels of New Physics beyond SM • QUANTITATIVE: Taking into account the latest WMAP data which in combination with LSS data provide stringent bounds on Ω DM and Ω B EVIDENCE FOR NON-BARYONIC DM AT MORE THAN 10 STANDARD DEVIATIONS!! THE SM DOES NOT PROVIDE ANY CANDIDATE FOR SUCH NON- BARYONIC DM • QUALITATIVE: it is NOT enough to provide a mass to neutrinos to obtain a valid DM candidate; LSS formation requires DM to be COLD NEW PARTICLES NOT INCLUDED IN THE SPECTRUM OF THE FUNDAMENTAL BUILDING BLOCKS OF THE SM !

  19. Cosmological Bounds on the sum of the masses of the 3 neutrinos from increasingly rich samples of data sets

  20. TEN COMMANDMENTS TO BE A “GOOD” DM CANDIDATE BERTONE, A.M., TAOSO TO MATCH THE APPROPRIATE RELIC DENSITY • TO BE COLD • TO BE NEUTRAL • TO BE CONSISTENT WITH BBN • TO LEAVE STELLAR EVOLUTION UNCHANGED • TO BE COMPATIBLE WITH CONSTRAINTS ON SELF – INTERACTIONS • TO BE CONSISTENT WITH DIRECT DM SEARCHES • TO BE COMPATIBLE WITH GAMMA – RAY CONSTRAINTS • TO BE COMPATIBLE WITH OTHER ASTROPHYSICAL BOUNDS • “TO BE PROBED EXPERIMENTALLY” •

  21. THE DM ROAD TO NEW THE DM ROAD TO NEW PHYSICS BEYOND THE SM : PHYSICS BEYOND THE SM IS DM A PARTICLE OF THE NEW PHYSICS AT NEW PHYSICS AT THE ELECTROWEAK THE ELECTROWEAK ? ENERGY SCALE ? ENERGY SCALE

  22. THE “ WIMP MIRACLE WIMP MIRACLE ” Bergstrom Many possibilities for DM candidates, but WIMPs are really special: peculiar coincidence between particle physics and cosmology parameters to provide a VIABLE DM CANDIDATE AT THE ELW. SCALE

  23. WIMPS ( Weakly Interacting Massive Particles ) # χ exp(-m χ /T) χ # χ does not change any more # χ ~# γ m χ T decoup l. typically ~ m χ /20 Ω χ depends on particle physics ( σ annih. ) and “cosmological” quantities (H, T 0 , … χ 10 -3 Ω χ h 2 _ COSMO – PARTICLE ~ <( σ annih . ) V χ > TeV 2 CONSPIRACY From T 0 M Planck ~ α 2 / M 2 χ Ω χ h 2 in the range 10 -2 -10 -1 to be cosmologically interesting (for DM) m χ ~ 10 2 - 10 3 GeV (weak interaction) Ωχ h 2 ~ 10 -2 -10 -1 !!! THERMAL RELICS ( WIMP in thermodyn.equilibrium with the plasma until T decoupl )

  24. STABLE ELW. SCALE WIMPs WIMPs from from STABLE ELW. SCALE PARTICLE PHYSICS PARTICLE PHYSICS SUSY EXTRA DIM . LITTLE HIGGS . 1) ENLARGEMENT (x μ , θ ) (x μ , j i) SM part + new part OF THE SM to cancel Λ 2 Anticomm. New bosonic Coord. Coord. at 1-Loop 2) SELECTION R-PARITY LSP KK-PARITY LKP T-PARITY LTP RULE DISCRETE SYMM . Neutralino spin 1/2 spin1 spin0 STABLE NEW PART. m LSP m LKP 3) FIND REGION (S) m LTP PARAM. SPACE ~100 - 200 ~600 - 800 ~400 - 800 WHERE THE “L” NEW GeV * GeV PART. IS NEUTRAL + GeV Ω L h 2 OK * But abandoning gaugino-masss unif. Possible to have m LSP down to 7 GeV Bottino, Donato, Fornengo, Scopel

  25. SUSY & DM : a successful marriage • Supersymmetrizing the SM does not lead necessarily to a stable SUSY particle to be a DM candidate. • However, the mere SUSY version of the SM is known to lead to a too fast p-decay. Hence, necessarily, the SUSY version of the SM has to be supplemented with some additional ( ad hoc?) symmetry to prevent the p- decay catastrophe. • Certainly the simplest and maybe also the most attractive solution is to impose the discrete R-parity symmetry • MSSM + R PARITY LIGHTEST SUSY PARTICLE (LSP) IS STABLE . • The LSP can constitute an interesting DM candidate in several interesting realizations of the MSSM ( i.e., with different SUSY breaking mechanisms including gravity, gaugino, gauge, anomaly mediations, and in various regions of the parameter space).

  26. D. KAZAKOV

  27. BREAKING SUSY • The world is clearly not supersymmetric: for instance, we have not seen a scalar of Q=1 and a mass of ½ MeV, i.e. the selectron has to be heavier than the electron and, hence, SUSU has to be broken SUSY HAS TO BE BROKEN AT A SCALE > 100 GeV SINCE NO SUSY PARTNERS HAVE BEEN SEEN UP TO THOSE ENERGIES, roughly COLORED S-PARTICLE MASSES > 200 GeV UNCOLORED S- PARTICLE MASSES > 100 GeV

  28. Little digression: how to break a symmetry • EXPLICIT BREAKING : add to a Lagrangian invariant under a certain symmetry S some terms which do not respect such symmetry S. Advantage: freedom in choosing such terms and possibility to adapt them to the phenomenological requests one has Disadvantage: losing the virtues related to the presence of a symmetry in the theory ( ex: if S is the elw. symmetry, adding an explicit mass tem to the W boson would spoil the renormalizability of the theory)

  29. SPONTANEOUS BREAKING :: THE THEORY IS INVARIANT UNDER A CERTAIN SYMMETRY S ( i.e., the FULL Lagrangian respects S), however THE VACUUM OF THE THEORY IS NOT INVARIANT UNDER S TRANSFORMATIONS. ADVANTAGE : POSSIBILITY OF PRESERVING THE NICE PROPERTIES RELATED TO THE PRESENCE OF A SYMMETRY ( EX: SPONTANEOUSLY BROKEN GAUGE THEORIES ARE RENORMALIZABLE ) DISADVANTAGE : SCHEME IS MORE CONSTRAINED; ONE CANNOT CHOOSE THE BREAKING TERMS “ARBITRARILY”

  30. SPONTANEOUS BREAKING OF SUSY • FIRST ATTEMPT: SPONTANEOUS BREAKING OF SUSY ( letting history teach: since spontaneous breaking of the electroweak symmetry was so successful, try to repeat it in the SUSY case) PROBLEM: NO phenomenologically viable model results from spontaneously broken SUSY ( ex: one of the two selectrons remains lighter than the electron…)

  31. 2 nd ATTEMPT TO BREAK SUSY: THE EXPLICIT BREAKING • WISH: add to the SUSY version of the SM Lagrangian some terms which are NOT SUSY invariant, i.e. add an explicit breaking of SUSY, but try to PRESERVE the nice properties of having SUSY in the game ( for instance, still quadratic divergences should be absent even when SUSY is explicitly broken) special class of explicitly breaking terms called SOFT BREAKING TERMS OF SUSY

  32. THE SOFT BREAKING TERMS THE SOFT BREAKING TERMS OF THE MINIMAL SUSY SM OF THE MINIMAL SUSY SM ( MSSM )

  33. WHICH SUSY HIDDEN SECTOR SUSY BREAKING AT SCALE √ F F = (10 5 - 10 6 ) GeV MESSENGERS F = M W M Pl GRAVITY GAUGE INTERACTIONS M gravitino ~ F/M Pl ~ M gravitino ~ F/M Pl ~ (10 2 -10 3 ) GeV (10 2 - 10 3 )eV OBSERVABLE SECTOR SM + superpartners MSSM : minimal content of superfields

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