1 / 26

Supersymmetric Dark Matter

Supersymmetric Dark Matter. Shufang Su • U. of Arizona. K. Olive, astro-ph/0301505. » 0.02 baryon. Baryonic dark matter (  lum » 0.003).  Hot dark matter: Neutrino  Cold dark matter WIMP axions  Other possibilities self-annihilating DM self-interacting DM warm DM

selma
Download Presentation

Supersymmetric Dark Matter

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Supersymmetric Dark Matter Shufang Su • U. of Arizona K. Olive, astro-ph/0301505

  2. » 0.02 baryon Baryonic dark matter (lum» 0.003) •  Hot dark matter: Neutrino •  Cold dark matter • WIMP • axions •  Other possibilities • self-annihilating DM • self-interacting DM • warm DM • fuzzy CDM • … 0.1 - 0.3 Non-baryonic dark matter » 0.7 Dark Energy , quintenssence,… Composition of the Universe - We know how much, but no idea what it is.

  3. WIMP CDM - • requirements Stable • lifetime ¸ 10 Gyr  Non-baryonic  Neutral:color (strong interaction) and electric • strong upper limits on the abundance of anomalously heavy isotopes  Cold: non-relativistic  Yield correct density WIMP • weak interacting:  » 0.01, mW» 100 GeV  » 0.1

  4. Not for cosmology observations • Dark Matter • Cosmology constant • Baryon asymmetry … Standard Model - SM is a very successful theoretical framework that describes all experimental observations to date =g2/4

  5. Standard Model - CDM requirements Stable  Non-baryonic  Neutral  Cold Correct density No good candidates for CDM in SM

  6. H - 2 precise cancellation up to 1034 order -(1019 GeV)2 (1019 GeV)2  Supersymmetry Spin differ by 1/2 SM particle superpartner Naturalness  ms-particle» O(100-1000) GeV Supersymmetry -  SM is an effective theory below some energy scale  Hierarchy problem:MEW100 GeV , Mplank 1019 GeV ? Naturalness problem: mass of a fundamental scalar (like Higgs) receive huge quantum corrections: (mH2)physical  (mH2)0 + 2 (100 GeV)2 H

  7. Gauge Coupling Unification - SM SUSY

  8. Minimal Supersymmetric Standard Model (MSSM) - Spin differ by 1/2 SM particle superpartner » » » CDM requirements » » » Stable » » »  Non-baryonic  Neutral » » »  Cold » » » m > 45 GeV » Correct density » » » » weak interaction

  9. odd odd -  d ~ - s P - u s K+ u u MSSM DM Candidates - • Possible DM candidates • sneutrino  • neutralino (B0,W0,Hd0,Hu0) ! i0 ~ ~ ~ ~ ~ Stable ? General MSSM, including B,L-violating operators - • dangerous  introduce proton decay p ! K+ • R-parity SM particle: even + superparticle: odd - • no proton decay • lightest supersymmetric particle (LSP) stable LSP  SM particle, LSP  super particle • Good candidate of DM: could be  or 10 ~

  10. /l W/Z /l/q Z ~ ~ ~ ~ ~ ~        /l/q /l W/Z ~ f Sneutrino Dark Matter - rapid annihilation, hAvi large • light sneutrino: 45-200 GeV  low abundance • heavy sneutrino: 550 – 2300 GeV  0.1    1 • disfavored on theoretical ground • excluded by nuclear recoil direct detection: m¸ 20 TeV ~ Sneutrino CDM in MSSM is excluded

  11. ~   f W,Z H f    Neutralino - ~ ~ ~ ~ B0, W0, Hd0, Hu0 Superpartner of gauge bosons Superpartner of Higgs bosons • Properties • fermion • neutral • heavy: m > 45 GeV • (B0, W0, Hd0, Hu0)  neutralinos i0, i=1…4 mass eigenstates • Interactions: weak interacting / gauge coupling ~ ~ ~ ~

  12. ~ ~ ~ ~ i0=i B0+ i W0+i Hd0 +i Hu0 , m1 m2 m3  m4 , 1 being LSP ~ M1< M2, ||: B0 Bino-LSP M2< M1, ||: W0 Wino-LSP ||< M1, M2: Hu0§ Hd0 Higgsino-LSP ~ ~ ~ Lightest Neutralino CDM - Now let us focus on neutralino as a candidate for CDM • Neutralino mass matrix Input parameter: M1, M2, , tan For small mixing: mZ¿ M1, M2, 

  13. common scalar mass common gaugino mass common trilinear scalar m0 M1/2 A0 tan sign  GUT scale Low energy MSSM parameters LSP  ||,b replaced by mZ, tan MSSM Parameters - • Interactions involve the whole set of MSSM parameters > 100 new parameters (SM: 19 parameters) • other experimental constraints Simplest assumption (unification) CMSSM (constrained MSSM)

  14. Relic Density - Thermal relic density Decoupling: =nhvi¼ H >H ! X+Y • early time n ¼ neq • late time (n/s)today» (n/s)decoupling • at freeze-out T » m/20 <H n/s Approximately, relic/ 1/hvi

  15. f W + ~ ~ 10 10 10 10 10 10 W f ~ ~ f absent for B0 /l/q Z,H /l/q <v> = a+bx+… x=T/m Neutralino Relic Density (I) - • t-channel • (dominate) • s-channel Important near pole m» mZ,H/2 Relic Density:=hAvi n » H Special cases: • Co-annihilation:mLSP¼ mNLSP • Annihilation near a pole: e.g.m» mZ,H/2

  16. Neutralino Relic Density (II) Focus point m» mA.H/2 m=mZ,h/2 ~ Co-annihilation 10-l bulk - No EWSB 0.1 h2  0.3 CMSSM stau LSP

  17. Phenomenological Constraints  b s me=99GeV ~ - • Other constraints • Higgs mass mh > 114.4 GeV • b ! s  : » 10-4 exclude small m1/2 important for  <0 • muon g-2 th-exp=(26 § 16)£ 10-10 muon g-2 m= mZ,h/2 region already excluded b ! s 

  18. Bulk region and -l coannihilation region ~ m» m +X ! +Y in equilibrium  decays into  eventually Co-annihilation:, ,  ~ ~ ~ ~ ~ ~ co-annihilation mB» 200 GeV ~ - mh bulk if ignore co-annihilation hvi» 1/m2,  / m/hvi  upper bound on m

  19. Funnel-Like Region Large tan : m» mA,H/2 /l/q A,H ~ ~ 10 10 /l/q - A,H: heavy Higgses SM: h0 MSSM: h0,H0,A,H§ / 1/hvi hvi» 1/(4m2 – mA,H2)2 too big   too small

  20. Focus Point Region (100 GeV)2 - Co-annihilation, funnel and focus point regions are very fine-tuned Highly depend on the other input parameters ~

  21. Direct Detection of DM • Direct detection via neutralino-nucleon scattering • DM low velocity, non-relativistic • Spin-dependent:i q i q Mspin/pqh Spi/ JN + nqh Sni/ JN • Spin-independent: q mq q / mW Mscalar/ Z fp+ (A-Z) fn / 1/mq2 ~ - - - • Bino DM: no diagram 1 require small m0 • Bino-Higgsino DM large m0 detectable ,Z

  22. Neutralino-Nucleon Scattering (II) - 2 £ 10-10 pb  SI  6 £ 10-8 pb 2 £ 10-7 pb  SD  10-5 pb

  23. DAMA and CDMS - CDMS DAMA • DAMA finds signal in annual modulation as earth passes through WIMP wind • CDMS andEdelweiss excludes much of the favored region Edelweiss NUHM CMSSM pb = 10-36 cm2

  24. Indirect Detection   - DM annihilation products from the Sun, Earth, galaxy require hard annihilation products (not good for Bino DM) •  from the core of the Earth and Sun • e+ from the local solar neighborhood •  from the Galactic center Under-ice, underwater neutrino telescopes Anti-matter/ anti-particle experiments Atmospheric Cherenkov telescopes, space-based  ray detectors

  25. Comparison of pre-LHC SUSY Searches - • DM searches are complementary to collider searches • When combined, entire cosmologically attractive region will be explored before LHC ( » 2007 )

  26. Conclusion - • DM is the one of the strongest phenomenological motivation for new physics • Fruitful interplay of particle physics, cosmology, and astrophysics • A fascinating time: we know how much, but have no idea what it is • Many, many experiments • MSSM neutralino LSP is a good candidate for CDM • In SUSY, DM searches are promising, highly complementary to collider searches

More Related