1 / 17

Dark Matter from Universal Extra Dimensions

Dark Matter from Universal Extra Dimensions. Mitsuru Kakizaki (Bonn Univ. & ICRR, Univ. of Tokyo). 18 November, 2005 @ Bonn Univ. Collaborated with Shigeki Matsumoto (KEK) Yoshio Sato (Saitama Univ.) Masato Senami (ICRR, Univ. of Tokyo). Refs: PRD 71 (2005) 123522 [hep-ph/0502059]

emmet
Télécharger la présentation

Dark Matter from Universal Extra Dimensions

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. Dark Matter from Universal Extra Dimensions Mitsuru Kakizaki (Bonn Univ. & ICRR, Univ. of Tokyo) 18 November, 2005 @ Bonn Univ. Collaborated with • Shigeki Matsumoto (KEK) • Yoshio Sato (Saitama Univ.) • Masato Senami (ICRR, Univ. of Tokyo) Refs: • PRD 71 (2005) 123522 [hep-ph/0502059] • hep-ph/0508283

  2. 1. Motivation • Rotation curve of galaxies: [Begeman, Broeils, Sanders (1991)] • Mass-to-light ratio of galaxy clusters: e.g. the Coma cluster: • Cosmic microwave background anisotropies: [http://map.gsfc.nasa.gov] Existence of non-baryonic cold dark matter Mitsuru Kakizaki

  3. What is the constituent of dark matter? • We need physics beyond standard model (SM) of particle physics • Stable, neutral, weakly interacting massive particles are good candidates: • Lightest supersymmetric particle (LSP) in supersymmetric (SUSY) models: e.g. neutralino, gravitino • Lightest Kaluza-Klein particle (LKP) in universal extra dimension models • etc. Today’s topic Mitsuru Kakizaki

  4. Cosmic-ray positron experiments • The HEAT experiment indicatedan excess in the positron flux: The positron excess could originate from the annihilation of DM particles in the Galactic halo • Unnatural DM substructure is required to match the data in SUSY models [From Beatty et al., PRL93 (2004) 241102)] [Hooper, Taylor, Silk, PRD69 (2004) 103509)] • KK dark matter may explain the excess without any exceptional substructure [Hooper, Kribs, PRD70, (2004) 115004)] • Future experiments (PAMELA, AMS-02, …) will confirm or exclude the positron excess Mitsuru Kakizaki

  5. Outline • In universal extra dimension (UED) models, Kaluza-Klein (KK) dark matter physics is drastically affected by second KK particles • Reevaluation of relic density of KK dark matter including coannihilation and resonance effects Dark matter particle mass consistent with WMAP increases Motivation Universal extra dimension (UED) models Relic abundance of KK dark matter Resonant KK dark matter annihilation Relic abundance including full coannihilation effects Summary New Mitsuru Kakizaki

  6. Mass spectrum for 2. Review of universal extra dimension (UED) models [Appelquist, Cheng, Dobrescu, PRD64 (2001) 035002] Macroscopic Idea: All SM particles propagate flat compact spatial extra dimensions Magnify Microscopic • Dispersion relation: Momentum along the extra dimension  Mass in four-dimensional viewpoint For compactification with radius , is quantized • Momentum conservation in the extra dimension Conservation of KK number in each vertex Mitsuru Kakizaki

  7. Minimal UED model • In order to obtain chiral fermions at zeroth KK level, the extra dimension is compactified on an orbifold • Conservation of KK parity [+ (--) for even (odd) ] The lightest KK particle (LKP) is stable c.f. R-parity and LSP The LKP is a good candidate for dark matter • Only two new parameters in the minimal UED (MUED) model: : Size of extra dimension : Cutoff scale • Constraints from electroweak measurements are weak: [Appelquist, Cheng, Dobrescu(2001); Appelquist, Yee, PRD67 (2003)] : Inclusion of 2-loop SM contributions and LEP2 data [Flacke, Hooper, March-Russel, hep-ph/0509352 (2005)] Mitsuru Kakizaki

  8. Mass spectra of KK states 1-loop corrected mass spectrum at the first KK level • KK modes are degenerate in mass at each KK level: • Compactification  5D Lor. inv. Orbifolding  trans. Inv. in 5th dim. Radiative corrections relax the degeneracy • Lightest KK Particle (LKP):Next to LKP: SU(2)L singlet leptons: : Cutoff scale [From Cheng, Matchev, Schmaltz, PRD 036005 (2002)] Mitsuru Kakizaki

  9. 3. Relic abundance of KK dark matter Co-moving number density • Thermal relic abundance Decoupling • Dark matter was at thermal equilibrium in the early universe Increasing • After the annihilation rate dropped below the expansion rate, the number density per comoving volume is fixed • SUSY vs UED Neutralino (LSP)Majorana fermion Small Large Small Dark matter particleNature of spin Annihilation cross section Relic density Allowed mass of DM particle (LKP)Spin-1 boson Large Small Large Mitsuru Kakizaki

  10. Relic abundance of KK dark matter (without resonance) [Servant, Tait, NPB650 (2003) 391] • Processes relevant to the calculation of the relic abundance of the LKP: [zero mode (SM) particle pair] 3 flavors Without coannihilation e.g. t-channel exchange of 1st KK particle: Including coannihilation • Processes relevant to coannihilation with NLKP: [From Servant, Tait, NPB650 (2003)391] SM particles However, only tree level diagramswhich involve extensively 1st KK modes are considered Mitsuru Kakizaki

  11. New 4. Resonant KK dark matter annihilation • Dark matter is non-relativistic in the early universe (Incident energy of two LKPs) (Masses of 2nd KK modes) • Mass splitting in MUED: • The annihilation cross section for the LKP is enhanced due to the resonance by s-channel 2nd KK Higgs boson at loop level Mitsuru Kakizaki

  12. Thermal average of annihilation cross section for LKP Smaller The averaged cross section becomes maximum at later time and has larger maximum value Mitsuru Kakizaki

  13. Relic abundance of LKP (without coannihilation) • The resonant annihilation by effectively reduces the number density of dark matter • The resonance effect raises the LKP mass consistent with the WMAP data 2nd KK modes play an important role in calculation of the relic density of the LKP dark matter Mitsuru Kakizaki

  14. Coannihilation with NLKP • We can systematically survey effects of 2nd KK resonances: • -resonance in : sizable • -resonance in : relatively small • No second KK resonance in • Evolution of dark matter abundance [Three flavors: ] The number density gradually decreases even after decoupling Mitsuru Kakizaki

  15. Allowed mass region Tree level results Including resonance Mitsuru Kakizaki

  16. 5. Relic abundance including full coannihilation effects [Burnell, Kribs, hep-ph/0509118; Kong, Matchev, hep-ph/0509119] Relic abundance including coannihilation processes with all level one KK particles (ignoring resonance effects) • Colored KK particles can be degenerate with the LKP in mass Disfavored byEWPT Inclusion of full coannihilation modes change the abundance • In MUED, inclusion of full coanninilation effects lowers favored range of • Resonance effects may sizably shift the allowed mass scale WMAP [From Kong, Matchev, hep-ph/0509119] Mitsuru Kakizaki

  17. 6. Summary • UED models provide a viable dark matter candidate: The lightest Kaluza-Klein particle (LKP) • (Masses of 2nd KK particles) (Masses of 1st KK particles) Resonant annihilation • We evaluated the relic abundance of the LKP dark matter including the resonance and coannihilation effects (with the NLKPs) • The LKP mass consistent with WMAP is sizably raised due to the s-channel second KK resonance Mitsuru Kakizaki

More Related