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GUT-less SUSY Phenomenology

GUT-less SUSY Phenomenology. Pearl Sandick University of Minnesota. Ellis, Olive & PS, Phys. Lett. B 642 (2006) 389 Ellis, Olive & PS, JHEP 06 (2007) 079. Dark Matter Candidate!. R-Parity conservation. Why we like SUSY. Solves the Naturalness Problem Gauge coupling unification (GUTs)

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GUT-less SUSY Phenomenology

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  1. GUT-less SUSY Phenomenology Pearl Sandick University of Minnesota Ellis, Olive & PS, Phys. Lett. B 642 (2006) 389 Ellis, Olive & PS, JHEP 06 (2007) 079

  2. Dark Matter Candidate! R-Parity conservation Why we like SUSY • Solves the Naturalness Problem • Gauge coupling unification (GUTs) • Predicts a light Higgs boson Pearl Sandick, UMN

  3. Some other scale? What We Do • SUSY must be broken, so introduce soft SUSY-breaking parameters and assume high (GUT) scale values for them • Evolve parameters down to weak scale using RGEs of low energy effective theory (MSSM) • CMSSM: GUT-scale universality of soft breaking parameters • 5 inputs: m0, m1/2, A0, tan(), sign() Pearl Sandick, UMN

  4. mh > 114 GeV m± > 104 GeV BR(b  s ) HFAG BR(Bs  +--) CDF (g -- 2)/2 g-2 collab. LEP GUT-less CMSSM • Assume unification of soft SUSY-breaking parameters at some Min < MGUT • Constraints from colliders and cosmology: 0.09  h2  0.12 Pearl Sandick, UMN

  5. SUSY Dark Matter • Solve Boltzmann rate equation: • Special Situations: • s - channel poles • 2 m  mA • thresholds • 2 m  final state mass • Coannihilations • m  mother sparticle Pearl Sandick, UMN

  6. Evolution of the Soft Mass Parameters • First look at gaugino and scalar mass evolution. Gauginos (1-Loop): • Running of gauge couplings identical to CMSSM case, so low scale gaugino masses are all closer to m1/2 as Min is lowered. Pearl Sandick, UMN

  7. M1/2 = 800 GeV No EWSB Evolution of the Soft Mass Parameters • First look at gaugino and scalar mass evolution. Gauginos (1-Loop): • Running of gauge couplings identical to CMSSM case, so low scale gaugino masses are all closer to m1/2 as Min is lowered. Pearl Sandick, UMN

  8. Evolution of the Soft Mass Parameters • First look at gaugino and scalar mass evolution. Scalars (1-Loop): • As Min low scale Q, expect low scale scalar masses to be closer to m0. Pearl Sandick, UMN

  9. No EWSB m0 = 1000 GeV Evolution of the Soft Mass Parameters • First look at gaugino and scalar mass evolution. Scalars (1-Loop): • As Min low scale Q, expect low scale scalar masses to be closer to m0. Pearl Sandick, UMN

  10. Evolution of the Soft Mass Parameters • Higgs mass parameter,  (tree level): • As Min low scale Q, expect low scale scalar masses to be closer to m0. • 2 becomes generically smaller as Min is lowered. Pearl Sandick, UMN

  11. Mass Evolution with Min m1/2 = 800 GeV m0= 1000 GeV A0 = 0 tan() = 10 • > 0 No EWSB Pearl Sandick, UMN

  12. How do we expect the constraints to evolve? • mA decreases logarithmically with Min • BR(b  s ) and BR(Bs  +--) at large tan() have important contributions from heavy Higgs exchange. These constraints will become more important as Min is lowered. •  decreases as Min is lowered. • Expect that the unphysical region where 2 < 0 encroaches farther into the plane. • When the LSP is bino-like, its mass increases as Min is lowered, so the forbidden stau LSP region encroaches into the plane. When the LSP becomes Higgsino-like, it’s mass decreases as Min is lowered, so the stau LSP boundary falls back down. Pearl Sandick, UMN

  13. Neutralinos and Charginos m1/2 = 1800 GeV m0= 1000 GeV A0 = 0 tan() = 10 • > 0 Must properly include coannihilations involving all three lightest neutralinos! Pearl Sandick, UMN

  14. LEP Higgs mass Relaxed LEP Higgs LEP chargino mass 2 < 0 (no EWSB) g--2 suggested region stau LSP Standard CMSSM Pearl Sandick, UMN

  15. Focus Point LEP Higgs mass Relaxed LEP Higgs LEP chargino mass 2 < 0 (no EWSB) g--2 suggested region stau LSP Coannihilation Strip Standard CMSSM Pearl Sandick, UMN

  16. Lowering Min - tan() = 10 Pearl Sandick, UMN

  17. Lowering Min - tan() = 10 Pearl Sandick, UMN

  18. Lowering Min - tan() = 10 Pearl Sandick, UMN

  19. Lowering Min - tan() = 10 Pearl Sandick, UMN

  20. Lowering Min - tan() = 10 Pearl Sandick, UMN

  21. Lowering Min - tan() = 10 Pearl Sandick, UMN

  22. h2 too small! Lowering Min - tan() = 10 Pearl Sandick, UMN

  23. bs B+-- Large tan() Pearl Sandick, UMN

  24. Rapid annihilation funnel 2m  mA bs B+-- Large tan() Pearl Sandick, UMN

  25. Lowering Min - tan() = 50 Pearl Sandick, UMN

  26. Lowering Min - tan() = 50 Pearl Sandick, UMN

  27. Lowering Min - tan() = 50 Pearl Sandick, UMN

  28. Lowering Min - tan() = 50 Pearl Sandick, UMN

  29. Lowering Min - tan() = 50 Pearl Sandick, UMN

  30. Lowering Min - tan() = 50 Pearl Sandick, UMN

  31. Lowering Min - tan() = 50 Pearl Sandick, UMN

  32. h2 too small! Lowering Min - tan() = 50 Pearl Sandick, UMN

  33. A0 0 • A0 > 0  larger weak-scale trilinear couplings, Ai • Large loop corrections to  depend on Ai, so  is generically larger over the plane than when A0 = 0. • Also see stop-LSP excluded region Pearl Sandick, UMN

  34. Direct Detection:Neutralino-Nucleon Cross Sections Pearl Sandick, UMN

  35. Direct Detection:Neutralino-Nucleon Cross Sections Pearl Sandick, UMN

  36. Conclusions • Intermediate scale unification results in: • Rapid annihilation funnel even at low tan() • Merging of funnel and focus point • Below some critical Min (dependent on tan() and other factors), all or nearly all of the (m1/2, m0) plane is disfavored because the relic density of neutralinos is too low to fully account for the relic density of cold dark matter. Pearl Sandick, UMN

  37. Neutralino-Nucleon Cross Sections Pearl Sandick, UMN

  38. Neutralino-Nucleon Cross Sections Pearl Sandick, UMN

  39. Sparticle Masses m1/2 = 800 GeV m0= 1000 GeV A0 = 0 tan() = 10 • > 0 Guaginos Squarks Pearl Sandick, UMN

  40. Lowering Min h2 too large Pearl Sandick, UMN

  41. Lowering Min Pearl Sandick, UMN

  42. Lowering Min h2 too small! Pearl Sandick, UMN

  43. Lowering Min - Large tan() Pearl Sandick, UMN

  44. Lowering Min - Large tan() Pearl Sandick, UMN

  45. Lowering Min - Large tan() Pearl Sandick, UMN

  46. Lowering Min - Large tan() h2 too small! Pearl Sandick, UMN

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