Dark Radiation Constraints on Mixed Axion/Neutralino Dark Matter

Total Page:16

File Type:pdf, Size:1020Kb

Dark Radiation Constraints on Mixed Axion/Neutralino Dark Matter Dark Radiation Constraints on Mixed Axion/Neutralino Dark Matter André Lessa University of São Paulo Moriond - March 11th, 2013 H. Baer, K. J. Bae, AL, arXiv:1301.7428 Outline What is Dark Radiation? Axions and Dark Radiation Supersymmetric Axion CMB Constraints Conclusions What is Dark Radiation? What is Dark Radiation? ◮ Number of relativistic species during matter-radiation decoupling (T ∼eV): ρR = ργ + Nν ρν + ??? "Radiation" Neutrinos Dark Radiation What is Dark Radiation? ◮ Number of relativistic species during matter-radiation decoupling (T ∼eV): ρR = ργ + Nν ρν + ??? "Radiation" Neutrinos Dark Radiation ◮ N Nν ρν +ρX 3 04 Or: eff = ρν → . (SM) What is Dark Radiation? ◮ Number of relativistic species during matter-radiation decoupling (T ∼eV): ρR = ργ + Nν ρν + ??? "Radiation" Neutrinos Dark Radiation ◮ N Nν ρν +ρX 3 04 Or: eff = ρν → . (SM) 6000 Neff and CMB: 5000 ) 2 Neff = 2 • Affects expansion rate K µ 4000 N = 3.04 ) ( eff → shifts peak π /(2 N = 4.34 3000 eff • Changes time of matter-radiation equality TT l → enhances 1st and 2nd peaks 2000 l(l+1)C • ... 1000 102 103 Multipole Moment (l) Dark Radiation 2011: WMAP7 Neff = 4.34 ± 0.88 arXiv:1212.5226 SPT Neff = 3.86 ± 0.42 ACT Neff = 4.6 ± 0.80 2012-2013: WMAP9 Neff = 3.84 ± 0.40 WMAP9 NSPT 3 71 ± 0 35 SPT eff = . ACT ACT Neff = 3.50 ± 0.42 2013-: Planck Neff =?? ± 0.2 Dark Radiation 2011: WMAP7 Neff = 4.34 ± 0.88 arXiv:1212.5226 SPT Neff = 3.86 ± 0.42 ACT Neff = 4.6 ± 0.80 2012-2013: WMAP9 Neff = 3.84 ± 0.40 WMAP9 NSPT 3 71 ± 0 35 SPT eff = . ACT ACT Neff = 3.50 ± 0.42 2013-: Planck Neff =?? ± 0.2 SM → ✞∆Neff ≡ Neff − Neff < 1.6 (95% C.L.) ☎ ✝ ✆ Dark Radiation 2011: WMAP7 Neff = 4.34 ± 0.88 arXiv:1212.5226 SPT Neff = 3.86 ± 0.42 ACT Neff = 4.6 ± 0.80 2012-2013: WMAP9 Neff = 3.84 ± 0.40 WMAP9 NSPT 3 71 ± 0 35 SPT eff = . ACT ACT Neff = 3.50 ± 0.42 2013-: Planck Neff =?? ± 0.2 SM → ✞∆Neff ≡ Neff − Neff < 1.6 (95% C.L.) ☎ ✝ ✆ ◮ What if the excess is real? Dark Radiation 2011: WMAP7 Neff = 4.34 ± 0.88 arXiv:1212.5226 SPT Neff = 3.86 ± 0.42 ACT Neff = 4.6 ± 0.80 2012-2013: WMAP9 Neff = 3.84 ± 0.40 WMAP9 NSPT 3 71 ± 0 35 SPT eff = . ACT ACT Neff = 3.50 ± 0.42 2013-: Planck Neff =?? ± 0.2 SM → ✞∆Neff ≡ Neff − Neff < 1.6 (95% C.L.) ☎ ✝ ✆ ◮ What if the excess is real? • New relativistic species at T & eV • mDR . eV (usually) → suppressed interactions with SM Dark Radiation 2011: WMAP7 Neff = 4.34 ± 0.88 arXiv:1212.5226 SPT Neff = 3.86 ± 0.42 ACT Neff = 4.6 ± 0.80 2012-2013: WMAP9 Neff = 3.84 ± 0.40 WMAP9 NSPT 3 71 ± 0 35 SPT eff = . ACT ACT Neff = 3.50 ± 0.42 2013-: Planck Neff =?? ± 0.2 SM → ✞∆Neff ≡ Neff − Neff < 1.6 (95% C.L.) ☎ ✝ ✆ ◮ What if the excess is real? • New relativistic species at T & eV • mDR . eV (usually) → suppressed interactions with SM • DR candidates: (light) sterile neutrinos, gravitinos, axions, ... Axion = Dark Radiation? ◮ QCD axion (Strong CP Problem) 6 ◮ 10 GeV ma ∼ 6 eV fa g ◮ 9 fa & 10 GeV (astrophysical bounds) a αs ∝ ✔ fa → ma . meV g → small couplings ✔ Axion = Dark Radiation? ◮ QCD axion (Strong CP Problem) 6 ◮ 10 GeV ma ∼ 6 eV fa g ◮ 9 fa & 10 GeV (astrophysical bounds) a αs ∝ ✔ fa → ma . meV g → small couplings ✔ ◮ Coherent Oscillations → CDM Axion = Dark Radiation? ◮ QCD axion (Strong CP Problem) 6 ◮ 10 GeV ma ∼ 6 eV fa g ◮ 9 fa & 10 GeV (astrophysical bounds) a αs ∝ ✔ fa → ma . meV g → small couplings ✔ ◮ Coherent Oscillations → CDM ◮ Also produced thermally: g a Relativistic ✔ g g g Axion = Dark Radiation? ◮ QCD axion (Strong CP Problem) 6 ◮ 10 GeV ma ∼ 6 eV fa g ◮ 9 fa & 10 GeV (astrophysical bounds) a αs ∝ ✔ fa → ma . meV g → small couplings ✔ ◮ Coherent Oscillations → CDM ◮ Also produced thermally: g a Relativistic ✔ −2 g → ✞∆Neff < 10 ☎→ Below CMB sensitivity g g (Can✝ not explain possible✆ excess) Axion = Dark Radiation? ◮ QCD axion (Strong CP Problem) 6 ◮ 10 GeV ma ∼ 6 eV fa g ◮ 9 fa & 10 GeV (astrophysical bounds) a αs ∝ ✔ fa → ma . meV g → small couplings ✔ ◮ Coherent Oscillations → CDM ◮ Also produced thermally: g a Relativistic ✔ −2 g → ✞∆Neff < 10 ☎→ Below CMB sensitivity g g (Can✝ not explain possible✆ excess) ◮ Non-thermal production? Supersymmetric Axion ◮ fa ≫ EW scale → Hierarchy Problem → Supersymmetry Supersymmetric Axion ◮ fa ≫ EW scale → Hierarchy Problem → Supersymmetry ◮ Supersymmetric Axion: a → Aˆ → s + i a + a˜ saxion axion axino • SM + a → MSSM + a, s, a˜ = PQMSSM Supersymmetric Axion ◮ fa ≫ EW scale → Hierarchy Problem → Supersymmetry ◮ Supersymmetric Axion: a → Aˆ → s + i a + a˜ saxion axion axino • SM + a → MSSM + a, s, a˜ = PQMSSM • Couplings: g g g˜ g a → a, s s a˜ g g g˜ g˜ a˜ a + s s a˜ a Supersymmetric Axion ◮ fa ≫ EW scale → Hierarchy Problem → Supersymmetry ◮ Supersymmetric Axion: a → Aˆ → s + i a + a˜ saxion axion axino • SM + a → MSSM + a, s, a˜ = PQMSSM • Couplings: g g g˜ g a → a, s s a˜ g g g˜ g˜ a˜ ✛ a✘ + s s → Non-thermal axion production (if ms > 2ma) a˜ a ✚ ✙ Supersymmetric Axion ◮ PQMSSM Masses: PQMSSM q˜1,2, ˜l Mass Scale g˜ ˜t, b˜ LSP SM Supersymmetric Axion ◮ PQMSSM Masses: PQMSSM q˜1,2, ˜l s Mass Scale g˜ ˜t, b˜ LSP SM Supersymmetric Axion ◮ PQMSSM Masses: PQMSSM q˜1,2, ˜l s Mass Scale g˜ ˜t, b˜ LSP SM a Supersymmetric Axion ◮ PQMSSM Masses: PQMSSM q˜1,2, ˜l s a˜ Mass Scale g˜ ˜t, b˜ LSP SM We assume: a mLSP = me < m . ms ∼ mSUSY Z1 a˜ Supersymmetric Axion s → a + a ◮ PQMSSM Masses: 1 PQMSSM 10-1 s → ~a + ~a q˜1 2, ˜l , 10-2 s BF a˜ s → g + g Mass Scale -3 g˜ 10 m = 1.6 TeV ~g s → ~g + ~g ˜ -4 ˜t, b 10 m~a = 0.5 TeV LSP 10-5 3 4 SM 10 10 ms (GeV) We assume: a mLSP = me < m . ms ∼ mSUSY Z1 a˜ Supersymmetric Axion ◮ Dark Matter = Neutralino + Axions • Neutralino production: TP (∼ MSSM) e a˜ → g + g˜ → ...Z1 + X • Axion production: coherent oscillations (CDM) Supersymmetric Axion ◮ Dark Matter = Neutralino + Axions • Neutralino production: TP (∼ MSSM) e a˜ → g + g˜ → ...Z1 + X • Axion production: coherent oscillations (CDM) ◮ Dark Radiation = Axions Supersymmetric Axion ◮ Dark Matter = Neutralino + Axions • Neutralino production: TP (∼ MSSM) e a˜ → g + g˜ → ...Z1 + X • Axion production: coherent oscillations (CDM) ◮ Dark Radiation = Axions • Production: TP s → a + a Supersymmetric Axion ◮ Dark Matter = Neutralino + Axions • Neutralino production: TP (∼ MSSM) e a˜ → g + g˜ → ...Z1 + X • Axion production: coherent oscillations (CDM) ◮ Dark Radiation = Axions • Production: TP s → a + a • ∆Neff & 1 → large saxion production Supersymmetric Axion ◮ Dark Matter = Neutralino + Axions • Neutralino production: TP (∼ MSSM) e a˜ → g + g˜ → ...Z1 + X • Axion production: coherent oscillations (CDM) ◮ Dark Radiation = Axions • Production: TP s → a + a • ∆Neff & 1 → large saxion production • CMB constrains saxion production! Supersymmetric Axion ◮ Dark Matter = Neutralino + Axions • Neutralino production: TP (∼ MSSM) e a˜ → g + g˜ → ...Z1 + X • Axion production: coherent oscillations (CDM) ◮ Dark Radiation = Axions • Production: TP s → a + a • ∆Neff & 1 → large saxion production • CMB constrains saxion production! How are saxions produced in the early universe? Saxion Production ◮ Thermal Production g s TP 2 g → ρs ∝ TR/fa g g g a˜ TP 2 g → ρa˜ ∝ TR/fa g g˜ Saxion Production ◮ Thermal Production ◮ Coherent Oscillations: g s TP 2 → ρ ∝ TR/f g s a CO 2 2 → ρs ∝ θs fa g g • θs is UV dependent (inflation) g a˜ (θsfa ≡ s0) TP 2 g → ρa˜ ∝ TR/fa g g˜ Saxion Production ◮ Thermal Production ◮ Coherent Oscillations: g s TP 2 → ρ ∝ TR/f g s a CO 2 2 → ρs ∝ θs fa g g • θs is UV dependent (inflation) g a˜ (θsfa ≡ s0) • TP 2 Dominates at large fa and low TR g → ρa˜ ∝ TR/fa g g˜ • Dominates at small fa and high TR CMB Constraints on TP ◮ Thermal Production of Saxions: 102 ∆ 10 CMB Excluded ( Neff > 1.6) 1 s(TP) 10-1 eff N -2 ∆ 10 10-3 10-4 10-5 107 108 109 1010 1011 1012 1013 T R (GeV) • Saxion production increases with TR CMB Constraints on TP ◮ Thermal Production of Saxions: 102 ∆ 10 CMB Excluded ( Neff > 1.6) 1 s(TP) 10-1 eff N -2 ∆ 10 10-3 10-4 10-5 107 108 109 1010 1011 1012 1013 T R (GeV) • Saxion production increases with TR ...but axino production increases at the same rate! CMB Constraints on TP ◮ Thermal Production of Saxions: 102 ∆ 10 CMB Excluded ( Neff > 1.6) 1 s(TP) 10-1 eff N -2 ∆ 10 10-3 10-4 10-5 107 108 109 1010 1011 1012 1013 T R (GeV) • Saxion production increases with TR ...but axino production increases at the same rate! ρ(s→aa) ∆Neff ∼ e ργ +ρ(a˜→Z1+γ) CMB Constraints on TP ◮ Thermal Production of Saxions: 102 ∆ 10 CMB Excluded ( Neff > 1.6) 1 s(TP) 10-1 eff N -2 ∆ 10 s(TP) + ~a(TP) 10-3 10-4 10-5 107 108 109 1010 1011 1012 1013 T R (GeV) • Saxion production increases with TR ...but axino production increases at the same rate! ρ(s→aa) ρ(s→aa) ∆Neff ∼ e → e ργ +ρ(a˜→Z1+γ) ρ(a˜→Z1+γ) CMB Constraints on TP ◮ Thermal Production of Saxions: 102 ∆ 10 CMB Excluded ( Neff > 1.6) 1 s(TP) 10-1 eff N -2 ∆ 10 s(TP) + ~a(TP) 10-3 10-4 10-5 107 108 109 1010 1011 1012 1013 T R (GeV) • Saxion production increases with TR ...but axino production increases at the same rate! ρ(s→aa) ρ(s→aa) ∆Neff ∼ e → e .
Recommended publications
  • PHY323:Lecture 11 SUSY and UED
    PHY323:Lecture 11 SUSY and UED •Higgs and Supersymmetry •The Neutralino •Extra Dimensions •How WIMPs interact Candidates for Dark Matter III The New Particle Zoo Here are a few of the candidates on a plot showing cross section vs. mass. An enormous range. We will focus on WIMPs thanks to L. Roszkowski (Sheffield) Freeze Out of Thermal DM Particles WIMP Candidate 1 Supersymmetric Dark Matter Each particle gets a “sparticle” counterpart. Bosons get fermions and vice versa. e.g. Photon Photino W Wino Z Zino etc The Lightest Supersymmetric Particle (LSP) is predicted to be stable. This is called the NEUTRALINO. Supersymmetry Theory What we are aiming to do, e.g.: At higher energies, where symmetries are unbroken, you might expect a unified theory should have a single coupling constant Supersymmetry Theory and the Higgs To make things simpler, it would be nice if all the forces of nature were unified under the same theoretical framework. The energy at which this is likely called the Planck energy (1019 GeV). This was started in the 1970s - the result is the electroweak theory. The theory is intricate and complicated, partly because the photon is massless, but the W & Z are heavy. The electroweak theory posits that the very different carriers, and therefore properties, of these forces at energy scales present in nature today are actually the result of taking a much more symmteric theory at higher energies, above the ‘electroweak scale’ of 90GeV (the W and Z rest energy) and ‘spontaneously breaking’ it. The theoretical mechanism for spontaneous symmetry breaking requires yet another new particle, a spin zero particle called the HIGGS BOSON.
    [Show full text]
  • CERN Courier–Digital Edition
    CERNMarch/April 2021 cerncourier.com COURIERReporting on international high-energy physics WELCOME CERN Courier – digital edition Welcome to the digital edition of the March/April 2021 issue of CERN Courier. Hadron colliders have contributed to a golden era of discovery in high-energy physics, hosting experiments that have enabled physicists to unearth the cornerstones of the Standard Model. This success story began 50 years ago with CERN’s Intersecting Storage Rings (featured on the cover of this issue) and culminated in the Large Hadron Collider (p38) – which has spawned thousands of papers in its first 10 years of operations alone (p47). It also bodes well for a potential future circular collider at CERN operating at a centre-of-mass energy of at least 100 TeV, a feasibility study for which is now in full swing. Even hadron colliders have their limits, however. To explore possible new physics at the highest energy scales, physicists are mounting a series of experiments to search for very weakly interacting “slim” particles that arise from extensions in the Standard Model (p25). Also celebrating a golden anniversary this year is the Institute for Nuclear Research in Moscow (p33), while, elsewhere in this issue: quantum sensors HADRON COLLIDERS target gravitational waves (p10); X-rays go behind the scenes of supernova 50 years of discovery 1987A (p12); a high-performance computing collaboration forms to handle the big-physics data onslaught (p22); Steven Weinberg talks about his latest work (p51); and much more. To sign up to the new-issue alert, please visit: http://comms.iop.org/k/iop/cerncourier To subscribe to the magazine, please visit: https://cerncourier.com/p/about-cern-courier EDITOR: MATTHEW CHALMERS, CERN DIGITAL EDITION CREATED BY IOP PUBLISHING ATLAS spots rare Higgs decay Weinberg on effective field theory Hunting for WISPs CCMarApr21_Cover_v1.indd 1 12/02/2021 09:24 CERNCOURIER www.
    [Show full text]
  • Axions and Other Similar Particles
    1 91. Axions and Other Similar Particles 91. Axions and Other Similar Particles Revised October 2019 by A. Ringwald (DESY, Hamburg), L.J. Rosenberg (U. Washington) and G. Rybka (U. Washington). 91.1 Introduction In this section, we list coupling-strength and mass limits for light neutral scalar or pseudoscalar bosons that couple weakly to normal matter and radiation. Such bosons may arise from the spon- taneous breaking of a global U(1) symmetry, resulting in a massless Nambu-Goldstone (NG) boson. If there is a small explicit symmetry breaking, either already in the Lagrangian or due to quantum effects such as anomalies, the boson acquires a mass and is called a pseudo-NG boson. Typical examples are axions (A0)[1–4] and majorons [5], associated, respectively, with a spontaneously broken Peccei-Quinn and lepton-number symmetry. A common feature of these light bosons φ is that their coupling to Standard-Model particles is suppressed by the energy scale that characterizes the symmetry breaking, i.e., the decay constant f. The interaction Lagrangian is −1 µ L = f J ∂µ φ , (91.1) where J µ is the Noether current of the spontaneously broken global symmetry. If f is very large, these new particles interact very weakly. Detecting them would provide a window to physics far beyond what can be probed at accelerators. Axions are of particular interest because the Peccei-Quinn (PQ) mechanism remains perhaps the most credible scheme to preserve CP-symmetry in QCD. Moreover, the cold dark matter (CDM) of the universe may well consist of axions and they are searched for in dedicated experiments with a realistic chance of discovery.
    [Show full text]
  • Axions –Theory SLAC Summer Institute 2007
    Axions –Theory SLAC Summer Institute 2007 Helen Quinn Stanford Linear Accelerator Center Axions –Theory – p. 1/?? Lectures from an Axion Workshop Strong CP Problem and Axions Roberto Peccei hep-ph/0607268 Astrophysical Axion Bounds Georg Raffelt hep-ph/0611350 Axion Cosmology Pierre Sikivie astro-ph/0610440 Axions –Theory – p. 2/?? Symmetries Symmetry ⇔ Invariance of Lagrangian Familiar cases: Lorentz symmetries ⇔ Invariance under changes of coordinates Other symmetries: Invariances under field redefinitions e.g (local) gauge invariance in electromagnetism: Aµ(x) → Aµ(x)+ δµΩ(x) Fµν = δµAν − δνAµ → Fµν Axions –Theory – p. 3/?? How to build an (effective) Lagrangian Choose symmetries to impose on L: gauge, global and discrete. Choose representation content of matter fields Write down every (renormalizable) term allowed by the symmetries with arbitrary couplings (d ≤ 4) Add Hermitian conjugate (unitarity) - Fix renormalized coupling constants from match to data (subtractions, usually defined perturbatively) "Naturalness" - an artificial criterion to avoid arbitrarily "fine tuned" couplings Axions –Theory – p. 4/?? Symmetries of Standard Model Gauge Symmetries Strong interactions: SU(3)color unbroken but confined; quarks in triplets Electroweak SU(2)weak X U(1)Y more later:representations, "spontaneous breaking" Discrete Symmetries CPT –any field theory (local, Hermitian L); C and P but not CP broken by weak couplings CP (and thus T) breaking - to be explored below - arises from quark-Higgs couplings Global symmetries U(1)B−L accidental; more? Axions –Theory – p. 5/?? Chiral symmetry Massless four component Dirac fermion is two independent chiral fermions (1+γ5) (1−γ5) ψ = 2 ψ + 2 ψ = ψR + ψL γ5 ≡ γ0γ1γ2γ3 γ5γµ = −γµγ5 Chiral Rotations: rotate L and R independently ψ → ei(α+βγ5)ψ i(α+β) i(α−β) ψR → e ψR; ψL → e ψL Kinetic and gauge coupling terms in L are chirally invariant † ψγ¯ µψ = ψ¯RγµψR + ψ¯LγµψL since ψ¯ = ψ γ0 Axions –Theory – p.
    [Show full text]
  • Cosmology Falling in Love with Sterile Neutrinos
    Cosmology Falling in Love with Sterile Neutrinos Jörn Kersten Based on Torsten Bringmann, Jasper Hasenkamp, JK, JCAP 07 (2014) [arXiv:1312.4947] Outline 1 Introduction 2 Self-Interacting Dark Matter 3 Dark Matter Interacting with Neutrinos 3 / 23 1 Introduction 2 Self-Interacting Dark Matter 3 Dark Matter Interacting with Neutrinos 4 / 23 Or does it? Tensions in ΛCDM cosmology The Universe after Planck Flat ΛCDM cosmology fits data perfectly Planck, arXiv:1303.5062 5 / 23 The Universe after Planck Flat ΛCDM cosmology fits data perfectly Planck, arXiv:1303.5062 Or does it? Tensions in ΛCDM cosmology 5 / 23 Measurements of Cosmic Microwave Background (CMB): ∆Neff = 1:51 ± 0:75 at 68% CL ACT, ApJ 739 (2011) ∆Neff = 0:81 ± 0:42 at 68% CL SPT, ApJ 743 (2011) +0:68 ∆Neff = 0:31−0:64 at 95% CL Planck, arXiv:1303.5076 Hints for Dark Radiation Dark radiation: relativistic particles 6= γ; νSM Parameterized via radiation energy density " # 7 T 4 ρ ≡ 1 + N ν ρ rad eff 8 T γ T ≡ Tγ Neff: effective number of neutrino species Standard Model: Neff = 3:046 Existence of dark radiation , ∆Neff ≡ Neff − 3:046 > 0 6 / 23 Hints for Dark Radiation Dark radiation: relativistic particles 6= γ; νSM Parameterized via radiation energy density " # 7 T 4 ρ ≡ 1 + N ν ρ rad eff 8 T γ T ≡ Tγ Neff: effective number of neutrino species Standard Model: Neff = 3:046 Existence of dark radiation , ∆Neff ≡ Neff − 3:046 > 0 Measurements of Cosmic Microwave Background (CMB): ∆Neff = 1:51 ± 0:75 at 68% CL ACT, ApJ 739 (2011) ∆Neff = 0:81 ± 0:42 at 68% CL SPT, ApJ 743 (2011) +0:68
    [Show full text]
  • Axions & Wisps
    FACULTY OF SCIENCE AXIONS & WISPS STEPHEN PARKER 2nd Joint CoEPP-CAASTRO Workshop September 28 – 30, 2014 Great Western, Victoria 2 Talk Outline • Frequency & Quantum Metrology Group at UWA • Basic background / theory for axions and hidden sector photons • Photon-based experimental searches + bounds • Focus on resonant cavity “Haloscope” experiments for CDM axions • Work at UWA: Past, Present, Future A Few Useful Review Articles: J.E. Kim & G. Carosi, Axions and the strong CP problem, Rev. Mod. Phys., 82(1), 557 – 601, 2010. M. Kuster et al. (Eds.), Axions: Theory, Cosmology, and Experimental Searches, Lect. Notes Phys. 741 (Springer), 2008. P. Arias et al., WISPy Cold Dark Matter, arXiv:1201.5902, 2012. [email protected] The University of Western Australia 3 Frequency & Quantum Metrology Research Group ~ 3 staff, 6 postdocs, 8 students Hosts node of ARC CoE EQuS Many areas of research from fundamental to applied: Cryogenic Sapphire Oscillator Tests of Lorentz Symmetry & fundamental constants Ytterbium Lattice Clock for ACES mission Material characterization Frequency sources, synthesis, measurement Low noise microwaves + millimetrewaves …and lab based searches for WISPs! Core WISP team: Stephen Parker, Ben McAllister, Eugene Ivanov, Mike Tobar [email protected] The University of Western Australia 4 Axions, ALPs and WISPs Weakly Interacting Slim Particles Axion Like Particles Slim = sub-eV Origins in particle physics (see: strong CP problem, extensions to Standard Model) but become pretty handy elsewhere WISPs Can be formulated as: Dark Matter (i.e. Axions, hidden photons) ALPs Dark Energy (i.e. Chameleons) Low energy scale dictates experimental approach Axions WISP searches are complementary to WIMP searches [email protected] The University of Western Australia 5 The Axion – Origins in Particle Physics CP violating term in QCD Lagrangian implies neutron electric dipole moment: But measurements place constraint: Why is the neutron electric dipole moment (and thus θ) so small? This is the Strong CP Problem.
    [Show full text]
  • Cosmological Anomalies Shed Light on the Dark Sector
    COSMOLOGICAL ANOMALIES SHED LIGHT ON THE DARK SECTOR by Tanvi Karwal A dissertation submitted to The Johns Hopkins University in conformity with the requirements for the degree of Doctor of Philosophy. Baltimore, Maryland June, 2019 c 2019 Tanvi Karwal ⃝ All rights reserved Abstract Little is known about dark energy and dark matter; but their simple descriptions in the ΛCDM model of cosmology fit numerous datasets well. Recently however, tensions have emerged between the results of different datasets, as have certain unex- pected results. These anomalies may indicate new physics beyond ΛCDM; a revision of how we describe the dark sector. My work uses cosmological anomalies to explore the dark sector. My research resolves perhaps the most exciting tension in cosmology, the Hubble tension, with early dark energy (EDE). I developed two physical models for EDE and find that these models not only solve the Hubble tension, but also fit mostcosmolog- ical datasets well. No other solution to the Hubble tension proposed thus far can do both - fully solve the tension while still fitting early and late-time measurements of the Universe. The model that succeeds ΛCDM should solve not only the Hubble tension but ii ABSTRACT also other cosmological tensions such as the S8 anomaly. My research investigates a decaying dark matter model to address both tensions simultaneously but finds the constraints from late-universe observations too stringent to permit a full resolution. I am also building a phenomenological tool to model the dark sector in a widely- used cosmological code. This tool, generalised dark matter, is a powerful formalism capable of emulating the effects of a wide variety of dark matter and dark energy models, simplifying placing constraints on different fundamentally-motivated models.
    [Show full text]
  • Neutralino Dark Matter in Supersymmetric Models with Non--Universal Scalar Mass Terms
    CERN{TH 95{206 DFTT 47/95 JHU{TIPAC 95020 LNGS{95/51 GEF{Th{7/95 August 1995 Neutralino dark matter in sup ersymmetric mo dels with non{universal scalar mass terms. a b,c d e,c b,c V. Berezinsky , A. Bottino , J. Ellis ,N.Fornengo , G. Mignola f,g and S. Scop el a INFN, Laboratori Nazionali del Gran Sasso, 67010 Assergi (AQ), Italy b Dipartimento di FisicaTeorica, UniversitadiTorino, Via P. Giuria 1, 10125 Torino, Italy c INFN, Sezione di Torino, Via P. Giuria 1, 10125 Torino, Italy d Theoretical Physics Division, CERN, CH{1211 Geneva 23, Switzerland e Department of Physics and Astronomy, The Johns Hopkins University, Baltimore, Maryland 21218, USA. f Dipartimento di Fisica, Universita di Genova, Via Dodecaneso 33, 16146 Genova, Italy g INFN, Sezione di Genova, Via Dodecaneso 33, 16146 Genova, Italy Abstract Neutralino dark matter is studied in the context of a sup ergravityscheme where the scalar mass terms are not constrained by universality conditions at the grand uni cation scale. We analyse in detail the consequences of the relaxation of this universality assumption on the sup ersymmetric parameter space, on the neutralino relic abundance and on the event rate for the direct detection of relic neutralinos. E{mail: b [email protected], b [email protected], [email protected], [email protected], [email protected], scop [email protected] 1 I. INTRODUCTION The phenomenology of neutralino dark matter has b een studied extensively in the Mini- mal Sup ersymmetric extension of the Standard Mo del (MSSM) [1].
    [Show full text]
  • Non–Baryonic Dark Matter V
    Non–Baryonic Dark Matter V. Berezinsky1 , A. Bottino2,3 and G. Mignola3,4 1INFN, Laboratori Nazionali del Gran Sasso, 67010 Assergi (AQ), Italy 2Universit`a di Torino, via P. Giuria 1, I-10125 Torino, Italy 3INFN - Sezione di Torino, via P. Giuria 1, I-10125 Torino, Italy 4Theoretical Physics Division, CERN, CH–1211 Geneva 23, Switzerland (presented by V. Berezinsky) The best particle candidates for non–baryonic cold dark matter are reviewed, namely, neutralino, axion, axino and Majoron. These particles are considered in the context of cosmological models with the restrictions given by the observed mass spectrum of large scale structures, data on clusters of galaxies, age of the Universe etc. 1. Introduction (Cosmological environ- The structure formation in Universe put strong ment) restrictions to the properties of DM in Universe. Universe with HDM plus baryonic DM has a Presence of dark matter (DM) in the Universe wrong prediction for the spectrum of fluctuations is reliably established. Rotation curves in many as compared with measurements of COBE, IRAS galaxies provide evidence for large halos filled by and CfA. CDM plus baryonic matter can ex- nonluminous matter. The galaxy velocity distri- plain the spectrum of fluctuations if total density bution in clusters also show the presence of DM in Ω0 ≈ 0.3. intercluster space. IRAS and POTENT demon- There is one more form of energy density in the strate the presence of DM on the largest scale in Universe, namely the vacuum energy described the Universe. by the cosmological constant Λ. The correspond- The matter density in the Universe ρ is usually 2 ing energy density is given by ΩΛ =Λ/(3H0 ).
    [Show full text]
  • Dark Radiation and Dark Matter from Primordial Black Holes
    DARK RADIATION AND DARK MATTER FROM PRIMORDIAL BLACK HOLES Dan Hooper – Fermilab and the University of Chicago Next Frontiers in the Search for Dark Matter, GGI September 26, 2019 Dan Hooper – Dark Radiation & Dark Matter from PBHs This talk is based on Dark Radiation and Superheavy Dark Matter from Black Hole Domination With Gordan Krnjaic and Sam McDermott, JHEP 1908 (2019) 001, arXiv:1905.01301 For related work, see Morrison and Profumo, arXiv:1812.10606 and Lennon et al, arXiv:1712.07664 Dan Hooper – Dark Radiation & Dark Matter from PBHs Was the Early Universe Dominated by Black Holes? § Inhomogeneities in the early universe can led to the formation of primordial black holes § Very roughly, we expect the mass of these black holes to be similar to the energy enclosed within the horizon at or near the end of inflation: § In this mass range, black holes evaporate very rapidly, disappearing well before BBN § If even a small fraction of the energy density after inflation was in the form of black holes, this fraction would grow as the universe expands -3 (black holes evolve as matter, �BH � a , rather -4 than radiation, �rad � a ); § From this perspective, it is well-motivated to consider scenarios in which the early universe included an era in which the energy density was dominated by black holes Dan Hooper – Dark Radiation & Dark Matter from PBHs Was the Early Universe Dominated by Black Holes? § Quantitatively, the density of black holes will ultimately exceed the energy density in SM radiation (before the black holes evaporate) if the
    [Show full text]
  • Rethinking “Dark Matter” Within the Epistemologically Different World (EDW) Perspective Gabriel Vacariu and Mihai Vacariu
    Chapter Rethinking “Dark Matter” within the Epistemologically Different World (EDW) Perspective Gabriel Vacariu and Mihai Vacariu The really hard problems are great because we know they’ll require a crazy new idea. (Mike Turner in Panek 2011, p. 195) Abstract In the first part of the article, we show how the notion of the “universe”/“world” should be replaced with the newly postulated concept of “epistemologically different worlds” (EDWs). Consequently, we try to demonstrate that notions like “dark matter” and “dark energy” do not have a proper ontological basis: due to the correspondences between two EDWs, the macro-epistemological world (EW) (the EW of macro-entities like planets and tables) and the mega-EW or the macro– macro-EW (the EW of certain entities and processes that do not exist for the ED entities that belong to the macro-EW). Thus, we have to rethink the notions like “dark matter” and “dark energy” within the EDW perspective. We make an analogy with quantum mechanics: the “entanglement” is a process that belongs to the wave- EW, but not to the micro-EW (where those two microparticles are placed). The same principle works for explaining dark matter and dark energy: it is about entities and processes that belong to the “mega-EW,” but not to the macro-EW. The EDW perspective (2002, 2005, 2007, 2008) presupposes a new framework within which some general issues in physics should be addressed: (1) the dark matter, dark energy, and some other related issues from cosmology, (2) the main problems of quantum mechanics, (3) the relationship between Einstein’s general relativity and quantum mechanics, and so on.
    [Show full text]
  • R-Parity Violation and Light Neutralinos at Ship and the LHC
    BONN-TH-2015-12 R-Parity Violation and Light Neutralinos at SHiP and the LHC Jordy de Vries,1, ∗ Herbi K. Dreiner,2, y and Daniel Schmeier2, z 1Institute for Advanced Simulation, Institut f¨urKernphysik, J¨ulichCenter for Hadron Physics, Forschungszentrum J¨ulich, D-52425 J¨ulich, Germany 2Physikalisches Institut der Universit¨atBonn, Bethe Center for Theoretical Physics, Nußallee 12, 53115 Bonn, Germany We study the sensitivity of the proposed SHiP experiment to the LQD operator in R-Parity vi- olating supersymmetric theories. We focus on single neutralino production via rare meson decays and the observation of downstream neutralino decays into charged mesons inside the SHiP decay chamber. We provide a generic list of effective operators and decay width formulae for any λ0 cou- pling and show the resulting expected SHiP sensitivity for a widespread list of benchmark scenarios via numerical simulations. We compare this sensitivity to expected limits from testing the same decay topology at the LHC with ATLAS. I. INTRODUCTION method to search for a light neutralino, is via the pro- duction of mesons. The rate for the latter is so high, Supersymmetry [1{3] is the unique extension of the ex- that the subsequent rare decay of the meson to the light ternal symmetries of the Standard Model of elementary neutralino via (an) R-parity violating operator(s) can be particle physics (SM) with fermionic generators [4]. Su- searched for [26{28]. This is analogous to the production persymmetry is necessarily broken, in order to comply of neutrinos via π or K-mesons. with the bounds from experimental searches.
    [Show full text]