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International Session-Conference of SNP PSD RAS
“Physics of Fundamental Interactions” BNO – 50 Current perspectives on multidimensional gravity search at the LHC Maria Savina JINR, Dubna, Russia June 08, 2017, Nalchik
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Microscopic black holes in TeV scale gravity models
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Production of microscopic BH in ultrarelativistic particle collisions
BH production and evolution stages: Production cross section of multidimensional BH - “a black disk” (Mass and angular momentum) losses during horizon formation, suppression of cross sections by a few orders of magnitude. BH evolution stages, spin-down phase, Hawking evaporation of BH. Criteria for semiclassical description. BH entropy. GBF (microcanonical ensemble improvement, emission “recoil” and repulsion from the brane into the bulk etc.). Mass loss and approaching to the MD threshold - possible SB/BH transition and models for QBHs. Final Planck stage, different options for FS: “usual” decay on a few “fragments”; non-observable stable remnant; B, L, B+L… non-conservation, violation of Lorentz invariance Thorn Conjecture BH size must be less than all characteristic scales under consideration
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Kerr-Newman solution for neutral rotating BH in a flat multidimensional space
R.C. Myers and M.J. Perry, Ann. Phys. 72, 304, 1986 D-dimensional generalization of Kerr–Newman solution in Boyer–Lindquist coordinates GT GRW (PDG) DL BH mass An angular momentum Just numerical coefficients what are important for LHC observability An area of (n+2)-dimensional sphere surface One of possible choices for MD
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Main formulas for microscopic multidimensional BH
In ADD case: (R.C. Myers and M.J. Perry, Ann. Phys. 172, 304, 1986) In RS1 plus condition: as for ADD BHs, n=1. Additional restrictions by an entropy for BH of RS type (xmin > 16)
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BH production: geometrical cross section
Schwarzschild radius : classical nonperturbative process Then supposed, that all initial energy was trapped under a horizon
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Yoshino-Rychkov losses during BH formation
4D: R. Penrose, 1974 P. D. D’Eath and P. N. Payne, PRD 46 (1992) 658, 675, 694 (4+n)D: D. M. Eardley and S. B. Giddings, PRD 66 (2002) ,… H. Yoshino and V. S. Rychkov, PRD 71 (2005)
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Production cross sections with losses
Production cross sections grow with increasing of a number of ED n. Losses grow with the BH mass (in dependence on multidimensional space-time geometry, the effect will be smaller for the RS-type BH). Losses are minimal for BH with small masses produced near the fundamental gravity threshold (“quantum” BHs).
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“Grey body” factors for BH emission
P. Kanti, J. March-Russell, I. Olasagasti K. Tamvakis, 2002; G. Duffy, C. Harris, P. Kanti and E. Winstanley, 2005; M. Casals, P. Kanti and E. Winstanley, S. R. Dolan, ; D. Ida, K.-y. Oda and S. C. Park, Hawking radiation: “democratic” decay blind to particle flavours GBF modification: absorbtion coefficients for multidimensional Schroedinger type equation A probability to pass a barrier is equal to a probability for a particle to be reflected backward inside a barrier in thermal equilibrium In multidimensional case emission probability is higher for particles with higher spins graviton emission enchancement and redistribution of emission fractions on the brane and into the bulk
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BH entropy and criteria of semiclassical approach
SBH must be large enough to satisfy the BH thermal evolution condition The lower limit of BH production that gives xmin>4.1 (ADD) and xmin>13 (RS1) The energy of an each emitted d.o.f. is much smaller than MBH (dM/dN<<M) Life time criteria for BHs (τM >>1)
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Final state: SM vs typical BH decay spectra
Multi-jet and hard leptons events High spherical High energy and pT SM Process Experimental observables which are sensitive to these features
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2017, 13 TeV arXiv: arXiv: [hep-ex] (21 Mar 2013) JHEP 07 (2013) 178 2017, 13 TeV arXiv:
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Drell-Yan process and dijet angular distributions
Consistency with the LHC limits for ADD and RS1 scenarios, KK modes of graviton: Drell-Yan process and dijet angular distributions
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DY with contribution of the graviton KK modes
Effective four-fermion amplitude for KK modes exchange ADD (HLZ parametrization) Graviton resonances in the RS1 model Effective four-fermion description has a limit of applicability c (coupling constant)
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The LHC results on ADD gravitons: Run II, dijet angular distributions
2.7 fb-1 of the Run II data (dijets) vs 20 fb-1of the Run I (dileptons, DY) MS limits (HLZ): 2017, arXiv: v1, submit. to JHEP Run I, virtual exchange ΛT limits (GRW): Run I, virtual exchange Run II, dijet angular distributions Dileptons 15
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The LHC results on the narrow graviton resonances, RS1:
2016 data of the Run II plus 20 fb-1of the Run I, dileptons (DY) Run I, dileptons 2016 data, PLB, V. 768 (2017), p. 57 Run II, dileptons
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at the c.o.m. energy up to 14 TeV
To resume actual limits and result consistency on KK modes and BHs: Minimal masses of semiclassical BHs are excluded up to 7.0 – 9.5 TeV in dependence on a number of ED n and production model details. Masses of quantum BHs are excluded up to 7.3 – 9.0 TeV (ADD, n=2–6) and up to 5.1 – 6.2 TeV (RS1, n=1). String balls are excluded with masses up to 8.0 – 8.5 TeV. For KK modes of graviton in two different multidimensional scenarios, ADD and RS1 we obtained lower mass limits of: 7.9 – 11.2 TeV in dependence on a number of ED n for the fundamental mass scale of multidimensional gravity (MS or ΛT) in the ADD model; 1.46 TeV (c=0.01) and 3.11 TeV (c=0.1) for the mass of the first graviton resonance MGKK (connected directly with MD) in the RS1 model. Semiclassical BH production at the LHC lookes very unreal and inaccessible at the c.o.m. energy up to 14 TeV “Quantum” black holes etc.?
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Near-threshold production of BH, “quantum” BHs and “string balls”
What next? Near-threshold production of BH, “quantum” BHs and “string balls”
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Near-threshold BH production: model approaches
Multidimensional case. “Quantum” BH with “a memory” of initial states – final BH states as color and electric charge representations. Effective four-dimensional case. “Quantum” BH in the model with copious hidden sectors interacting only gravitationally Near-threshold transition black hole/ string ball, “boiling remnant” model “Quantum” BH in 4D noncommutative space-time
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“Quantum” BH : model approaches
- No BH-emission equilibrium - Quantum effects (?) - “A memory” of an initial state: color, charge, angular momentum as for parton-initiator combination For – small angular momentum No spherically symmetric final states ! 2—3 particle FS, two particle state is the most probable QBH production cross section – the “black disk” again (GRW)
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Near-threshold string ball / black hole transition, correspondence principle
L.~Susskind, hep-th/ G. T. Horowitz and J. Polchinski, PRD 55, 6189 (1997) competitive regimes
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String ball limits from the counting experiments
JHEP 07 (2013) 178 arXiv: [hep-ex] RS type ADD String ball limits from the counting experiments for a set of model parameters (string coupling gs=0.4, fundamental scale Md and string scale Ms) Mmin is excluded from 5.5 to 5.7 TeV at 95 % CL. QBH limits for ADD and RS type Mmin is excluded from 4.7 to 6.2 TeV for MD up to 5 TeV at 95 % CL.
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Backup Slides
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Black Hole & String Ball Event Generators
CHARYBDIS Version 1.0.3, MSTW2008lo68cl PDF J. A. Frost, J. R. Gaunt, M. O.P. Sampaio, M. Casals, S. R. Dolan, M. A. Parker, and B. R. Webber, arXiv: BlackMax Version 2.01, MSTW2008lo68cl PDF De-Chang Dai, G. Starkman, D. Stojkovic, C. Issever, E. Rizvi, J. Tseng “BlackMax: A black-hole event generator with rotation, recoil, split branes and brane tension”, Phys.Rev. D77:076007, 2008, arXiv: v4 QBH Version 1.03, CTEQ6L PDF D. Gingrich, “Quantum Black Holes with Charge, Colour, and Spin at the LHC”, J. Phys. G37 (2010) , arXiv:
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Хокинговское испарение многомерной ЧД
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Total sum of the transverse energies of jets
Jets, photons and leptons, ET > 50 GeV, missing ET > 50 GeV ST = 2.5 TeV, N=9 (Run , Event ) ST = 1.1 TeV, N=10 (Run , Event )
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Разные параметризации матричного элемента обмена ADD-гравитонами
HLZ: T. Han, J. Lykken, and R. Zhang, PRD 59, (1999) GRW: G. Giudice, R. Rattazzi, and J.Wells, NPB 544, 3 (1999) HLZ: (MS,n) GRW: (ΛT)
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Differential cross section for the DY process with ADD graviton contribution
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