The LHC confronts the pMSSM Matthew Cahill-Rowley (SLAC) PHENO 2014 Pittsburgh, PA 5-6-2014 Matthew Cahill-Rowley, JoAnne Hewett, Ahmed Ismail, Thomas.

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Presentation transcript:

The LHC confronts the pMSSM Matthew Cahill-Rowley (SLAC) PHENO 2014 Pittsburgh, PA Matthew Cahill-Rowley, JoAnne Hewett, Ahmed Ismail, Thomas Rizzo , , , To Appear

The p(henomenological) MSSM 19/20 parameter subspace of the MSSM (Neutralino/Gravitino LSP). Created by applying experimentally- motivated assumptions to the full MSSM lagrangian. “Unprejudiced” by assumptions about physics at high scales.

Our Methodology Randomly sample the 19/20-dimensional parameter space. Discard points excluded by non-LHC constraints (precision EW, heavy flavor, LEP limits, Direct Detection, Ω DM ≤ Ω WMAP ) Examine the LHC’s ability to discover or exclude viable points. General MSSM Lagrangian + Minimal Flavor Violation No new CP phases Flavor-Diagonal Sparticle Mass Matrices 1 st and 2 nd generations degenerate R-parity Conservation = 19/20 weak scale parameters ( M 1, M 2, M 3, μ, tan β, M A, q 1,3, u 1,3, d 1,3, l 1,3, e 1,3, A t,b,τ + m 3/2 )

Model Set Generation Generate spectra with SOFTSUSY, cross- check with SuSpect. Calculate sparticle decays with modified SUSY-HIT, supplemented with CalcHEP and MadGraph (multi-body decays). Calculate thermal relic density of LSP (if LSP is a neutralino) or NLSP (if LSP is a gravitino) with micrOMEGAs. Two model sets, divided by LSP type:  ~2.2×10 5 points with a neutralino LSP (45k models have m h = 126 ± 3 GeV).  ~2.3×10 5 points with a gravitino LSP (21k models have m h = 126 ± 3 GeV). Calculations: 50 GeV ≤ |M 1 | ≤ 4 TeV 100 GeV ≤ |M 2, μ| ≤ 4 TeV 400 GeV ≤ M 3 ≤ 4 TeV 1 ≤ tan β ≤ GeV ≤ M A, l, e ≤ 4 TeV 400 GeV ≤ q 1, u 1, d 1 ≤ 4 TeV 200 GeV ≤ q 3, u 3, d 3 ≤ 4 TeV |A t,b,τ | ≤ 4 TeV 1 eV ≤ m 3/2 ≤ 1 TeV (log prior) Scan Ranges:

Simulating the LHC Searches For each point, we generate events with PYTHIA, scale to NLO with Prospino, and pass through PGS for detector simulation. PYTHIA and PGS modified extensively to deal with long-lived sparticles:  Added object beta and production location to PGS output  Included hadronization for metastable squarks/gluinos  Altered momentum resolution and MET calculation to treat HSCPs correctly Analysis code applies the published cuts and compares the results for each channel with limits calculated using the CLs procedure. Analysis code validated for each search region by comparing with ATLAS benchmarks. 34 ATLAS + 3 CMS searches simulated! (MET-based, HSCP and Displaced Vertices)

A Gravitino LSP NLSP decays to gravitino with planck-suppressed width: Gravitino masses between 1 eV and 1 TeV give c τ NLSP between 4× m and 8×10 28 m. NLSP is almost always produced in cascade decays.

Colored Sparticle Exclusions Neutralino LSP Weakest limits on models with compressed spectra Invisible NLSPs are sneutrinos and detector-stable neutralinos Displaced NLSP decays can be rejected by quality cuts Simplified limit from 8 TeV 20 fb -1 Jets+MET (Assumes degenerate squarks and massless LSP) Gravitino LSP, Visible NLSP Gravitino LSP, Invisible NLSP

Sparticle Exclusions: Gluino Simplified model ≈ excluded region for Neutralino LSP Sneutrino and stau NLSPs account for most of surviving gravitino LSP models with light gluinos Neutralino LSP Gravitino LSP Visible NLSP Invisible NLSP Gravitino LSP Visible NLSP Invisible NLSP Gravitino LSP Visible NLSP

Sparticle Exclusions: Stop Simplified model ≠ pMSSM exclusion! Stau, sneutrino NLSPs once again most weakly constrained for G LSP Neutralino LSP Invisible NLSP Gravitino LSP Visible NLSP ~

More about Stops (Neutralino LSP) t L -> winos 22k models t L -> Higgsinos 16k models t R -> Higgsinos 15k models t R -> winos 25k models ~ ~ ~ ~

Low Fine-Tuning Generated smaller model set (~10k models) with FT < 100 (Barbieri-Giudice) + Ω DM = Ω WMAP. Characteristics:  Stop below ~1.7 TeV  Higgsino mass below 450 GeV  Bino-like LSP (to saturate relic density) Simulated 14 TeV Jets+MET and Stop searches exclude all of these models!

Summary The pMSSM is a powerful tool for analyzing the performance of the LHC, and looking for particularly challenging regions. LHC searches have robust sensitivity to models with neutralino and gravitino LSPs. Weakest sensitivity to compressed spectra and gravitino LSP models with slepton/sneutrino NLSPs and/or displaced NLSP decays. LHC 14 will be a powerful test of natural SUSY!

Backup Slides

Model Set Generation (Constraints) Precision EW constraints: g – 2, invisible width of Z,  Flavor constraints: b → s , B s → , B →  Require all charged sparticles > 100 GeV Impose LHC stable particle,  constraints m h ≈ 126 GeV not required during model generation (SUSY searches generally independent of Higgs mass) Cosmology: LSP-dependent  Neutralino: Check direct detection constraints, impose WMAP as upper bound on thermal relic density  Gravitino: No direct detection limits, No limit on thermal relic density. Upper bound on nonthermal relic density (from NLSP decay) and limits from BBN

Standard (MET-based) SUSY searches 7 TeV searches 8 TeV searches Total: 32 ATLAS searches

Standard (MET-based) SUSY searches Displaced Searches Search % Excluded Disappearing Tracks (CONF ) 4.55 % Displaced μ+Jet ( ) 2.75 % Displaced Dilepton (CMS, ) 3.75 % Displaced Dijet (CMS-PAS-EXO ) % Combination15.30 % HSCP Searches Search% Excluded 7 TeV HSCP (CMS, ) % 8 TeV HSCP (CMS, ) % Combination90.20 %

Colored Sparticle Exclusions (14 Tev) Neutralino LSP (300 fb -1 ) Simulated 14 TeV Jets+MET and stop searches (0-lepton and 1-lepton) Luminosity scaling to extrapolate limits between 300 fb-1 and 3 ab-1 Only simulated models with correct Higgs mass due to CPU limitations Simplified limit from 8 TeV 20 fb -1 Jets+MET (Assumes degenerate squarks and massless LSP) Gravitino LSP (300 fb -1 )

Displaced Object Searches Displaced Muon + Jet Disappearing Track Displaced Dilepton Displaced Dijet Sensitive to NLSPs which produce multiple visible decay products (Neutralinos, Charginos, Stops) Dilepton and dijet searches require the displaced vertex and dijet/dilepton momentum to be collinear More careful simulation required to verify that the muon+jet search is sensitive to displaced stop decays

Multi-body Decays Direct decays to the gravitino are suppressed, so 3-, 4-, and even 5-body decays can be dominant (calculated in CalcHEP) Important for decays involving stops, charginos, or gluinos and right-handed sfermions Detector Stable

Gravitino Cosmology: Big Bang Nucleosynthesis Heavy gravitinos interact extremely weakly → NLSP can be very long-lived Decays after.01 s can affect BBN Constraints determined by decay product composition (hadronic, electromagnetic or invisible) and NLSP lifetime Extremely long-lived particles can produce detectable photon or neutrino backgrounds BBN Constraints on a neutralino NLSP

Gravitino Cosmology: Big Bang Nucleosynthesis Sneutrino NLSP Charged NLSP Colored NLSP Heavy charged/colored particles can catalyze reactions directly Neutrinos can scatter off thermal bath, producing pions and leptons which affect BBN

Gravitino Mass Histogram Stable Particle Searches BBN

Resulting Model Set BBN Constraints Stable Particle Limits Prompt Decays

HSCP Searches Models surviving LHC SUSY Searches

Neutralino NLSP Searches less effective for detector-stable neutralinos Minimal change (slight increase?) in exclusion fraction for neutralinos with macroscopic decay lengths

ẽ R NLSP Strong limits on promptly decaying ẽ R from multilepton searches Limits on direct production and cascade production degraded for macroscopic cτ Relatively weak limit on stable ẽ R due to low production cross- section

Stop NLSP Limit degraded for macroscopic stop decay lengths Muon+displaced vertex search provides important constraint on displaced stop decays Strong limit on stable stops (large production cross- section)

Chargino NLSP HSCP searches highly effective No direct limit on promptly decaying chargino NLSPs (WW+ MET has large backgrounds)

Squark/Gluino NLSP Limit degraded for macroscopic decay lengths (hardest jet frequently results from NLSP decay) Extremely strong limit on stable squarks/gluinos