REVIEW
Exploring QCD uncertainties when setting limits on compressed SUSY spectra
High Energy Physics - Phenomenology · Submitted 21 Nov 2012 · 65 references
Pith's verdict: The ISR/matching uncertainty study is the real contribution and it holds up; the four Table II bounds are quoted as points with no propagated recast uncertainty, which is the one thing a referee should press on.
T0 · AI review
Why Pith says this
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Referee report
The paper
The paper claims
Compressed supersymmetry can hide from the LHC, and the mass bounds one can still set depend more on how QCD radiation is simulated than on the data.
The reading
What carries the argument
The load-bearing device is matrix-element plus parton-shower matching, run twice as a cross-check: MLM matching in MadGraph 5 interfaced to Pythia 6, and the CKKW-L algorithm inside Pythia 8. Matching exists to prevent the same hard emission being generated twice, once by the fixed-order matrix element and once by the shower, and the paper verifies that the two schemes agree while a naive 'matrix element plus shower' without matching visibly hardens the second and third jet distributions. The second piece of machinery is the Durham $k_^T$ (kt) jet measure with $D=0.4$, used to show that at 25 GeV jet cuts the one-jet and two-jet cross sections become comparable to the zero-jet rate, so the perturbative series can no longer be trusted and the shower must take over. The third is the 'wimpy' versus 'power' shower starting scale: setting it at the factorisation scale versus the kinematic limit $p_T = s/2$ changes the hard-jet rate by orders of magnitude, which is exactly why the matched result, not the shower default, has to set the limit.
Extended reading notes
Core claim
The paper establishes lower mass bounds for supersymmetric particles that are quasi-degenerate with the lightest supersymmetric particle, a configuration in which the visible decay products are too soft to trigger any conventional search. Working in four simplified spectra (a single squark eigenstate, the first two squark generations, the gluino, and all of them together), the authors find 95% confidence lower bounds of 230 GeV, 370 GeV, 530 GeV and 680 GeV respectively in the 1 GeV-splitting limit. The bounds come from reimplementing all 7 TeV ATLAS and CMS hadronic SUSY analyses plus both monojet analyses and taking, for each model, whichever single search region discriminates best. Two qualitative results carry the argument. First, monojet searches give the tightest bound at exact degeneracy but collapse as soon as the splitting exceeds roughly 30 to 70 GeV, because their third-jet veto removes the very events that extra decay radiation produces; the general SUSY searches stay stable and then improve rapidly once the splitting passes about 100 GeV, reaching 400 GeV for a single squark eigenstate and 1400 GeV for the equal-mass case with a massless LSP. Second, the matched prediction's uncertainty on the extracted bound is about $5$ GeV, whereas varying the parton shower alone spans $180$ to $400$ GeV.
Load-bearing premise
The bounds are only as good as the reimplementation of each experimental analysis and the decision to derive every limit from the single most discriminating search region, a choice the authors call conservative but never quantify.
Editorial extensions
If this is right
- Any LHC limit quoted for a compressed spectrum should carry the spread from the radiation model as a systematic, not just the scale and parton-density variation of the hard cross section.
- Monojet searches as configured at 7 TeV cannot bound compressed spectra once the mass splitting exceeds a few tens of GeV, because the third-jet veto removes signal events with additional soft radiation.
- The general SUSY searches overtake the monojet searches as the splitting grows, so the two strategies are complementary rather than redundant and the best bound should be taken from whichever applies at that splitting.
- The bounds evolve non-smoothly with mass splitting because each point uses only the single most discriminating search region; combining regions into one test statistic would remove the discontinuities and tighten the result.
- In the degenerate limit the numbers to quote are 230 GeV for one squark eigenstate, 370 GeV for two squark generations, 530 GeV for the gluino, and 680 GeV when squarks and gluino are all degenerate.
Reading between the lines
- If the shower-choice spread really is an order of magnitude wider than the matched-prediction spread, then the historical practice of quoting shower-default compressed-spectrum limits without a matching cross-check probably overstated the reach of some searches by a factor of order two in mass, which is testable by re-running older limits through a matched generator.
- The authors' proposal to replace the monojet third-jet veto with an azimuthal containment cut, or with an $R=2.5$ jet that sums all radiation, is a cheap experimental change whose payoff would show up directly as a slower collapse of the monojet bound with increasing splitting.
- Because the whole method rests on initial-state radiation, the same machinery should transfer almost unchanged to other compressed hidden sectors, such as dark matter pair production or a compressed Higgsino, where the visible signature is likewise one hard jet against missing energy.
- The discontinuities from single-region limit setting suggest that a published combination of all search regions, rather than a per-region best, would both smooth the exclusion curve and give a stronger bound at no cost in luminosity.
Original abstract
If Supersymmetry (SUSY) has a compressed spectrum the current limits from the LHC can be drastically reduced. We take possible `worst case' scenarios where combinations of the stop, squark and gluino masses are degenerate with the mass of the lightest SUSY particle. To accurately derive limits in the model, care must be taken when describing QCD radiation and we examine this in detail. Lower mass bounds are then produced by considering all the 7 TeV hadronic SUSY and monojet searches. The evolution of the limits as the mass splitting is varied is also presented.
The compiled record
The paper's own sentences, arranged, kept beside the review and separate from it. Each label is drawn from a closed vocabulary; the number beside it is the probability the classifier gave that label. Numbers in the tables are the authors', checked by code. No sentence in this record was written by a model.
The abstract, sentence by sentence
If Supersymmetry (SUSY) has a compressed spectrum the current limits from the LHC can be drastically reduced. We take possible `worst case' scenarios where combinations of the stop, squark and gluino masses are degenerate with the mass of the lightest SUSY particle. To accurately derive limits in the model, care must be taken when describing QCD radiation and we examine this in detail. Lower mass bounds are then produced by considering all the 7 TeV hadronic SUSY and monojet searches. The evolution of the limits as the mass splitting is varied is also presented.
background contribution method result interpretation main claim
| # | sentence | role | the authors' own work | states the main conclusion | strength |
|---|---|---|---|---|---|
| s0 | If Supersymmetry (SUSY) has a compressed spectrum the current limits from the LHC can be drastically reduced. | background 0.99 | 0.06 | 0.22 | hedged possibility 0.65 |
| s1 | We take possible `worst case' scenarios where combinations of the stop, squark and gluino masses are degenerate with the mass of the lightest SUSY particle. | method 0.72 | 0.64 | 0.05 | hedged possibility 0.72 |
| s2 | To accurately derive limits in the model, care must be taken when describing QCD radiation and we examine this in detail. | method 0.68 | 0.71 | 0.08 | asserted 0.94 |
| s3 | Lower mass bounds are then produced by considering all the 7 TeV hadronic SUSY and monojet searches. | method 0.66 | 0.87 | 0.24 | asserted 1.00 |
| s4 | The evolution of the limits as the mass splitting is varied is also presented. | result 0.73 | 0.88 | 0.09 | asserted 0.95 |
What was examined, and what was not
- arXiv listing abstract v1
- full text
- figures and tables
- references and citing sentences
- relations to other papers
- P abstract
- S sections
- T body sentences
- C citations
- R cross-paper relations
Figures
Figures reproduced from arXiv:1211.4981 by the authors.
References
How the literature uses it
32 arXiv papers cite this in 52 sentences
Papers citing it · 40 sentences without a confident label
Uses its data or values 1 paper
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These studies set bounds on the gluino of $m_g̃ ≥1150$ GeV in the case of a light ($m_χ̃^0_1≲$ 100 GeV) LSP, but this can be reduced to, $m_g̃ ≥500$ GeV in the limit that the gluino becomes degenerate with the LSP [ref] .
Naughty or Nice? The Role of the `N' in the Natural NMSSM for the LHC · Introduction · 0.88
Compares with it 2 papers
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Our results are consistent with results in the literature [ref] to the extent they can be compared.
Mixing stops at the LHC · Razor analysis · 1.00
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Our results for the FV mode appear to be compatible with previous analyses of this channel in the monojet and jets+$$ channels [ref] , although Ref. [ref] obtains a somewhat stronger limit from the jets+$$ channel than we do.
Very Light Scalar Top Quarks at the LHC · FV mode · 1.00
Cites it as support 2 papers
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Motivated by this lack of coverage several external analyses [ref] have shown that LHC is sensitive to a broader region of the parameter space than the one explored by the public analyses.
Mixing stops at the LHC · LHC sensitivity to a light stop NLSP with large flavor mixing · 0.98
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However, the jets or charged leptons produced in their decay are too soft to be detected, [ref] . therefore the final state is completely invisible to the detector and the monojet or monophoton constraints give again the strongest limits on the model parameters.
Signatures of Majorana dark matter with t-channel mediators · Collider signatures · 0.98
Cites it as background 5 papers
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It was initially thought that the best way to look for compressed SUSY was to focus on the mono-jet +$$ signal [ref] .
A revisit to a compressed supersymmetric spectrum with 125 GeV Higgs · Introduction · 0.88
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Several novel methods were proposed to search for the compressed region at the collider [ref] .
Demystifying the compressed top squark region with kinematic variables · Introduction · 0.97
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While this option has been widely studied phenomenologically (see for example, [ref] ), its theoretical justifications based on the explicit models of supersymmetry breaking are very limited.
Indirect Searches of the Degenerate MSSM · SUSY Models with weak scale degeneracy · 0.93
What it cites · 48 sentences without a confident label
Uses the method or tool of 13 papers
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The final topology based search we consider uses the $M_T2$ variable [ref] .
Search for supersymmetry in hadronic final states using MT2 in pp collisions at sqrt(s) = 7 TeV · Topology based searches · 0.92
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The first is the `MLM' matching scheme [ref] that has been implemented into MadGraph 5 [ref] and interfaced with the Pythia 6 parton shower [ref] .
QCD radiation in the production of heavy colored particles at the LHC · Introduction · 1.00
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The first is the `MLM' matching scheme [ref] that has been implemented into MadGraph 5 [ref] and interfaced with the Pythia 6 parton shower [ref] .
MadGraph 5 : Going Beyond · Introduction · 1.00
Cites as background 10 papers
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Other methods to search for compressed spectra are for example using a monophoton instead of a monojet [ref] or looking for soft leptons [ref] .
Model-Independent Bounds on Squarks from Monophoton Searches · Introduction · 0.85
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This possibility was first investigated as a possible SUSY search mode at the Tevatron [ref] but large variations in the ISR prediction from parton showers made the mass reach uncertain.
A study of SUSY signatures at the Tevatron in models with near mass degeneracy of the lightest chargino and neutralino · Introduction · 0.85
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Other methods to search for compressed spectra are for example using a monophoton instead of a monojet [ref] or looking for soft leptons [ref] .
Constraining compressed supersymmetry using leptonic signatures · Introduction · 0.85
Discussion
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