High Energy Physics - Phenomenology · arXiv:1607.02050 v2 · submitted 7 Jul 2016 · 84 references
Scalar versus fermionic top partner interpretations of $t\bar t + E_T^{\rm miss}$ searches at the LHC
The paper says
“We assess how different ATLAS and CMS searches for supersymmetry in the $t\bar t + E_T^{\rm miss}$ final state at Run 1 of the LHC constrain scenarios with a fermionic top partner and a dark matter candidate.”
more of the abstract
We find that the efficiencies of these searches in all-hadronic, 1-lepton and 2-lepton channels are quite similar for scalar and fermionic top partners. Therefore, in general, efficiency maps for stop-neutralino simplified models can also be applied to fermionic top-partner models, provided the narrow width approximation holds in the latter. Owing to the much higher production cross-sections of heavy top quarks as compared to stops, masses up to mT ≈ 850 GeV can be excluded from the Run 1 stop searches. Since the simplified-model results published by ATLAS and CMS do not extend to such high masses, we provide our own efficiency maps obtained with CheckMATE and MadAnalysis 5 for these searches. Finally, we also discuss how generic gluino/squark searches in multi-jet final states constrain heavy top partner production.
from the abstract
Pith says
Machine review · deepseek-v4.1-flash · 14 Nov 2026 · what was read was not recorded · not checked by a person
Reviewed in 2026 with later literature in view.
It can be wrong. Challenge this review or reply to it.
Holds up, with conditions. A careful, honest recasting study: the transferability claim holds where it's tabulated, and the authors flag their own weak spots — the 850 GeV reach is the softest number in it. This line is wrong
3 major objections · 6 minor
How often objections from reviews like this one are right: not yet measured
Not checked: figures, code, what the 84 references say.
The paper says, at Section 5, Fig. 5, and abstract:s3
The review did not quote this passage.
Pith says: Objection 1 of 3 · major
The headline reach of m_T approximately 850 GeV (abstract:s3) is quoted in a mass region where the SUSY-versus-XQ efficiency agreement is demonstrated only by the visual coincidence of the rescaled-SUSY (dotted) and true-XQ (solid) contours in Fig. 5, not by any tabulated number.
more of objection 1
All quantitative efficiency comparisons in the paper (Tables 3, 5, 7, 10) are at m_T = 600 GeV, where the differences are a few percent; the reader cannot tell from the manuscript whether the same holds at 800-850 GeV, where the top quarks are much more boosted and the jet-multiplicity and b-tagging acceptances behave differently. Since footnote 8 itself warns that mass-limit extrapolation is unreliable for analyses with mass-scale-sensitive cuts, the assertion that it works for the stop searches needs support. Please add a small table giving, for two or three points at m_T = 800-850 GeV and fixed m_DM, the total signal efficiency in the most sensitive SR for SUSY, XQ-SDM and XQ-VDM, and the resulting shift in the 95% CL m_T at fixed m_DM between the rescaled-SUSY and true-XQ contours. This is a local addition and would put the 850 GeV number on the same footing as the 600 GeV numbers.
The paper says, at Section 4.4, Fig. 6, footnote 11
The review did not quote this passage.
Pith says: Objection 2 of 3 · major
The strongest exclusion quoted anywhere in the paper, m_T approximately 900-950 GeV for m_DM below about 300 GeV, is driven by the 2jl, 4jm and 6jm signal regions that the authors added to the MadAnalysis 5 recast code themselves, and footnote 11 states that these SRs could not be validated because no cut flows or kinematic distributions are available from ATLAS.
more of objection 2
The authors are to be credited for stating this openly, but the consequence for the quoted number is not quantified. Please show the Fig. 6 XQ contour obtained with only the validated SRs (4jl, 4jlm, 5j, 6jl, 6jtp) alongside the full-SR contour, or state explicitly in the text and abstract-adjacent discussion how much of the 900-950 GeV reach survives without the unvalidated regions. As written, the paper's most aggressive number rests on the least cross-checked part of the analysis.
The paper says, at Section 3.1 and Fig. 2
The review did not quote this passage.
Pith says: Objection 3 of 3 · major
The T Tbar production cross-section used to convert excluded cross-sections into mass limits is taken at NLO+NNLL from ref. [73], which is the Standard Model top-pair calculation. For a 600-900 GeV fermionic partner this is an approximation whose accuracy is not discussed, yet the reach in m_T scales directly with the assumed cross-section: a 20% cross-section shift moves the 95% CL m_T by several tens of GeV, comparable to the efficiency differences the paper is careful to track elsewhere.
more of objection 3
Please add a sentence or two justifying the use of the SM ttbar resummation at these masses, quoting the estimated cross-section uncertainty at m_T = 800-850 GeV and the corresponding shift in the quoted reach. If a dedicated heavy-quark pair-production calculation exists, it should be cited or the difference noted.
6 minor objections
The paper says, at Abstract (abstract:s2)
Pith says: minor objection 1 of 6
The abstract's 'in general' carries only the narrow-width condition, whereas the body imposes two further restrictions that matter for applicability: the branching ratio to t + DM is taken as 100% (Section 5), and, as stated in Section 2.3, the comparison is effectively between SUSY and chiral-XQ scenarios rather than vector-like ones because the benchmark couplings are not pure.
more of objection 1
Both are stated clearly in the body; please carry at least the 100% BR condition into the abstract so that the scope of the transferability claim is visible without reading Section 5.
The paper says, at Tables 3, 5, 7, 10, 12
Pith says: minor objection 2 of 6
The excluded cross-sections and the '1 - CLs' values are quoted without a description of the statistical procedure. Please state in the text which CLs implementation is used in CheckMATE and in the MadAnalysis 5 recast, and in particular how the background uncertainties listed in Appendix B (for example 4.7 +/- 1.4 expected events in the CMS SR-A) are treated - profiled, added in quadrature, or neglected. This matters for the small-event-count signal regions that drive several of the limits.
show 4 more
The paper says, at Section 2.2, Eq. (2.9)
Pith says: minor objection 3 of 6
The doublet with hypercharge -5/6 is introduced in the text as Psi_{-5/6} = (B, Y_{-4/3}), but the second line of Eq. (2.9) contains (lambda^b_{22})' Psi_{-1/6} P_R b. Please check the subscript; the same symbol appears as Psi_{-1/6} only here, and the intended state appears to be Psi_{-5/6}.
The paper says, at Section 4.4 and Appendix B, Table 17
Pith says: minor objection 4 of 6
The text states that the ATLAS analysis 'comprises 15 inclusive SRs characterized by increasing minimum jet multiplicity', but Table 17 lists 13 signal regions. Please reconcile the count, or clarify whether two SRs are omitted from the table.
The paper says, at Section 2.3
Pith says: minor objection 5 of 6
It would help to state explicitly that the (600,10)L and (600,10)R benchmarks, although dominated by one chirality, are not pure left or pure right, and that they therefore bracket rather than reproduce the vector-like limit in which one of the two couplings vanishes identically. The current text says the conclusions do not depend on this, which is plausible, but the bracketing logic deserves one explicit sentence.
The paper says, at Figs. 5, 6, 8
Pith says: minor objection 6 of 6
The contour plots carry a great deal of information (three line styles, three marker sets, SR colour codes, official limits) and are difficult to read at print size. A compact summary table of the 95% CL m_T reach as a function of m_DM for the SUSY, rescaled-SUSY and true-XQ cases, for each of the three stop searches, would make the central result accessible without decoding the figures.
What would settle it
At m_T = 800 GeV, m_DM = 10 GeV, run the full CheckMATE/MadAnalysis 5 chain for the SUSY and XQ-SDM cases in the CMS 1-lepton channel (the strongest stop-search limit, Table 5) and report the SR efficiency ratio and the resulting excluded-cross-section ratio. If the efficiency deviates from unity by more than the ~5% seen at 600 GeV, the 'few percent' characterization and the 850 GeV reach need a stated uncertainty; if it stays within a few percent, the transferability claim extends cleanly into the reach region.
from the skeptic's reading
How the review went
4 readings by deepseek-v4.1-flash · 14 Nov 2026
- Reader holds up, with conditions
- Skeptic partly agrees
- Editor wrote the verdict above
- Referee minor revision: 3 major objections, 6 minor
Not run on this paper: the simulated authors' defence.
Pith did not check this review's objections against the paper.
The review in full
The review in brief, machine-written
The useful thing here is narrow and real: the authors show, channel by channel, that stop-neutralino efficiency maps can be reused for fermionic top partners. That matters to anyone running SModelS or XQCAT, and it's the kind of claim people will actually act on, so it's worth getting right. They get it right where they show their work. Tables 2, 4, 6, 8, 9 and 11 give step-by-step cut flows for SUSY, scalar-DM and vector-DM at the same masses, and the few-percent differences are traced to specific cuts — jet multiplicity, the 3-closest-jets requirement, Meff. That's the right way to argue this, and the mass-plane scan in Fig. 5 confirms it isn't a single-point accident. They also release the efficiency maps, which is more than most recasting papers bother to do, and they're upfront about the superseded hadronic conference note, the missing tN_boost SR, and the 2-lepton MVA they can't reproduce. Credit for all of that. On the stress-test note: it lands, but lightly. The tabulated comparison is at 600 GeV; the 850 GeV reach is supported by contour coincidence in Fig. 5 rather than a tabulated high-mass efficiency ratio. That's a gap in the presentation of the reach number, not in the transferability claim, and it's fixable with one extra table. The abstract's 'in general' also carries two conditions the body states but the abstract doesn't: 100% BR to t+DM, and that the comparison is effectively SUSY-vs-chiral-XQ, not vector-like. Minor, but the abstract should say so. The genuinely soft number is the 900-950 GeV multi-jet reach, which rests on three SRs the authors added themselves and concede in footnote 11 they could not validate. They say so plainly, which is to their credit, but that number shouldn't be quoted without the caveat. Who should read it: anyone doing BSM reinterpretation, and the ATLAS/CMS simplified-model conveners, who should take the point about extending maps past the stop reach. Worth a serious referee — the physics is sound and the presentation needs only tightening, not redoing.
The strongest objection
The central claim (abstract:s2) is demonstrated with tabulated, step-by-step cut flows at four benchmark points, all at m_T = 600 GeV (Tables 3, 5, 7, 10), where SUSY-vs-XQ efficiency differences are a few percent. The headline reach (abstract:s3, m_T ≈ 850 GeV) lives at m_T ≈ 800–850 GeV, where the paper reports only that the rescaled-SUSY and true-XQ contours in Fig. 5 'coincide quite well' without quantifying the m_T shift at fixed m_DM. Footnote 8 itself warns that mass-limit extrapolation is unreliable for analyses with mass-scale-sensitive cuts; the authors assert it works for the stop searches but do not tabulate the high-mass efficiency ratio that would justify the assertion. A second, smaller gap: the abstract's condition ('provided the narrow width approximation holds') is necessary but not sufficient. Section 5 assumes 100% BR(T→t+DM), and Section 2.3 concedes the comparison is effectively SUSY-vs-ChQ, not VLQ; both are stated in the body but not carried into the abstract's 'in general.' Neither point is an error — the physics is internally consistent and the cut flows check out — but the quantitative reach claim rests on visual contour agreement in exactly the region where the number is quoted.
The reader's weakest_assumption targets the unvalidated multi-jet signal regions (2jl, 4jm, 6jm; footnote 11) that underpin the 900–950 GeV multi-jet reach. That is a real and correctly flagged limitation, but the reader's own rationale concedes it does not bear on the central transferability claim, which is the paper's load-bearing assertion. So the reader identified a genuine soft spot, but not the one most load-bearing for abstract:s2. The more load-bearing gap for the central claim is the un-quantified high-mass efficiency comparison: the tabulated evidence is at 600 GeV, while the quoted reach is at 800–850 GeV, and the only support there is visual contour coincidence in Fig. 5. This is a modest concern, not a correctness error: the cut flows are internally consistent, the efficiencies match the tables, the cross-sections and background counts come from independent external sources, and the authors are transparent about the ChQ-vs-VLQ and 100% BR assumptions in the body. The reader's CONDITIONAL verdict is therefore appropriate; my concern refines rather than overturns it, so I would leave the verdict unchanged. Confidence in the central claim is reasonably high; the residual risk is quantitative (how large is the high-mass efficiency shift?) rather than structural, and the concrete test above would settle it without new theory.
The referee's report
The result is useful and, if it holds, directly actionable: users of SModelS and XQCAT could reinterpret stop simplified-model limits for extra-quark models without new detector simulation, and the paper quantifies how much further the Run 1 stop searches reach for fermionic top partners because of the factor 5-10 larger QCD pair-production cross-section. The strengths are real and should be named: the cut-flow tables (Tables 2, 4, 6, 8, 9, 11) make the comparison auditable rather than asserted; the L/R benchmark pair brackets the chirality dependence; the released efficiency maps [80] and the Appendix B background/observed counts make the limits reproducible; and the paper is candid about where the transfer fails (Section 4.4, footnote 11, footnote 8). The falsifiable prediction - a fermionic top partner at 800-850 GeV with a light DM candidate, together with a corroborating multi-jet signal - is the kind of statement that can be checked against future data.
Pith's reading of the paper (a machine's summary, not the authors')
The paper asks a practical question: when ATLAS and CMS publish a search for stops decaying to a top quark and a dark-matter particle, can that result be reused for a completely different model in which the top partner is a fermion rather than a scalar? The authors simulate both cases with matched masses and matched left- or right-handed couplings and push them through four Run 1 analyses, covering the all-hadronic, one-lepton and two-lepton channels plus a generic multi-jet search. They find the cut acceptances agree at the level of a few percent, so the stop efficiency maps carry over to the fermionic case as long as the heavy quark decays narrowly. Because a fermionic top partner is pair-produced five to ten times more copiously than a stop of the same mass, the same searches then reach roughly 200 GeV further, excluding top-partner masses up to about 850 GeV. Since the official simplified-model maps stop short of that mass range, the authors publish their own efficiency maps so others can use the result.
What carries the argument. The machinery is a matched-benchmark comparison. Both models are generated as full $2 o 6$ processes, $pp o tbar t, DM, DM$, with MadGraph5 so that the spin correlations in $t o W b$ are retained, then showered with Pythia6 and passed through Delphes 3 inside CheckMATE and MadAnalysis 5. The stop couplings $a^{tilde t}_{11}$ and $b^{tilde t}_{11}$ computed with SuSpect are reused as the extra-quark couplings $lambda^t_{21}$ and $lambda^t_{11}$ (reduced by a factor of ten for the vector dark-matter case, to keep the width narrow), so the two models sit at the same masses and the same chirality of the outgoing top. Efficiencies are then read off signal region by signal region, and 95 percent CL limits are set with a CLs prescription using the published background and observed event counts. The same procedure is repeated on a grid in the top-partner versus dark-matter mass plane, with the most sensitive signal region tracked bin by bin.
Core claim. The central claim is that the selection efficiencies of $tbar t + E_T^{miss}$ searches are, to a good approximation, independent of whether the top partner is a scalar or a fermion. Working with benchmark points at $(m, m_{DM}) = (600, 10)$ and $(600, 300)$ GeV in both left- and right-polarised versions, the authors compare a stop-neutralino simplified model against an extra-quark model with a scalar or vector dark-matter candidate. In the all-hadronic ATLAS search the final signal-region event counts agree within about 5 percent; in the CMS one-lepton search the difference is 6 to 7 percent; in the two-lepton ATLAS search the total efficiencies differ by only a few percent. The residual differences trace back to slightly softer jets and slightly fewer jets in the fermionic case, and mostly cancel across the cut flow. The consequence the authors draw is that cross-section upper-limit and efficiency maps built for stop-neutralino models can be applied to fermionic top-partner models in the narrow-width regime, and that the larger QCD production rate for a colour-triplet fermion pushes the Run 1 stop-search reach to $m_T approx 850$ GeV.
The premise it rests on. The load-bearing premise is that matching the masses and the left- or right-handed coupling is enough to make the two models equivalent at the level of detector acceptances, so that the few-percent differences seen in jet multiplicity and missing-energy spectra stay few-percent differences in every signal region of interest.
If the paper is right (Pith's inferences, not the authors')
Users of public reinterpretation tools can reuse stop-neutralino cross-section upper-limit maps for fermionic top-partner models without generating new signal samples, as long as the partner decays narrowly to top plus dark matter.
Run 1 stop searches exclude fermionic top partners up to $m_T approx 850$ GeV, roughly 200 GeV beyond the stop reach, because the $Tbar T$ cross-section is five to ten times the stop cross-section at equal mass.
The generic multi-jet gluino/squark search extends the fermionic reach further, to $m_T approx 900$-$950$ GeV for dark-matter masses below about 300 GeV, while giving essentially no stop limit.
A signal seen in $tbar t + E_T^{miss}$ cannot be assigned to a scalar or fermionic origin from event counts alone; the authors suggest correlating the effective mass scale with the observed rate, and note that a corroborating multi-jet signal would favour the fermionic reading.
If the transferability holds at 8 TeV, the same argument should hold for the 13 TeV stop searches, which would let the much larger Run 2 datasets be reinterpreted for fermionic top partners immediately rather than after dedicated simulations.
The one place the argument visibly strains is the multi-jet channel, where efficiencies differ by about 20 percent and the naive rescaling of stop efficiencies overestimates the fermionic reach; that suggests the transfer is a property of top-tagging-style searches, not of searches built on an overall mass-scale cut.
A clean experimental test would be for ATLAS or CMS to publish efficiency maps for a fermionic top-partner signal alongside the stop maps in the same signal regions, which would turn this simulation-level comparison into a measured statement.
Because the two models differ in spin, a positive signal would leave open the question of the dark-matter candidate's spin as well; the paper's own point that scalar and vector dark matter give indistinguishable efficiencies means that question needs angular observables rather than rates.
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The paper
Abstract
We assess how different ATLAS and CMS searches for supersymmetry in the $t\bar t + E_T^{\rm miss}$ final state at Run 1 of the LHC constrain scenarios with a fermionic top partner and a dark matter candidate. We find that the efficiencies of these searches in all-hadronic, 1-lepton and 2-lepton channels are quite similar for scalar and fermionic top partners. Therefore, in general, efficiency maps for stop-neutralino simplified models can also be applied to fermionic top-partner models, provided the narrow width approximation holds in the latter. Owing to the much higher production cross-sections of heavy top quarks as compared to stops, masses up to mT ≈ 850 GeV can be excluded from the Run 1 stop searches. Since the simplified-model results published by ATLAS and CMS do not extend to such high masses, we provide our own efficiency maps obtained with CheckMATE and MadAnalysis 5 for these searches. Finally, we also discuss how generic gluino/squark searches in multi-jet final states constrain heavy top partner production.
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. No sentence in this record was written by a model.
abstract compiled · 2026-09-23
The authors' main claim, as the classifier picked it out 0.72
“Therefore, in general, efficiency maps for stop-neutralino simplified models can also be applied to fermionic top-partner models, provided the narrow width approximation holds in the latter.”
How the main claim is stated: asserted 0.57
What the abstract itself states, as probabilities: claims first 0.03 · states limitation 0.73 · human participants 0.01 · controlled comparison 0.18 · randomized assignment 0.01 · states quantitative result 0.97 · compares with prior results 0.81 · mentions code or data availability 0.20
The abstract, sentence by sentence
This table labels the abstract only (arXiv listing abstract v2). The number is the probability the classifier gave the label.
| Sentence | Role | The authors' own work | States the main conclusion | Strength |
|---|---|---|---|---|
| We assess how different ATLAS and CMS searches for supersymmetry in the $t\bar t + E_T^{\rm miss}$ final state at Run 1 of the LHC constrain scenarios with a fermionic top partner and a dark matter candidate. | contribution 0.99 | 0.74 | 0.06 | asserted 0.78 |
| We find that the efficiencies of these searches in all-hadronic, 1-lepton and 2-lepton channels are quite similar for scalar and fermionic top partners. | result 1.00 | 0.94 | 0.36 | asserted 1.00 |
| Therefore, in general, efficiency maps for stop-neutralino simplified models can also be applied to fermionic top-partner models, provided the narrow width approximation holds in the latter. | interpretation 0.97 | 0.67 | 0.36 | asserted 0.57 |
| Owing to the much higher production cross-sections of heavy top quarks as compared to stops, masses up to $m_T\approx 850$ GeV can be excluded from the Run 1 stop searches. | result 0.92 | 0.57 | 0.23 | asserted 0.95 |
| Since the simplified-model results published by ATLAS and CMS do not extend to such high masses, we provide our own efficiency maps obtained with CheckMATE and MadAnalysis 5 for these searches. | contribution 0.87 | 0.94 | 0.06 | asserted 1.00 |
| Finally, we also discuss how generic gluino/squark searches in multi-jet final states constrain heavy top partner production. | contribution 0.99 | 0.53 | 0.05 | asserted 0.54 |
What kind of paper the classifier reports this is: simulation study 0.98 · evidence from simulation or computation 0.85
What was examined, and what was not
Sources read
- arXiv listing abstract v2
Not examined
- full text
- figures and tables
- references and citing sentences
- relations to other papers
Levels run
- P abstract
Not run
- S sections
- T body sentences
- C citations
- R cross-paper relations
How the labels were made
Compiled by classifier-1.13.0 via TypeSafe API, question bank abstract-p1-20260923, 2026-09-23: 1 request, 5,111 input tokens.
Every quoted sentence on this record is the authors'. Every label is from Pith's closed vocabulary, with the probability shown beside it. This record as JSON
Figures (8)
Showing 7 of the paper's 8 figures. Figures are the authors', reproduced from the paper.
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Cited by 9 Pith papers
Reviewed papers on Pith that cite this one. The full citation record
- Constraining new physics with SModelS version 2 hep-ph · Dec 2021
- Exotic decays of top partners: mind the search gap hep-ph · Aug 2019
- Constraining new physics with searches for long-lived particles: Implementation into SModelS hep-ph · Aug 2018
- Charged Composite Scalar Dark Matter hep-ph · Jul 2017
- Searching for Dark Photons with Maverick Top Partners hep-ph · Apr 2019
- Top-philic Vector-Like Portal to Scalar Dark Matter hep-ph · Apr 2018
- Common exotic decays of top partners hep-ph · Feb 2018
- SModelS v1.1 user manual hep-ph · Jan 2017
- Collider limits on new physics within micrOMEGAs4.3 hep-ph · Jun 2016
Topics: Dark Matter, Dark Matter
How the literature uses it
25 arXiv papers cite this in 31 sentences
Papers citing it · 24 sentences without a confident label
Builds on it 1 paper
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We extend a previous study relying on simplified model results from the Run 1 of the Large Hadron Collider (LHC) [ref] by considering more recent LHC Run 2 supersymmetry searches that can be recast to constrain any model featuring strongly-interacting quark partners decaying into a final-state comprised of missing energy and several SM objects [ref] .
Top-philic Vector-Like Portal to Scalar Dark Matter · Introduction · 0.99
Uses its method or tool 1 paper
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The model we used is the same as the one in the analysis of Ref. [ref] .
Production of extra quarks decaying to Dark Matter beyond the Narrow Width Approximation at the LHC · Analysis tools and experimental searches · 0.93
Uses its data or values 1 paper
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To estimate the current bound on $M_𝒴 = M_𝒵$, we start from the result obtained in the dedicated $8$ TeV analysis of Ref. [ref] , $m_ψ> 0.85$ TeV based on $∼20$ fb$^-1$ of data.
Charged Composite Scalar Dark Matter · LHC constraints on top partners · 0.94
Cites it as background 4 papers
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Recently, however, a new exotic decay possibility of $T$ has attracted considerable attention in the literature [ref] where a $T$ quark decays to the top quark along with a scalar ($ϕ$) or pseudoscalar ($η$) that is SM singlet.
Discovery prospects of a vectorlike top partner decaying to a singlet boson · Introduction · 0.89
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Recently there has been raising interest in exploring “exotic” decays into non-SM bosons: they could arise as new pseudo-Nambu-Goldstones in non-minimal cosets [ref] , as additional pseudo-scalars carrying QCD colour charge [ref] , as Dark Matter candidates [ref] , or they could be a gluon or a photon [ref] or simply new scalar states [ref] .
Exotic decays of top partners: mind the search gap · Introduction · 0.90
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[The treatment of charged tracks is also possible in the context of simplified models [ref] and will be available in future versions of .] It has been applied to a number of minimal and non-minimal supersymmetric (SUSY) models in [ref] but may also be used for non-SUSY models, see e.g. [ref] .
On the coverage of the pMSSM by simplified model results · Introduction · 0.81
What it cites · 65 sentences without a confident label
Contests 1 paper
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[We note that the conference note [ref] was superseded by the paper publication [ref] , which has six SRs targeting the $t̃_1→tχ̃^0_1$ decay instead of three.
Search for direct pair production of the top squark in all-hadronic final states in proton-proton collisions at $\sqrt{s}=8$ TeV with the ATLAS detector · Fully hadronic stop search · contest 0.78
Uses the method or tool of 15 papers
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Concretely, we here consider the ATLAS analysis [ref] via the MadAnalysis 5 recast code [ref] .
Search for squarks and gluinos with the ATLAS detector in final states with jets and missing transverse momentum using $\sqrt{s}=8$ TeV proton--proton collision data · Gluino/squark search in the 2–6 jets final state · 0.99
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* Fully hadronic stop search: ATLAS-CONF-2013-024 [ref] implemented in CheckMATE, see Section [ref] * Stop searches in the single lepton mode from ATLAS [ref] (CheckMATE) and CMS [ref] (MA5 PAD, recast code [ref] ), see Section [ref] * The stop search with 2 leptons from ATLAS [ref] implemented in CheckMATE, see Section [ref] * The generic gluino/squark search in the 2–6 jets plus missing energy channel from ATLAS [ref] (MA5 PAD, recast code [ref] ), see Section [ref]
Search for top-squark pair production in the single-lepton final state in pp collisions at sqrt(s) = 8 TeV · Effects in existing 8 TeV analyses · 0.87
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* Fully hadronic stop search: ATLAS-CONF-2013-024 [ref] implemented in CheckMATE, see Section [ref] * Stop searches in the single lepton mode from ATLAS [ref] (CheckMATE) and CMS [ref] (MA5 PAD, recast code [ref] ), see Section [ref] * The stop search with 2 leptons from ATLAS [ref] implemented in CheckMATE, see Section [ref] * The generic gluino/squark search in the 2–6 jets plus missing energy channel from ATLAS [ref] (MA5 PAD, recast code [ref] ), see Section [ref]
Search for top squark pair production in final states with one isolated lepton, jets, and missing transverse momentum in $\sqrt{s}=$ 8 TeV pp collisions with the ATLAS detector · Effects in existing 8 TeV analyses · 0.87
Cites as support 1 paper
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(This was also observed in [ref] .
Is it SUSY? · Conclusions · 0.99
Cites as background 28 papers
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The applicability of SUSY simplified model results to new physics scenarios with same-spin SM partners was analysed in [ref] also in the context of UED, focussing on the so-called T2 topology which corresponds to squark-antisquark production in the limit of a heavy gluino.
Simplified models for same-spin new physics scenarios · Introduction · 0.87
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Recently, a study of constraints and LHC signatures of a scenario with a vector-like top partner decaying to a top quark and scalar DM has been performed in [ref] .
Top-philic Scalar Dark Matter with a Vector-like Fermionic Top Partner · Introduction · 0.96
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The effect of a different spin structure for the $l^+l^- +$ final state was studied in [ref] .
Constraints on sneutrino dark matter from LHC Run 1 · Introduction · 0.94
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