On Cosmological Correlators with Boundary Contributions
Pith reviewed 2026-06-28 00:11 UTC · model grok-4.3
The pith
Boundary terms in cosmological correlators correspond to field redefinitions and yield non-vanishing contributions under specific criteria.
A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.
Core claim
Boundary terms correspond to field redefinitions for cosmological correlators. This provides criteria for when they lead to non-vanishing contributions. For dS-invariant theories, integration by parts and field redefinitions relate derivative and non-derivative exchange diagrams, from which leading boundary contributions and IR-divergent pieces are extracted and recursion relations among higher-derivative exchange correlators are derived. For boost-breaking theories, integration by parts and equations of motion reduce exchange diagrams to a basis of independent templates, and a classification of the boundary contributions is presented in the general effective field theory framework.
What carries the argument
The correspondence between boundary terms and field redefinitions, established through integration by parts and equations of motion, that determines when boundary terms contribute to cosmological observables.
If this is right
- In dS-invariant theories the leading boundary contributions and IR-divergent pieces are extracted from massive-exchange diagrams.
- Recursion relations connect higher-derivative exchange correlators.
- In boost-breaking scenarios the diagrams reduce to a basis of independent templates.
- Boundary contributions receive a classification inside the general effective field theory framework.
Where Pith is reading between the lines
- The criteria may help isolate physical boundary effects when the same methods are applied to higher-point functions or loop diagrams.
- If non-vanishing boundary terms survive, they could produce distinct signatures in primordial non-Gaussianity that differ from purely bulk contributions.
- The reduction procedure might simplify analytic or numerical evaluations of correlators in a wider class of inflationary models.
- The same logic could connect boundary physics to the treatment of surface terms in other gravitational effective theories.
Load-bearing premise
Integration by parts and field redefinitions can be applied to the massive-exchange diagrams without altering on-shell observables or introducing new physical content.
What would settle it
An explicit computation of a massive-exchange correlator performed once with the boundary term or field redefinition kept and once after the reduction, showing a mismatch in the final on-shell value, would falsify the claimed correspondence.
Figures
read the original abstract
Cosmological correlators receive contributions from both field interactions in the bulk of quasi-de Sitter (dS) spacetime and boundary terms at the end of inflation. While most of the research efforts focus on the former, boundary contributions are normally believed to be negligible or related to field redefinitions that are associated with redundancies of the bulk Lagrangian. In this paper, we revisit this topic in the light of the cosmological bootstrap. We first establish the correspondence between boundary terms and field redefinitions for cosmological correlators. This result provides a set of criteria for determining when boundary terms lead to non-vanishing contributions to cosmological observables. Next, we apply this general understanding to concrete examples of correlators from massive-exchange diagrams, in both dS-invariant and boost-breaking scenarios. For theories with dS isometries, both IBP and field redefinitions are used to relate derivative and non-derivative exchange diagrams, from which the leading boundary contributions and IR-divergent pieces are extracted; we also derive recursion relations among higher-derivative exchange correlators. For theories with broken dS boosts, we use IBP and EoM to reduce exchange diagrams to a basis of independent templates, and then present a classification of the boundary contributions in the general effective field theory framework. These results pave the way for a more systematic investigation on the boundary physics of the inflationary spacetime.
Editorial analysis
A structured set of objections, weighed in public.
Referee Report
Summary. The paper claims to establish a correspondence between boundary terms at the end of inflation and field redefinitions (via integration by parts and equations of motion) for cosmological correlators in the bootstrap framework. This yields criteria for when boundary contributions are non-vanishing. The authors then apply the correspondence to massive-exchange diagrams, relating derivative and non-derivative exchanges in dS-invariant theories (extracting leading boundary and IR-divergent pieces plus recursion relations) and reducing diagrams to independent templates in boost-breaking EFTs with a classification of boundary contributions.
Significance. If the central correspondence and classification hold, the work supplies a systematic, bootstrap-compatible method for handling boundary redundancies in inflationary correlators. This is valuable for precision calculations in quasi-dS EFTs, as it converts potential boundary artifacts into bulk redefinitions and isolates genuine physical contributions, including IR pieces. The explicit recursion relations and template reduction in the two scenarios constitute concrete, reusable results that strengthen the bootstrap program for massive exchanges.
minor comments (3)
- The abstract states that IBP and field redefinitions 'relate' diagrams but does not specify the precise on-shell condition under which the correspondence preserves the correlator; a short clarifying sentence would help readers apply the criteria.
- In the dS-invariant section, the recursion relations among higher-derivative exchanges are presented without an explicit statement of the initial seed correlator used; adding this would make the relations immediately usable.
- Notation for the boundary operator and the IR-divergent pieces should be unified between the dS-invariant and boost-breaking sections to avoid minor confusion.
Simulated Author's Rebuttal
We thank the referee for their positive and accurate summary of our work, which correctly identifies the central correspondence between boundary terms and field redefinitions, the criteria for non-vanishing contributions, and the concrete results on recursion relations and template reductions for massive-exchange diagrams. The recommendation for minor revision is noted. As the report lists no specific major comments, we have no points requiring point-by-point rebuttal or revision.
Circularity Check
No significant circularity
full rationale
The paper derives a correspondence between boundary terms and field redefinitions using standard integration-by-parts and equations-of-motion identities applied to massive-exchange diagrams. These steps rely on general QFT redundancies rather than any fitted parameter renamed as a prediction, self-citation chain, or ansatz smuggled from prior work. The classification of boundary contributions in dS-invariant and boost-breaking cases follows directly from the stated IBP/EoM reductions without reducing the central claim to its own inputs by construction. The bootstrap framework is invoked as background context but does not bear the load of the new correspondence or criteria.
Axiom & Free-Parameter Ledger
axioms (2)
- domain assumption De Sitter isometries and boost-breaking patterns allow consistent application of IBP and field redefinitions without changing on-shell physics
- domain assumption Boundary terms at the end of inflation can be isolated after bulk interactions are accounted for
Reference graph
Works this paper leans on
-
[1]
P. D. Meerburget al., “Primordial Non-Gaussianity,”arXiv:1903.04409 [astro-ph.CO]
Pith/arXiv arXiv 1903
-
[2]
Inflation: Theory and Observations,
A. Achúcarroet al., “Inflation: Theory and Observations,”arXiv:2203.08128 [astro-ph.CO]
-
[3]
The Cosmological Bootstrap: Inflationary Correlators from Symmetries and Singularities,
N. Arkani-Hamed, D. Baumann, H. Lee, and G. L. Pimentel, “The Cosmological Bootstrap: Inflationary Correlators from Symmetries and Singularities,”JHEP04(2020) 105, arXiv:1811.00024 [hep-th]
arXiv 2020
-
[4]
The cosmological bootstrap: weight-shifting operators and scalar seeds,
D. Baumann, C. Duaso Pueyo, A. Joyce, H. Lee, and G. L. Pimentel, “The cosmological bootstrap: weight-shifting operators and scalar seeds,”JHEP12(2020) 204, arXiv:1910.14051 [hep-th]
arXiv 2020
-
[5]
The Cosmological Bootstrap: Spinning Correlators from Symmetries and Factorization,
D. Baumann, C. Duaso Pueyo, A. Joyce, H. Lee, and G. L. Pimentel, “The Cosmological Bootstrap: Spinning Correlators from Symmetries and Factorization,”SciPost Phys.11 (2021) 071,arXiv:2005.04234 [hep-th]
arXiv 2021
-
[6]
Cosmological Polytopes and the Wavefunction of the Universe,
N. Arkani-Hamed, P. Benincasa, and A. Postnikov, “Cosmological Polytopes and the Wavefunction of the Universe,”arXiv:1709.02813 [hep-th]
-
[7]
From the flat-space S-matrix to the Wavefunction of the Universe,
P. Benincasa, “From the flat-space S-matrix to the Wavefunction of the Universe,” arXiv:1811.02515 [hep-th]
-
[8]
A Mellin Space Approach to Cosmological Correlators,
C. Sleight, “A Mellin Space Approach to Cosmological Correlators,”JHEP01(2020) 090, arXiv:1906.12302 [hep-th]
arXiv 2020
-
[9]
Bootstrapping Inflationary Correlators in Mellin Space,
C. Sleight and M. Taronna, “Bootstrapping Inflationary Correlators in Mellin Space,” JHEP02(2020) 098,arXiv:1907.01143 [hep-th]
arXiv 2020
-
[10]
The Cosmological Optical Theorem,
H. Goodhew, S. Jazayeri, and E. Pajer, “The Cosmological Optical Theorem,”JCAP04 (2021) 021,arXiv:2009.02898 [hep-th]
arXiv 2021
-
[11]
On the time evolution of cosmological correlators,
S. Céspedes, A.-C. Davis, and S. Melville, “On the time evolution of cosmological correlators,”JHEP02(2021) 012,arXiv:2009.07874 [hep-th]
arXiv 2021
-
[12]
Building a Boostless Bootstrap for the Bispectrum,
E. Pajer, “Building a Boostless Bootstrap for the Bispectrum,”JCAP01(2021) 023, arXiv:2010.12818 [hep-th]. 49
arXiv 2021
-
[13]
From locality and unitarity to cosmological correlators,
S. Jazayeri, E. Pajer, and D. Stefanyszyn, “From locality and unitarity to cosmological correlators,”JHEP10(2021) 065,arXiv:2103.08649 [hep-th]
arXiv 2021
-
[14]
From amplitudes to contact cosmological correlators,
J. Bonifacio, E. Pajer, and D.-G. Wang, “From amplitudes to contact cosmological correlators,”JHEP10(2021) 001,arXiv:2106.15468 [hep-th]
arXiv 2021
-
[15]
S. Melville and E. Pajer, “Cosmological Cutting Rules,”JHEP05(2021) 249, arXiv:2103.09832 [hep-th]
Pith/arXiv arXiv 2021
-
[16]
Cutting cosmological correlators,
H. Goodhew, S. Jazayeri, M. H. G. Lee, and E. Pajer, “Cutting cosmological correlators,” JCAP08(2021) 003,arXiv:2104.06587 [hep-th]
arXiv 2021
-
[17]
Snowmass White Paper: The Cosmological Bootstrap,
D. Baumann, D. Green, A. Joyce, E. Pajer, G. L. Pimentel, C. Sleight, and M. Taronna, “Snowmass White Paper: The Cosmological Bootstrap,” inSnowmass 2021. 3, 2022. arXiv:2203.08121 [hep-th]
arXiv 2021
-
[18]
Multicomponent de Sitter (Inflationary) Stages and the Generation of Perturbations,
A. A. Starobinsky, “Multicomponent de Sitter (Inflationary) Stages and the Generation of Perturbations,”JETP Lett.42(1985) 152–155
1985
-
[19]
M. Sasaki and E. D. Stewart, “A General analytic formula for the spectral index of the density perturbations produced during inflation,”Prog. Theor. Phys.95(1996) 71–78, arXiv:astro-ph/9507001
Pith/arXiv arXiv 1996
-
[20]
The Inflationary prediction for primordial non-Gaussianity,
D. H. Lyth and Y. Rodriguez, “The Inflationary prediction for primordial non-Gaussianity,” Phys. Rev. Lett.95(2005) 121302,arXiv:astro-ph/0504045
Pith/arXiv arXiv 2005
-
[21]
Quasi-Single Field Inflation and Non-Gaussianities,
X. Chen and Y. Wang, “Quasi-Single Field Inflation and Non-Gaussianities,”JCAP04 (2010) 027,arXiv:0911.3380 [hep-th]
Pith/arXiv arXiv 2010
-
[22]
Signatures of Supersymmetry from the Early Universe,
D. Baumann and D. Green, “Signatures of Supersymmetry from the Early Universe,”Phys. Rev. D85(2012) 103520,arXiv:1109.0292 [hep-th]
Pith/arXiv arXiv 2012
-
[23]
Effective field theory approach to quasi-single field inflation and effects of heavy fields,
T. Noumi, M. Yamaguchi, and D. Yokoyama, “Effective field theory approach to quasi-single field inflation and effects of heavy fields,”JHEP06(2013) 051, arXiv:1211.1624 [hep-th]
Pith/arXiv arXiv 2013
-
[24]
Cosmological Collider Physics,
N. Arkani-Hamed and J. Maldacena, “Cosmological Collider Physics,”arXiv:1503.08043 [hep-th]
-
[25]
Large non-Gaussianities with Intermediate Shapes from Quasi-Single Field Inflation,
X. Chen and Y. Wang, “Large non-Gaussianities with Intermediate Shapes from Quasi-Single Field Inflation,”Phys. Rev. D81(2010) 063511,arXiv:0909.0496 [astro-ph.CO]
Pith/arXiv arXiv 2010
-
[26]
On Soft Limits of Inflationary Correlation Functions,
V. Assassi, D. Baumann, and D. Green, “On Soft Limits of Inflationary Correlation Functions,”JCAP11(2012) 047,arXiv:1204.4207 [hep-th]
Pith/arXiv arXiv 2012
-
[27]
Quasi-Single Field Inflation with Large Mass,
X. Chen and Y. Wang, “Quasi-Single Field Inflation with Large Mass,”JCAP09(2012) 021,arXiv:1205.0160 [hep-th]. 50
Pith/arXiv arXiv 2012
-
[28]
Curvature Perturbation Spectrum in Two-field Inflation with a Turning Trajectory,
S. Pi and M. Sasaki, “Curvature Perturbation Spectrum in Two-field Inflation with a Turning Trajectory,”JCAP10(2012) 051,arXiv:1205.0161 [hep-th]
Pith/arXiv arXiv 2012
-
[29]
Quantum Primordial Standard Clocks,
X. Chen, M. H. Namjoo, and Y. Wang, “Quantum Primordial Standard Clocks,”JCAP02 (2016) 013,arXiv:1509.03930 [astro-ph.CO]
Pith/arXiv arXiv 2016
-
[30]
Non-Gaussianity as a Particle Detector,
H. Lee, D. Baumann, and G. L. Pimentel, “Non-Gaussianity as a Particle Detector,”JHEP 12(2016) 040,arXiv:1607.03735 [hep-th]
Pith/arXiv arXiv 2016
-
[31]
Standard Model Background of the Cosmological Collider,
X. Chen, Y. Wang, and Z.-Z. Xianyu, “Standard Model Background of the Cosmological Collider,”Phys. Rev. Lett.118no. 26, (2017) 261302,arXiv:1610.06597 [hep-th]
Pith/arXiv arXiv 2017
-
[32]
Standard Model Mass Spectrum in Inflationary Universe,
X. Chen, Y. Wang, and Z.-Z. Xianyu, “Standard Model Mass Spectrum in Inflationary Universe,”JHEP04(2017) 058,arXiv:1612.08122 [hep-th]
Pith/arXiv arXiv 2017
-
[33]
Schwinger-Keldysh Diagrammatics for Primordial Perturbations,
X. Chen, Y. Wang, and Z.-Z. Xianyu, “Schwinger-Keldysh Diagrammatics for Primordial Perturbations,”JCAP12(2017) 006,arXiv:1703.10166 [hep-th]
Pith/arXiv arXiv 2017
-
[34]
On the Inflationary Perturbations of Massive Higher-Spin Fields,
A. Kehagias and A. Riotto, “On the Inflationary Perturbations of Massive Higher-Spin Fields,”JCAP07(2017) 046,arXiv:1705.05834 [hep-th]
Pith/arXiv arXiv 2017
-
[35]
Heavy-Lifting of Gauge Theories By Cosmic Inflation,
S. Kumar and R. Sundrum, “Heavy-Lifting of Gauge Theories By Cosmic Inflation,”JHEP 05(2018) 011,arXiv:1711.03988 [hep-ph]
Pith/arXiv arXiv 2018
-
[36]
Quasi Single Field Inflation in the non-perturbative regime,
H. An, M. McAneny, A. K. Ridgway, and M. B. Wise, “Quasi Single Field Inflation in the non-perturbative regime,”JHEP06(2018) 105,arXiv:1706.09971 [hep-ph]
Pith/arXiv arXiv 2018
-
[37]
Neutrino Signatures in Primordial Non-Gaussianities,
X. Chen, Y. Wang, and Z.-Z. Xianyu, “Neutrino Signatures in Primordial Non-Gaussianities,”JHEP09(2018) 022,arXiv:1805.02656 [hep-ph]
Pith/arXiv arXiv 2018
-
[38]
Light Particles with Spin in Inflation,
L. Bordin, P. Creminelli, A. Khmelnitsky, and L. Senatore, “Light Particles with Spin in Inflation,”JCAP10(2018) 013,arXiv:1806.10587 [hep-th]
Pith/arXiv arXiv 2018
-
[39]
Heavy Spinning Particles from Signs of Primordial Non-Gaussianities: Beyond the Positivity Bounds,
S. Kim, T. Noumi, K. Takeuchi, and S. Zhou, “Heavy Spinning Particles from Signs of Primordial Non-Gaussianities: Beyond the Positivity Bounds,”JHEP12(2019) 107, arXiv:1906.11840 [hep-th]
arXiv 2019
-
[40]
Higher Spin Supersymmetry at the Cosmological Collider: Sculpting SUSY Rilles in the CMB,
S. Alexander, S. J. Gates, L. Jenks, K. Koutrolikos, and E. McDonough, “Higher Spin Supersymmetry at the Cosmological Collider: Sculpting SUSY Rilles in the CMB,”JHEP 10(2019) 156,arXiv:1907.05829 [hep-th]
arXiv 2019
-
[41]
In Search of Large Signals at the Cosmological Collider,
L.-T. Wang and Z.-Z. Xianyu, “In Search of Large Signals at the Cosmological Collider,” JHEP02(2020) 044,arXiv:1910.12876 [hep-ph]
arXiv 2020
-
[42]
On the inflationary massive field with a curved field manifold,
D.-G. Wang, “On the inflationary massive field with a curved field manifold,”JCAP01 (2020) 046,arXiv:1911.04459 [astro-ph.CO]
arXiv 2020
-
[43]
Precision calculation of inflation correlators at one loop,
L.-T. Wang, Z.-Z. Xianyu, and Y.-M. Zhong, “Precision calculation of inflation correlators at one loop,”JHEP02(2022) 085,arXiv:2109.14635 [hep-ph]. 51
arXiv 2022
-
[44]
Cutting rule for cosmological collider signals: a bulk evolution perspective,
X. Tong, Y. Wang, and Y. Zhu, “Cutting rule for cosmological collider signals: a bulk evolution perspective,”JHEP03(2022) 181,arXiv:2112.03448 [hep-th]
arXiv 2022
-
[45]
Probing Leptogenesis with the Cosmological Collider,
Y. Cui and Z.-Z. Xianyu, “Probing Leptogenesis with the Cosmological Collider,”Phys. Rev. Lett.129no. 11, (2022) 111301,arXiv:2112.10793 [hep-ph]
arXiv 2022
-
[46]
Large spin-2 signals at the cosmological collider,
X. Tong and Z.-Z. Xianyu, “Large spin-2 signals at the cosmological collider,”JHEP10 (2022) 194,arXiv:2203.06349 [hep-ph]
arXiv 2022
-
[47]
Classical cosmological collider physics and primordial features,
X. Chen, R. Ebadi, and S. Kumar, “Classical cosmological collider physics and primordial features,”JCAP08(2022) 083,arXiv:2205.01107 [hep-ph]
arXiv 2022
-
[48]
Cosmological correlators with double massive exchanges: bootstrap equation and phenomenology,
S. Aoki, L. Pinol, F. Sano, M. Yamaguchi, and Y. Zhu, “Cosmological correlators with double massive exchanges: bootstrap equation and phenomenology,”JHEP09(2024) 176, arXiv:2404.09547 [hep-th]
arXiv 2024
-
[49]
A cosmological tachyon collider: enhancing the long-short scale coupling,
C. McCulloch, E. Pajer, and X. Tong, “A cosmological tachyon collider: enhancing the long-short scale coupling,”JHEP05(2024) 262,arXiv:2401.11009 [hep-th]
arXiv 2024
-
[50]
The UV Sensitivity of Axion Monodromy Inflation,
E. Pajer, D.-G. Wang, and B. Zhang, “The UV Sensitivity of Axion Monodromy Inflation,” arXiv:2412.05762 [hep-th]
-
[51]
Strongly Coupled Sectors in Inflation: Gapped Theories of Unparticles,
Y. Jiang, G. L. Pimentel, and C. Yang, “Strongly Coupled Sectors in Inflation: Gapped Theories of Unparticles,”arXiv:2512.23796 [hep-th]
-
[52]
Extending the Cosmological Collider: New Scaling Regimes and Constraints from BOSS,
D. Green, J. Han, and B. Wallisch, “Extending the Cosmological Collider: New Scaling Regimes and Constraints from BOSS,”arXiv:2602.12232 [astro-ph.CO]
-
[53]
Boostless cosmological collider bootstrap,
G. L. Pimentel and D.-G. Wang, “Boostless cosmological collider bootstrap,”JHEP10 (2022) 177,arXiv:2205.00013 [hep-th]
arXiv 2022
-
[54]
Cosmological bootstrap in slow motion,
S. Jazayeri and S. Renaux-Petel, “Cosmological bootstrap in slow motion,”JHEP12(2022) 137,arXiv:2205.10340 [hep-th]
arXiv 2022
-
[55]
Helical inflation correlators: partial Mellin-Barnes and bootstrap equations,
Z. Qin and Z.-Z. Xianyu, “Helical inflation correlators: partial Mellin-Barnes and bootstrap equations,”JHEP04(2023) 059,arXiv:2208.13790 [hep-th]
arXiv 2023
-
[56]
Bootstrapping one-loop inflation correlators with the spectral decomposition,
Z.-Z. Xianyu and H. Zhang, “Bootstrapping one-loop inflation correlators with the spectral decomposition,”JHEP04(2023) 103,2211.03810 [hep-th]
arXiv 2023
-
[57]
Bootstrapping multi-field inflation: non-Gaussianities from light scalars revisited,
D.-G. Wang, G. L. Pimentel, and A. Achúcarro, “Bootstrapping multi-field inflation: non-Gaussianities from light scalars revisited,”JCAP05(2023) 043,arXiv:2212.14035 [astro-ph.CO]
arXiv 2023
-
[58]
Closed-form formulae for inflation correlators,
Z. Qin and Z.-Z. Xianyu, “Closed-form formulae for inflation correlators,”JHEP07(2023) 001,arXiv:2301.07047 [hep-th]
arXiv 2023
-
[59]
Shapes of the cosmological low-speed collider,
S. Jazayeri, S. Renaux-Petel, and D. Werth, “Shapes of the cosmological low-speed collider,”JCAP12(2023) 035,arXiv:2307.01751 [hep-th]. 52
arXiv 2023
-
[60]
Dispersive bootstrap of massive inflation correlators,
H. Liu, Z. Qin, and Z.-Z. Xianyu, “Dispersive bootstrap of massive inflation correlators,” JHEP02(2025) 101,arXiv:2407.12299 [hep-th]
arXiv 2025
-
[61]
The massive flat space limit of cosmological correlators,
S. Cespedes and S. Jazayeri, “The massive flat space limit of cosmological correlators,” JHEP07(2025) 032,arXiv:2501.02119 [hep-th]
arXiv 2025
-
[62]
Strongly Coupled Sectors in Inflation: Gapless Theories and Unparticles,
G. L. Pimentel and C. Yang, “Strongly Coupled Sectors in Inflation: Gapless Theories and Unparticles,”arXiv:2503.17840 [hep-th]
-
[63]
Bootstrapping the Cosmological Collider with Resonant Features,
D.-G. Wang and B. Zhang, “Bootstrapping the Cosmological Collider with Resonant Features,”arXiv:2505.19066 [hep-th]
-
[64]
Interact or Twist: Cosmological Correlators from Field Redefinitions Revisited,
D. Wang, X. Wang, Y. Wang, and W. Yu, “Interact or Twist: Cosmological Correlators from Field Redefinitions Revisited,” arXiv:2508.12856, Aug., 2025. http://arxiv.org/abs/2508.12856. arXiv:2508.12856 [hep-th]
arXiv 2025
-
[65]
The Exact and Approximate Tales of Boost-Breaking Cosmological Correlators,
Z. Qin, S. Renaux-Petel, X. Tong, D. Werth, and Y. Zhu, “The Exact and Approximate Tales of Boost-Breaking Cosmological Correlators,”arXiv:2506.01555 [hep-th]
-
[66]
Bispectrum islands: Bootstrap bounds on cosmological correlators,
C. de Rham, S. Jazayeri, and A. J. Tolley, “Bispectrum islands: Bootstrap bounds on cosmological correlators,”Phys. Rev. D112no. 8, (2025) 083531,arXiv:2506.19198 [hep-th]
arXiv 2025
-
[67]
Warped Dimensions at the Cosmological Collider,
S. Kumar and M. Nee, “Warped Dimensions at the Cosmological Collider,” arXiv:2510.19900 [hep-ph]
-
[68]
S. Jazayeri, X. Tong, and Y. Zhu, “Every Wrinkle Carries A Memory: An Integro-differential Bootstrap for Features in Cosmological Correlators,”arXiv:2511.00152 [hep-th]
-
[69]
Massive Spinning Fields During Inflation: Feynman rules and correlator comparison,
T. Cheung and D. Stefanyszyn, “Massive Spinning Fields During Inflation: Feynman rules and correlator comparison,”arXiv:2509.08888 [hep-th]
-
[70]
Massive Inflationary Amplitudes: New Representations and Degenerate Limits,
Z.-Z. Xianyu and J. Zang, “Massive Inflationary Amplitudes: New Representations and Degenerate Limits,”arXiv:2511.08677 [hep-th]
-
[71]
Cosmological Collider in the Grassmannian,
M. Arundine and G. L. Pimentel, “Cosmological Collider in the Grassmannian,” arXiv:2605.21581 [hep-th]
-
[72]
S. Aoki, Z. Qin, M. Yamaguchi, and Y. Zhu, “Fermionic Bubble Loop in Cosmological Collider Revisited: Exact signals from spectral and Mellin-Barnes methods,” arXiv:2605.28054 [hep-th]
-
[73]
λϕ4 as an Effective Theory in de Sitter,
S. Cespedes, Z. Qin, and D.-G. Wang, “λϕ4 as an Effective Theory in de Sitter,” arXiv:2510.25826 [hep-th]
-
[74]
Field redefinitions can be nonlocal,
T. Cohen, M. Forslund, and A. Helset, “Field redefinitions can be nonlocal,”JHEP10 (2025) 019,arXiv:2412.12247 [hep-th]. 53
arXiv 2025
-
[75]
On the IR divergences in de Sitter space: loops, resummation and the semi-classical wavefunction,
S. Céspedes, A.-C. Davis, and D.-G. Wang, “On the IR divergences in de Sitter space: loops, resummation and the semi-classical wavefunction,”JHEP04(2024) 004, arXiv:2311.17990 [hep-th]
arXiv 2024
-
[76]
The Boostless Bootstrap: Amplitudes without Lorentz boosts,
E. Pajer, D. Stefanyszyn, and J. Supel, “The Boostless Bootstrap: Amplitudes without Lorentz boosts,”JHEP12(2020) 198,arXiv:2007.00027 [hep-th]. [Erratum: JHEP 04, 023 (2022)]
arXiv 2020
-
[77]
BOSS Constraints on Massive Particles during Inflation: The Cosmological Collider in Action,
G. Cabass, O. H. E. Philcox, M. M. Ivanov, K. Akitsu, S.-F. Chen, M. Simonović, and M. Zaldarriaga, “BOSS Constraints on Massive Particles during Inflation: The Cosmological Collider in Action,”arXiv:2404.01894 [astro-ph.CO]
-
[78]
Searching for cosmological collider in the Planck CMB data,
W. Sohn, D.-G. Wang, J. R. Fergusson, and E. P. S. Shellard, “Searching for cosmological collider in the Planck CMB data,”JCAP09(2024) 016,arXiv:2404.07203 [astro-ph.CO]
arXiv 2024
-
[79]
How Significant are Cosmological Collider Signals in the Planck Data?,
P. Suman, D.-G. Wang, W. Sohn, J. R. Fergusson, and E. P. S. Shellard, “How Significant are Cosmological Collider Signals in the Planck Data?,”arXiv:2511.17500 [astro-ph.CO]
-
[80]
P. Suman, D.-G. Wang, W. Sohn, J. R. Fergusson, and E. P. S. Shellard, “Searching for Cosmological Collider in the Planck CMB Data II: collider templates and Modal analysis,” arXiv:2512.22085 [astro-ph.CO]
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