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Modified gravity constraints from the full shape modeling of clustering measurements from DESI 2024

Mustapha IshakJ. PanMichigan UR. CalderónKASI, DaeJeonK. LodhaKASI, DaeJeonGeorgios ValogiannisChicago U., Astron. Astrophys. CtrAlejandro AvilésMexico U., ICNGustavo NizGuanajuato ULiu Chiao YiBeijing, GUCASChenghang ZhengHefei, CUSTC. García-QuinteroHarvard-Smithsonian Ctr. AstrophysArnaud de MattiaIRFU, SaclayL. Medina-VarelaJorge L. Cervantes–CotaCINVESTAV, IPNU. AndradeKEK, TsukubaDragan HutererU. Michigan, Ann ArborH. E. NoriegaUNAM, MexicoGong‐Bo ZhaoBeijing, GUCASArman ShafielooKAIST, TaejonWei FangHefei, CUSTS. AhlenBoston UDavide BianchiMilan UDavid BrooksUniversity Coll. LondonE. BurtinIRFU, SaclayE. ChaussidonLBNL, BerkeleyT. ClaybaughLBNL, BerkeleyS. ColeDurham U., ICCAxel de la MacorraUNAM, MexicoArjun DeyNatl. Solar Observ., TucsonK. FanningKIPAC, Menlo ParkS. FerraroLBNL, BerkeleyAndreu Font-RiberaUniversity Coll. LondonJ. E. Forero-RomeroE. GaztañagaPortsmouth U., ICGHéctor Gil-MarínU. Barcelona (main)Satya Gontcho A GontchoFermilabG. GutiérrezChang Hoon HahnChicago U., KICPKlaus HonscheidQueensland UCullan HowlettNatl. Solar Observ., TucsonS. JuneauUC, IrvineD. KirkbyLBNL, BerkeleyTheodore KisnerLBNL, BerkeleyAnthony KreminLBNL, BerkeleyM. LandriauLPNHE, ParisL. Le GuillouLick ObservAlexie LeauthaudLBNL, BerkeleyM. E. LeviNatl. Solar Observ., TucsonAaron MeisnerBarcelona, IFAER. MiquelSiena Coll., LoudonvilleJohn MoustakasPittsburgh UJeffrey A. NewmanIRFU, SaclayN. Palanque‐DelabrouilleWaterloo UWill J. PercivalUC, Berkeley, Math. DeptClaire PoppettGranada U., Theor. Phys. AstrophysFrancisco PradaBarcelona, Polytechnic UIgnasi Pérez-RàfolsChicago U., KICPA.J. RossSejong UGiacomo RossiMadrid, CIEMATE. SánchezLBNL, BerkeleyDavid J. SchlegelKEK, TsukubaM. SchubnellHee‐Jong SeoNatl. Solar Observ., TucsonD. SprayberryHiroshima Shudo UG. TarléUNAM, MexicoM. Vargas-MagañaNatl. Solar Observ., TucsonB.A. WeaverStanford U., Phys. DeptR.H. WechslerIRFU, SaclayChristophe YècheLPNHE, ParisPauline ZarroukLBNL, BerkeleyRongpu ZhouBeijing ObservH. Zou
ABI

Аннотация

Abstract We present cosmological constraints on deviations from general relativity (GR) from the first-year of clustering observations from the Dark Energy Spectroscopic Instrument (DESI) in combination with other available datasets including the CMB data from Planck with CMB-lensing from Planck and ACT, BBN constraints on the physical baryon density, the galaxy weak lensing and clustering from DESY3 and supernova data from DESY5. We first consider the μ ( a,k )–Σ( a,k ) modified gravity (MG) parameterization (as well as η ( a,k )) in a ΛCDM and a w 0 w a CDM cosmological backgrounds. Using a functional form for time-only evolution gives μ 0 = 0.11 +0.44 -0.54 from DESI(FS+BAO)+BBN and a wide prior on n s . Using DESI(FS+BAO)+CMB+DESY3+DESY5-SN, we obtain μ 0 = 0.05 ± 0.22 and Σ 0 = 0.008 ± 0.045 and similarly μ 0 = 0.02 +0.19 -0.24 and η 0 = 0.09 +0.36 -0.60 , in an ΛCDM background. In w 0 w a CDM we obtain μ 0 = -0.24 +0.32 -0.28 and Σ 0 = 0.006 ± 0.043, consistent with GR, and we still find a preference of the data for a dynamical dark energy with w 0 > -1 and w a < 0. Using functional dependencies in both time and scale gives μ 0 and Σ 0 with a same level of precision as above but other scale MG parameters remain hard to constrain. We then move to binned parameterizations in a ΛCDM background starting with two bins in redshift and obtain, μ 1 = 1.02 ± 0.13, μ 2 = 1.04 ± 0.11, Σ 1 = 1.021 ± 0.029 and Σ 2 = 1.022 +0.027 -0.023 , all consistent with the unity value of GR in the binning formalism. We then extend the analysis to combine two bins in redshift and two in scale giving 8 MG parameters that we find all consistent with GR. We note that we find here that the tension reported in previous studies about Σ 0 being inconsistent with GR when using Planck PR3 data goes away when we use the recent LoLLiPoP + HiLLiPoP likelihoods. As noted in previous studies, this seems to indicate that the tension is indeed related to the CMB lensing anomaly in PR3 which is also resolved when using the recent likelihoods. We then constrain the class of Horndeski theory in the effective field theory of dark energy approach. We consider both EFT-basis and α -basis in the analysis. Assuming a power law parameterization for the EFT function Ω, which controls non-minimal coupling, we obtain Ω 0 = 0.012 +0.001 -0.012 and s 0 = 0.996 +0.54 -0.20 from the combination of DESI(FS+BAO)+DESY5SN+CMB in a ΛCDM background, which are consistent with GR. Similar results are obtained when using the α -basis and assuming no-braiding ( α B = 0) giving c M < 1.14 at 95% CL in a ΛCDM background, also in agreement with GR. However, we see a mild yet consistent indication for c B > 0 when α B is allowed to vary which will require further study to determine whether this is due to systematics or new physics.

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