Skip to content
DraconiticResearch
Search Sources API
185,139 studies31 sourcesUpdated 3 min ago
Peer-reviewedCC BY 4.0The European Physical Journal C

Revisiting cosmic anisotropy with the Pantheon+ compilation

  1. 1China Agricultural University
  2. 2Yangzhou University

Abstract

We investigate cosmic anisotropy within the updated Pantheon+ sample using both the dipole fitting (DF) and hemisphere comparison (HC) methods. With the DF method, the dipole signal within the full sample is statistically weak. However, the low- z subsample yields a dipole signal of AD = 0.952+0.454−0.403 × 10−3 A D = 0 . 952 - 0.403 + 0.454 × 10 - 3 at ∼ 2σ ∼ 2 σ significance, pointing towards (l,b) = (149.77∘ , −12.20∘ ) ( l , b ) = ( 149 . 77 ∘ , - 12 . 20 ∘ ) . This signal is predominantly driven by a combined subset of surveys 5, 56, 63, and 150, which is characterized by an amplitude of AD = 1.730−0.715+0.554 × 10−3 A D = 1 . 730 - 0.715 + 0.554 × 10 - 3 towards (l,b) = (153.05∘ , −1.25∘ ) ( l , b ) = ( 153 . 05 ∘ , - 1 . 25 ∘ ) . For the HC method, the full sample yields a maximum anisotropy level of ALmax = 0.289 ± 0.052 AL max = 0.289 ± 0.052 oriented towards (l,b) = (127.97∘ , 17.90∘ ) ( l , b ) = ( 127 . 97 ∘ , 17 . 90 ∘ ) with a 1.56σ 1.56 σ significance. This preferred direction is primarily determined by the highly inhomogeneous SNLS subsample, whereas the low- z and high- z subsamples act to suppress the anisotropy level along this axis. These subsample-dependent results suggest that the apparent anisotropy arises from local structures or the inhomogeneous distribution of the datasets rather than an intrinsic cosmic anisotropy.

Related

  1. Is the Kaniadakis deformation of holographic dark energy detectable? A non-flat analysis with DESI DR2, cosmic chronometers and Pantheon+SH0ES
    P. Suresh Kumar, Said Salim AL Kathiri
    arXivPreprintCC BY 4.0Full textCosmologyarXiv
  2. Reconstruction of Interstellar Cosmic Ray Anisotropy via Heliospheric Propagation Modeling and SVD Inversion
    Reilly Tom, Paolo Desiati, Juan Carlos Díaz-Vélez +1
    arXivPreprintarXiv licenceFull textHigh-energy astrophysicsInstrumentation & methodsarXiv
  3. Evolution of first-interaction second-harmonic anisotropy in cosmic-ray air showers
    Hao Sun, Cunfeng Feng
    arXivPreprintarXiv licenceFull textHigh-energy astrophysicsarXiv
  4. Revisiting predictions for cosmic-ray antinucleon fluxes from Galactic Dark Matter
    Lorenzo Stefanuto, Mattia Di Mauro, Fiorenza Donato +3
    arXivPreprintarXiv licenceFull textHigh-energy astrophysicsHigh-energy & particle physicsarXiv
  5. Probing cosmic anisotropy from galaxy clusters via the dipole fitting method
    J. P. Hu, C. Geng, X. D. Jia +3
    The European Physical Journal CPeer-reviewedCC BY 4.0Full textCosmologyCrossrefDOAJ
BibTeX
@article{zhou2026revisiting,
  title = {{Revisiting cosmic anisotropy with the Pantheon+ compilation}},
  author = {Yong Zhou and Dong Zhao},
  journal = {The European Physical Journal C},
  year = {2026},
  month = oct,
  doi = {10.1140/epjc/s10052-026-16465-7},
  url = {https://link.springer.com/article/10.1140/epjc/s10052-026-16465-7},
  note = {CC BY 4.0},
}
RIS
TY  - JOUR
TI  - Revisiting cosmic anisotropy with the Pantheon+ compilation
AU  - Yong Zhou
AU  - Dong Zhao
PY  - 2026
DA  - 2026/10/19
JO  - The European Physical Journal C
DO  - 10.1140/epjc/s10052-026-16465-7
UR  - https://link.springer.com/article/10.1140/epjc/s10052-026-16465-7
AB  - We investigate cosmic anisotropy within the updated Pantheon+ sample using both the dipole fitting (DF) and hemisphere comparison (HC) methods. With the DF method, the dipole signal within the full sample is statistically weak. However, the low- z subsample yields a dipole signal of A_D = 0.952^+0.454_−0.403 × 10^−3 A D = 0 . 952 - 0.403 + 0.454 × 10 - 3 at ∼ 2σ ∼ 2 σ significance, pointing towards (l,b) = (149.77^∘ , −12.20^∘ ) ( l , b ) = ( 149 . 77 ∘ , - 12 . 20 ∘ ) . This signal is predominantly driven by a combined subset of surveys 5, 56, 63, and 150, which is characterized by an amplitude of A_D = 1.730_−0.715^+0.554 × 10^−3 A D = 1 . 730 - 0.715 + 0.554 × 10 - 3 towards (l,b) = (153.05^∘ , −1.25^∘ ) ( l , b ) = ( 153 . 05 ∘ , - 1 . 25 ∘ ) . For the HC method, the full sample yields a maximum anisotropy level of AL_max = 0.289 ± 0.052 AL max = 0.289 ± 0.052 oriented towards (l,b) = (127.97^∘ , 17.90^∘ ) ( l , b ) = ( 127 . 97 ∘ , 17 . 90 ∘ ) with a 1.56σ 1.56 σ significance. This preferred direction is primarily determined by the highly inhomogeneous SNLS subsample, whereas the low- z and high- z subsamples act to suppress the anisotropy level along this axis. These subsample-dependent results suggest that the apparent anisotropy arises from local structures or the inhomogeneous distribution of the datasets rather than an intrinsic cosmic anisotropy.
SN  - 1434-6044
SN  - 1434-6052
ER  -