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SUMMARY:Examining the Hubble tension with differences in supernova and hos
 t galaxies properties
DTSTART:20251119T160000Z
DTEND:20251119T180000Z
DTSTAMP:20260812T102050Z
UID:f20ef9e4-8070-4059-931f-f16def05c592
SEQUENCE:3
CREATED:20251117T100137Z
DESCRIPTION:LINKThe persistent 4–6σ discrepancy between early- and late
 -time measurements of the Hubble constant ( ) is known as the &quot\;Hubbl
 e tension&quot\; and represents one of the major open problems in modern c
 osmology. In this work\, we investigate how differences in light-curve par
 ameters ( \, ) and host galaxy properties ( e sSFR) between the calibratio
 n and Hubble Flow (HF) Type Ia supernova (SN Ia) samples affect the SN lum
 inosity standardization and the estimation. To do that\, we generate subsa
 mples from both samples and use them to estimate \, \, α\, β\, and . Bot
 h one- and multi-dimensional Kolmogorov–Smirnov tests are used to evalua
 te the consistency between the subsamples property distributions and analy
 ze how the estimated parameters vary with the better matching of the subsa
 mples. We find that the calibration sample is not fully representative of 
 the HF sample\, particularly in and sSFR. Improving consistency between su
 bsamples leads to significant trends in \, \, α and \, although overall v
 alues remain broadly stable. More consistent subsamples also tend to produ
 ce a mass step consistent with zero within 1σ. We also try to disentangle
  SN subpopulations using different approaches\, identifying consistent dif
 ferences in ( 2–3σ) and ( 2σ)\, estimated using low- and high-stretch 
 SN subpopulations\, likely due to variations in dust properties and intrin
 sic color that are not captured by the standard β parameter. This results
  also suggest that the underlying SN subpopulations might contribute to ad
 ditional dispersion in estimates.
LAST-MODIFIED:20251117T100431Z
LOCATION:Sala V1.01  (Piso 1 do Pavilhão de Civil) do IST/Online
URL:http://df.vps.tecnico.ulisboa.pt/pt/eventos/examining-the-hubble-tensi
 on-with-differences-in-supernova-and-host-galaxies-properties/
X-ALT-DESC;FMTTYPE=text/html:<p data-block-key="k8api"><a href="https://te
 ams.microsoft.com/l/meetup-join/19%3ameeting_YjYwNjBlNmUtZDAxYS00ODAxLTk2Y
 WUtMTE2ZTQ1YmI4MmM2%40thread.v2/0?context=%7b%22Tid%22%3a%220bfa8500-b1f2-
 4566-baf1-6f59370893e7%22%2c%22Oid%22%3a%2271d488dd-9b27-4121-8298-1be4558
 d1719%22%7d">LINK</a></p><p data-block-key="e6m10">The persistent 4–6σ 
 discrepancy between early- and late-time measurements of the Hubble consta
 nt ( ) is known as the &quot\;Hubble tension&quot\; and represents one of 
 the major open problems in modern cosmology. In this work\, we investigate
  how differences in light-curve parameters ( \, ) and host galaxy properti
 es ( e sSFR) between the calibration and Hubble Flow (HF) Type Ia supernov
 a (SN Ia) samples affect the SN luminosity standardization and the estimat
 ion.<br/><br/> To do that\, we generate subsamples from both samples and u
 se them to estimate <i>\,</i> \, α\, β<i>\,</i> and . Both one- and mult
 i-dimensional Kolmogorov–Smirnov tests are used to evaluate the consiste
 ncy between the subsamples property distributions and analyze how the esti
 mated parameters vary with the better matching of the subsamples. We find 
 that the calibration sample is not fully representative of the HF sample\,
  particularly in and sSFR. Improving consistency between subsamples leads 
 to significant trends in <i>\,</i> \, α and \, although overall values re
 main broadly stable.<br/><br/> More consistent subsamples also tend to pro
 duce a mass step consistent with zero within 1σ. We also try to disentang
 le SN subpopulations using different approaches\, identifying consistent d
 ifferences in ( 2–3σ) and ( 2σ)\, estimated using low- and high-stretc
 h SN subpopulations\, likely due to variations in dust properties and intr
 insic color that are not captured by the standard β parameter. This resul
 ts also suggest that the underlying SN subpopulations might contribute to 
 additional dispersion in estimates.</p>
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