AI summary · arXiv: 2610.23414v1 · astro-ph.HE
SN 2025wiu: A Type Ib Supernova with Post-Peak Optical Rebrightening
The essentials
SN 2025wiu’s optical rebrightening is not a second bolometric peak; the authors favor embedded, aspherical circumstellar interaction as its power source.
Question
What powers the post-peak optical rebrightening of the Type Ib supernova SN 2025wiu, and why does it lack the spectral signatures often associated with circumstellar interaction? The study also tests whether the event has a genuine second bolometric maximum.
Method
The authors present multi-band optical photometry and 11 optical/near-infrared spectra spanning phases from −20 to +61 days, and construct a bolometric light curve from optical observations. They fit the first peak with a radioactive-decay model and the full light curve with a combined 56Ni-decay and ejecta–CSM interaction model, using TransFit and TransFit-CSM.
Findings
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Result
The r-band light curve rebrightens to about −17.8 mag at +38 days, but the bolometric luminosity continues to decline rather than forming a distinct second peak.
See the passage in the paper
Thereafter, the luminosity declines monotonically; even at the second peak, the luminosity does not increase but only exhibits a reduced decline rate.
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Result
The radioactive-decay model for the first peak requires 0.47 solar masses of 56Ni, above the typical range reported for Type Ib supernovae.
See the passage in the paper
The 56Ni mass is substantially higher than the typical values of $\sim 0.05$–$0.25\,M_{\odot}$ [54, 95, 73].
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Result
A combined radioactive-decay and CSM model fits the full light curve with about 0.38 solar masses of 56Ni, 4.72 solar masses of ejecta, and an effective CSM mass of about 0.10 solar masses.
See the passage in the paper
The fit results of the combined model are shown in Figure 9: the inferred ejecta mass is $M_{\rm ej}=4.72^{+2.07}_{-1.59}\,M_{\odot}$, the kinetic energy is $E_{\rm k}=1.91^{+1.99}_{-1.01}\times 10^{51}~\mathrm{erg}$, and the nickel mass is $M_{\rm Ni}=0.378^{+0.070}_{-0.089}\,M_{\odot}$.
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Authors’ interpretation
The spectra remain photospheric and lack narrow interaction lines, leading the authors to favor an embedded, disk-like CSM geometry that thermalizes interaction energy below the ejecta photosphere.
See the passage in the paper
We instead favour an aspherical CSM, such as a disk, engulfed by the ejecta, so that the interaction occurs below the ejecta photosphere and its luminosity emerges thermalized, without narrow lines [87, 2].
Limitations
- The spherical interaction model does not uniquely determine the CSM geometry, so its fitted CSM properties are effective parameters rather than direct geometric measurements.
See the passage in the paper
Therefore, although the spherically symmetric TransFit-CSM model can reproduce the late-time luminosity excess to some extent, the inferred CSM parameters are more appropriately interpreted as effective quantities characterizing the interaction strength and spatial scale, rather than as unique constraints on the true CSM geometry.
- The study lacks X-ray, ultraviolet, and radio observations that could independently test the proposed interaction and constrain the CSM.
See the passage in the paper
Narrow lines are absent if the pre-shock CSM is either fully ionized, by a high X-ray luminosity or at low density, or insufficiently ionized by the shock [13], which we cannot test without X-ray observations.
Why it matters
The authors argue that an optical rebrightening need not correspond to a second bolometric maximum, underscoring the value of multi-band observations for identifying the energy sources of double-peaked stripped-envelope supernovae. They present SN 2025wiu as a case where interaction with embedded, aspherical CSM can explain rebrightening without obvious narrow spectral lines.
Written by AI from the paper. Passages are checked word for word against the text we analysed; the rest may contain errors.
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