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Be It Unresolved: Measuring Time Delays from Lensed Supernovae
Cosmology and Nongalactic Astrophysics · Submitted 8 Oct 2020
abstract compiled · 2026-09-23 · no language-model review
The authors' main claim We develop a method that successfully identifies such systems, with a false positive rate of $\lesssim 5\%$, and measures the time delays with a completeness of $\gtrsim 93\%$ and with a bias of $\lesssim 0.5\%$ for $\Delta t_{\rm fit} \gtrsim 10$ days.
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The abstract, sentence by sentence
Gravitationally lensed Type Ia supernovae may be the next frontier in cosmic probes, able to deliver independent constraints on dark energy, spatial curvature, and the Hubble constant. Measurements of time delays between the multiple images become more incisive due to the standardized candle nature of the source, monitoring for months rather than years, and partial immunity to microlensing. While currently extremely rare, hundreds of such systems should be detected by upcoming time domain surveys. Even more will have the images spatially unresolved, with the observed lightcurve a superposition of time delayed image fluxes. We investigate whether unresolved images can be recognized as lensed sources given only lightcurve information, and whether time delays can be extracted robustly. We develop a method that successfully identifies such systems, with a false positive rate of $\lesssim 5\%$, and measures the time delays with a completeness of $\gtrsim 93\%$ and with a bias of $\lesssim 0.5\%$ for $\Delta t_{\rm fit} \gtrsim 10$ days.
background contribution method result interpretation main claim
| # | sentence | role | the authors' own work | states the main conclusion | strength |
|---|---|---|---|---|---|
| s0 | Gravitationally lensed Type Ia supernovae may be the next frontier in cosmic probes, able to deliver independent constraints on dark energy, spatial curvature, and the Hubble constant. | background 1.00 | 0.05 | 0.03 | hedged possibility 1.00 |
| s1 | Measurements of time delays between the multiple images become more incisive due to the standardized candle nature of the source, monitoring for months rather than years, and partial immunity to microlensing. | background 0.98 | 0.10 | 0.04 | asserted 0.99 |
| s2 | While currently extremely rare, hundreds of such systems should be detected by upcoming time domain surveys. | background 0.98 | 0.08 | 0.02 | asserted 0.61 |
| s3 | Even more will have the images spatially unresolved, with the observed lightcurve a superposition of time delayed image fluxes. | background 0.94 | 0.07 | 0.03 | asserted 0.76 |
| s4 | We investigate whether unresolved images can be recognized as lensed sources given only lightcurve information, and whether time delays can be extracted robustly. | contribution 0.66 | 0.46 | 0.04 | unclear 0.44 |
| s5 | We develop a method that successfully identifies such systems, with a false positive rate of $\lesssim 5\%$, and measures the time delays with a completeness of $\gtrsim 93\%$ and with a bias of $\lesssim 0.5\%$ for $\Delta t_{\rm fit} \gtrsim 10$ days. | result 0.75 | 0.97 | 0.91 | asserted 1.00 |
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The paper
Original abstract
Gravitationally lensed Type Ia supernovae may be the next frontier in cosmic probes, able to deliver independent constraints on dark energy, spatial curvature, and the Hubble constant. Measurements of time delays between the multiple images become more incisive due to the standardized candle nature of the source, monitoring for months rather than years, and partial immunity to microlensing. While currently extremely rare, hundreds of such systems should be detected by upcoming time domain surveys. Even more will have the images spatially unresolved, with the observed lightcurve a superposition of time delayed image fluxes. We investigate whether unresolved images can be recognized as lensed sources given only lightcurve information, and whether time delays can be extracted robustly. We develop a method that successfully identifies such systems, with a false positive rate of $\lesssim 5\%$, and measures the time delays with a completeness of $\gtrsim 93\%$ and with a bias of $\lesssim 0.5\%$ for $\Delta t_{\rm fit} \gtrsim 10$ days.
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References
How the literature uses it
6 arXiv papers cite this in 18 sentences
Papers citing it · 12 sentences without a confident label
Builds on it 1 paper
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This extends Paper 1 [ref] in this series by going beyond two image systems to allow four images and a more robust exploration of multiplicity, and using a complementary fitting method, also without a fixed source template.
Out of One, Many: Distinguishing Time Delays from Lensed Supernovae · Introduction · 1.00
Uses its method or tool 1 paper
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Following the formulation by [ref] , the general parameters of each lensed image can be characterized by the relative magnification $μ_i ≡a_i / a_1$ and the relative time delay $Δt_i ≡t_i-t_1$.
Finding Strongly Lensed Supernovae from Blended Light Curves · Modeling the Lightcurve · 0.93
Cites it as support 2 papers
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* A measured time delay satisfying [equation] a regime in which false positive rates are expected to be negligible based on previous simulation results [ref] .
Finding Strongly Lensed Supernovae from Blended Light Curves · Selection Criteria and Convergence Filtering · 0.98
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High-statistics catalogs of spectroscopically discovered strong lensing systems will significantly increase the number of time-delay observations possible with LSST [ref] .
A Spectroscopic Road Map for Cosmic Frontier: DESI, DESI-II, Stage-5 · Discovery space · 0.98
Cites it as background 1 paper
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Several strategies have been developed to identify LSNe, including direct detection of multiple images [ref] , magnification-based selection using standardized Type Ia luminosities [ref] , color–magnitude cuts [ref] , and light-curve-based methods for unresolved systems [ref] .
HOLISMOKES XXI: Detecting strongly lensed type Ia supernovae from time series of multi-band LSST-like imaging data -- Part II · Introduction · 0.98
What it cites · 29 sentences without a confident label
Uses the method or tool of 5 papers
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After testing different smoothing methods we use the iterative smoothing algorithm with exponential kernel in [ref] (see also, [ref] ), with a smoothing scale of $12$ days.
Model independent tests of the standard cosmological model · Prior on time delay and magnification · 0.99
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After testing different smoothing methods we use the iterative smoothing algorithm with exponential kernel in [ref] (see also, [ref] ), with a smoothing scale of $12$ days.
Crossing Statistic: Reconstructing the Expansion History of the Universe · Prior on time delay and magnification · 0.99
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After testing different smoothing methods we use the iterative smoothing algorithm with exponential kernel in [ref] (see also, [ref] ), with a smoothing scale of $12$ days.
Fast and Reliable Time Delay Estimation of Strong Lens Systems Using Method of Smoothing and Cross-Correlation · Prior on time delay and magnification · 0.99
Uses data or values from 1 paper
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For more sophisticated lensed SN simulations we employ the ZTF-Ia lensed SN simulations compiled in [ref] that fulfill the following criteria: 1) Light curve visually appears smooth (and the shape is `like a light curve'); 2) The system has a minimum of $200$ data points when combining $g$, $r$, $i$ bands (typically the $i$-band data points are much fewer than for the $g$, $r$ bands) and $0.5 ≤μ≡μ_2/μ_1 ≤2$, $≥10$ days.
Rates and Properties of Strongly Gravitationally Lensed Supernovae and their Host Galaxies in Time-Domain Imaging Surveys · Applied Tests on the Goldstein Set · 0.93
Cites as support 1 paper
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(Indeed, [ref] have shown that the color, i.e. differences between filters, is insensitive to microlensing for much of the phase relevant to time delay estimation.) For the small image separations we consider here for unresolved lensed SN, microlensing effects between images may also be reduced.
Rates and Properties of Strongly Gravitationally Lensed Supernovae and their Host Galaxies in Time-Domain Imaging Surveys · Modeling the Lightcurve · 0.99
Cites as background 6 papers
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Simulation studies of lensed SN with images brightening well separated in time, i.e. time delays of $≳60$ days, is discussed in [ref] .
Turning Gravitationally Lensed Supernovae into Cosmological Probes · Introduction · 0.90
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Time delay distances derived from monitoring quasars over years or even a decade are in use as a cosmological probe [ref] .
Time Delay Cosmography · Introduction · 0.95
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Time delay distances derived from monitoring quasars over years or even a decade are in use as a cosmological probe [ref] .
STRIDES: a 3.9 per cent measurement of the Hubble constant from the strong lens system DES J0408-5354 · Introduction · 0.95
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