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First cut at strong lensing science requirements #54
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% ==================================================================== | ||
\section{Science Analysis} | ||
\def\secname{\chpname:science} | ||
\label{\secname} | ||
% ==================================================================== | ||
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\contact{Phil Marshall}{@drphilmarshall}, | ||
\contact{Michael Wood-Vasey}{@wmwv}, | ||
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Below we describe the supernova and strong lensing science analysis | ||
that we want to do with the \TwinklesOne data. In each case we first | ||
introducing the measurement issues we face, and then define the | ||
investigations of them that we want to do. These then dictate the | ||
requirements we have on the challenge dataset design. | ||
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% -------------------------------------------------------------------- | ||
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\subsection{Supernovae} | ||
\label{\secname:supernovae} | ||
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Introduction to supernova analysis in \TwinklesOne. | ||
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\subsubsection{Light Curve Extraction Issues} | ||
\label{\secname:supernovae:monitor} | ||
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Photometric calibration. | ||
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Forced photometry accuracy. | ||
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Host galaxy light contamination. | ||
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\subsubsection{Distance Measurement Issues} | ||
\label{\secname:supernovae:distance} | ||
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Host galaxy photometry and structure. | ||
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Photometric error accuracy. | ||
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\subsubsection{Proposed Analyses} | ||
\label{\secname:supernovae:analyses} | ||
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% -------------------------------------------------------------------- | ||
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\subsection{Strong Lensing} | ||
\label{\secname:stronglensing} | ||
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From the first Time Delay Challenge we know that around 400 lensed | ||
quasars (defined here as the ``Gold Sample'') should be measurable | ||
with cosmological accuracy with LSST, provided that a) 6 day cadence | ||
can be achieved and b) the light curves extracted from the LSST images | ||
are as clean as those in the challenge. | ||
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6-day cadence requires 5 filters to be used: TDC2 will test | ||
assumption a) above, that a 5-6 filter light curve can be modeled as | ||
accurately as a single filter light curve. The fidelity of the light | ||
curves depends on our ability to extract them, and this requires image | ||
simulations of very high realism to be analyzed with the tools of | ||
sufficient sharpness. | ||
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In \TwinklesOne we will test assumption b), and assess the fidelity of | ||
lensed quasar light curves as observed and measured with the LSST system. | ||
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\subsubsection{Light Curve Extraction Issues} | ||
\label{\secname:stronglensing:monitor} | ||
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Point image separation (deblending). | ||
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Photometric accuracy (forced photometry). | ||
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Lens and host galaxy light contamination. | ||
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\subsubsection{Time Delay Measurement Issues} | ||
\label{\secname:stronglensing:timedelay} | ||
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Correlated photometric error accuracy and mitigation. | ||
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\subsubsection{Proposed Analyses} | ||
\label{\secname:stronglensing:analyses} | ||
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We propose to answer the following questions: | ||
\begin{itemize} | ||
\item Was the quality of the DC1 Gold Sample photometry realistic? | ||
\item How can we better model LSST lensed quasar photometry in future time delay challenges? | ||
\end{itemize} | ||
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For this we will need the \TwinklesOne survey to have the following | ||
properties: | ||
\begin{itemize} | ||
\item The field should contain a significant random fraction (at least | ||
25\%, and preferably 100\%) of the TDC1 Gold Sample of 400 lensed | ||
quasars, which should vary in the same way as the TDC1 objects (at | ||
least with regard to their AGN variability, which domiates over | ||
microlensing). | ||
\item The survey should simulate 10 years of LSST observing in | ||
wide-deep-fast strategy, with realistic observing conditions. | ||
\item Images should be in either $r$ or $i$-band, as assumed in TDC1. | ||
\item The survey can be single filter, but the mean night to night | ||
cadence needs to be 6 days, to allow comparison with TDC1. | ||
\end{itemize} | ||
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After light curve extraction we will then perform the following tests: | ||
\begin{itemize} | ||
\item The noise properties of the \TwinklesOne and TDC1 light curves | ||
will be summarized and compared. | ||
\item Time delays will be measured for each system using the fiducial | ||
TDC1 algorithm, and the mean accuracy compared against that in TDC1. | ||
\end{itemize} | ||
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% ==================================================================== |