Changeset 40306
- Timestamp:
- Dec 27, 2017, 2:12:32 PM (9 years ago)
- Location:
- trunk/doc/release.2015/systematics.20140411
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- 3 added
- 2 edited
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Makefile (modified) (1 diff)
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diffusion.tex (modified) (27 diffs)
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pics/filter_trends.ps (added)
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response.v1.tex (added)
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signature1.ps (added)
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trunk/doc/release.2015/systematics.20140411/Makefile
r40304 r40306 21 21 pics/radial_p1_r.pdf \ 22 22 pics/radial_p2_r.pdf \ 23 pics/radial_p3_r.pdf 23 pics/radial_p3_r.pdf \ 24 pics/filter_trends.pdf 24 25 25 26 OLD_PDFPICS = \ -
trunk/doc/release.2015/systematics.20140411/diffusion.tex
r40305 r40306 20 20 21 21 \definecolor{light-gray}{gray}{0.50} 22 \newcommand\oldtext[1]{\textbf{\color{light-gray}#1}} 22 % \newcommand\oldtext[1]{\textbf{\color{light-gray}#1}} 23 \newcommand\oldtext[1]{\ignorespaces} 23 24 \newcommand\newtext[1]{\textbf{\color{blue}#1}} 24 25 \newcommand\fixtext[1]{\textbf{\color{red}#1}} … … 376 377 \label{sec:tree.rings} 377 378 378 \begin{table}379 % \tiny380 \begin{center}381 \caption{Systematic Trends : Standard deviation by filter\label{table:sigmas.by.filter}}382 \begin{tabular}{|l|rrrrr|}383 \hline384 {\bf Filter} & {\bf psf mags} & {\bf ap mags} & {\bf astrom} & {\bf smear} & {\bf flat} \\385 & mmags & mmags & mas & pixels$^2$ & mmags \\386 \hline387 \gps & 11.8 & 13 & 8.0 & 0.169 & 3.0 \\388 \rps & 10.9 & 12 & 6.7 & 0.133 & 2.2 \\389 \ips & 8.5 & 10 & 6.0 & 0.069 & 1.7 \\390 \zps & 8.7 & 12 & 5.5 & 0.052 & 3.2 \\391 \yps & 16.5 & 26 & 6.8 & 0.059 & 15.3 \\392 \hline393 \end{tabular}394 \end{center}395 \end{table}379 %% \begin{table} 380 %% % \tiny 381 %% \begin{center} 382 %% \caption{Systematic Trends : Standard deviation by filter\label{table:sigmas.by.filter}} 383 %% \begin{tabular}{|l|rrrrr|} 384 %% \hline 385 %% {\bf Filter} & {\bf psf mags} & {\bf ap mags} & {\bf astrom} & {\bf smear} & {\bf flat} \\ 386 %% & mmags & mmags & mas & pixels$^2$ & mmags \\ 387 %% \hline 388 %% \gps & 11.8 & 13 & 8.0 & 0.169 & 3.0 \\ 389 %% \rps & 10.9 & 12 & 6.7 & 0.133 & 2.2 \\ 390 %% \ips & 8.5 & 10 & 6.0 & 0.069 & 1.7 \\ 391 %% \zps & 8.7 & 12 & 5.5 & 0.052 & 3.2 \\ 392 %% \yps & 16.5 & 26 & 6.8 & 0.059 & 15.3 \\ 393 %% \hline 394 %% \end{tabular} 395 %% \end{center} 396 %% \end{table} 396 397 397 398 For many of the GPC1 OTA CCDs, we observe a spatial pattern in the … … 422 423 illustrate the effects in detail, but a similar set of effects are 423 424 seen in many, if not all, of the GPC1 detectors with varying 424 strengths. \fixtext{First, we show the residual PSF photometry. Second, we425 strengths. First, we show the residual PSF photometry. Second, we 425 426 show the residual aperture photometry. Third, we show the astrometric 426 427 residual patterns. Fourth, we show the patterns observed in the 427 428 flat-field images. Finally, we show measurements derived from the 428 second-moments of the stars. }429 second-moments of the stars. 429 430 430 431 For all effects discussed below, we are measuring the mean value of … … 458 459 \hspace{\jumpleft} 459 460 \parbox[b]{\capwidth}{ 460 \caption{PSF Magnitude residuals by filter (\grizy). White boxes are 461 \caption{PSF Magnitude residuals by filter (\grizy) for a single 462 example GPC1 device (XY40). White boxes are 461 463 GPC1 cells which have been masked due to poor response. Superpixels 462 464 representing regions of $10\times10$ pixels are used to determine 463 465 the median deviation for measurements at the given chip pixel 464 466 location compared with the average photometry for the given 465 object.} \label{fig:psfmags.by.filter}} 467 object. Fringing dominates the \yps-band signal, saturating the 468 color scale to black or white in areas.} \label{fig:psfmags.by.filter}} 466 469 \end{center} 467 470 \end{figure*} … … 473 476 \hspace{\jumpleft} 474 477 \parbox[b]{\capwidth}{ 475 \caption{Aperture Magnitude residuals by filter (\grizy). White boxes 478 \caption{Aperture Magnitude residuals by filter (\grizy) for a single 479 example GPC1 device (XY40). White boxes 476 480 are GPC1 cells which have been masked due to poor response. 477 481 Superpixels representing regions of $10\times10$ pixels are used to 478 482 determine the median deviation for measurements at the given chip 479 483 pixel location compared with the average photometry for the given 480 object. } \label{fig:apmags.by.filter}} 484 object. Fringing dominates the \yps-band signal, saturating the 485 color scale to black or white in areas.} \label{fig:apmags.by.filter}} 481 486 \end{center} 482 487 \end{figure*} … … 495 500 496 501 The tree-ring pattern is clearly visible for the four blue filters, 497 but f inging dominates the pattern for \yps. Small offsets of502 but fringing dominates the pattern for \yps. Small offsets of 498 503 individual cells are also apparent for \zps. While the patterns are 499 504 clear across the image, the signal-to-noise of the structures per 500 pixel is not very strong in these images. The per-pixel standard505 pixel is not very strong in these images. \oldtext{The per-pixel standard 501 506 deviations of these plots are listed in 502 Table~ \ref{table:sigmas.by.filter}. The per-pixel standard deviation507 Table~1.} The \oldtext{per-pixel} standard deviation \newtext{of the pixel values in the images (a measure of the noise in the absence of any systematic signal)} 503 508 is comparable to the amplitude of the correlated structures, so we 504 509 need to integrate along the radial structures to make stronger … … 506 511 507 512 Figure~\ref{fig:apmags.by.filter} shows the equivalent measurement for 508 aperture photometry instead of PSF photometry. The f inging509 pattern again dominates the plot for \yps, but the tree rings are not 510 seen in any of the filters. A diagonal pattern is visible in \gps\ 511 which is not observed in the PSF magnitudes. While the per-pixel 512 scatter is somewhat (10\% to 20\%) higher for these aperture 513 magnitudes than for the PSF magnitudes 514 (Table~\ref{table:sigmas.by.filter}), a structure with the amplitude513 aperture photometry instead of PSF photometry. The fringing pattern 514 again dominates the plot for \yps, but the tree rings are not seen in 515 any of the filters. A diagonal pattern is visible in \gps\ which is 516 not observed in the PSF magnitudes. While the \newtext{standard 517 deviation of the pixel values} \oldtext{per-pixel scatter} is 518 somewhat (10\% to 20\%) higher for these aperture magnitudes than for 519 the PSF magnitudes\oldtext{ (Table~1)}, a structure with the amplitude 515 520 of the PSF magnitude tree-rings would certainly have been obvious. 516 521 … … 541 546 %% \end{figure*} 542 547 543 \oldtext{Figure~3} \newtext{Figure~\ref{fig:all.effects.rband} (middle-left)}544 shows a similar type of measurement 545 for astrometric residuals. To generate this plot, we use the same546 s election of measurements for astrometry as for photometry. In this547 case, we extract the residual in both the RA and DEC directions548 \oldtext{Figure~3} \newtext{Figure~\ref{fig:all.effects.rband} 549 (middle-left)} shows a similar type of measurement for astrometric 550 residuals \newtext{in \rps-band}. To generate this plot, we use the 551 same selection of measurements for astrometry as for photometry. In 552 this case, we extract the residual in both the RA and DEC directions 548 553 ($\delta RA = \overline{RA} - RA_i$, $\delta DEC = \overline{DEC} - 549 554 DEC_i$) and rotate these values to the chip coordinate system ($\delta … … 557 562 offsets into $\delta R,\delta \theta$ measurements ($\delta R$ : 558 563 radial component away from the center of the pattern, $\delta \theta$ 559 : tangential component). 560 561 \oldtext{Figure~\ref{fig:astrom.by.filter} shows the 2D patterns of $\delta R$ 562 for each filter (\grizy). The dynamic range of the color scale is 563 from -20 to +20 milliarcseconds for all 5 plots.} A tree-ring 564 pattern is visible for all five filters, with systematic structures 565 following a circular pattern centered on the chip corner; the finging 566 pattern is not apparent in the \yps\ astrometry. \oldtext{The per-pixel 567 standard deviations of these plots are listed in 568 Table~\ref{table:sigmas.by.filter}.} The signal-to-noise of these 569 structures is again somewhat weak, but the pattern is clearly visible 570 in these figures.564 : tangential component). \newtext{The dynamic range of the color scale 565 is from -20 to +20 milliarcseconds for this plot.} 566 567 \oldtext{Figure~\ref{fig:astrom.by.filter} shows the 2D patterns of 568 $\delta R$ for each filter (\grizy). The dynamic range of the color 569 scale is from -20 to +20 milliarcseconds for all 5 plots.} A 570 tree-ring pattern is visible for all five filters, with systematic 571 structures following a circular pattern centered on the chip corner; 572 the fringing pattern is not apparent in the \yps\ astrometry. 573 \oldtext{The per-pixel standard deviations of these plots are listed 574 in Table~1.} The signal-to-noise of these structures is again 575 somewhat weak, but the pattern is clearly visible in \oldtext{these figures} \newtext{Figure~\ref{fig:all.effects.rband} (middle-left)}. 571 576 572 577 \subsection{Flat-field Structures} 578 579 % All Effects in r-band 580 \begin{figure*}[htbp] 581 \begin{center} 582 \parbox[b]{\figwidth}{\includegraphics[width=5.0in]{\picdir/all_effects_r.\plotext}} 583 \caption{All 6 measured effects for \rps for a single 584 example GPC1 device (XY40). This figure illustrates the 585 different spatial structure observed for each of the 6 patterns 586 measured in this work. The PSF magnitude (upper-left) and smear 587 residuals (lower-left) have a very clear common tree-ring structure, 588 while the astrometric residual (middle-left) and flat-field 589 residuals (middle-right) have their own common tree-ring pattern with 590 much higher frequencies than the previous two effects. Aperture 591 magnitude (upper-right) and shear residuals (lower-right) do not 592 show a strong signal consistent with either of the two patterns.} 593 \label{fig:all.effects.rband} 594 \end{center} 595 \end{figure*} 573 596 574 597 % flat-field residual … … 590 613 \oldtext{Figure~4} \newtext{Figure~\ref{fig:all.effects.rband} (middle-right)} 591 614 shows the high-spatial-frequency 592 structures in the flat-field images. For this measurement, we have615 structures in the \newtext{\rps-band} flat-field\oldtext{ images}. For this measurement, we have 593 616 used a set of monochromatic flat-field images obtained with a tunable 594 617 laser. The laser is used to illuminate our flat-field screen which is … … 607 630 pixels associated with each superpixel. 608 631 609 \ fixtext{Figure~\ref{fig:flats.by.filter} shows the superpixel images for the610 flat-fields in the five filters. } These flat-field images are611 displayed as fractional deviations relative to the median flat-field632 \oldtext{Figure~\ref{fig:flats.by.filter} shows the superpixel images for the 633 flat-fields in the five filters. These flat-field images are} \newtext{The flat-field image is} 634 displayed as fractional deviations relative to the median of the flat-field 612 635 image and can thus be compared to the magnitude residuals. When 613 flattening an image, these flat-fieldswould be divided into the flux636 flattening an image, \oldtext{these flat-fields} \newtext{the flat-field image} would be divided into the flux 614 637 of the raw image. The residuals are thus defined in the sense that a 615 positive feature in these flatswhich does {\em not} represent a real638 positive feature in \oldtext{these flats} \newtext{the flat} which does {\em not} represent a real 616 639 quantum efficiency deviation would induce a {\em reduction} in the 617 640 measured flux in those pixels, and thus a {\em negative} deviation in 618 641 $\delta m_{psf}$ as defined above. The dynamic range of the color 619 scale in these plotsis -0.01 to +0.01. The tree-ring pattern is642 scale in \oldtext{these plots} \newtext{this plot} is -0.01 to +0.01. The tree-ring pattern is 620 643 strong in the (\gps,\rps,\ips) images, but nearly swamped by fringing 621 in \zps, and completely lost to f inging in \yps. A diagonal banding622 pattern is also seen in \gps : this feature is thought to be due to644 in \zps, and completely lost to fringing in \yps. A diagonal banding 645 pattern is also seen in \gps and \rps: this feature is thought to be due to 623 646 the lithography process used to generate the CCD. A blob can also 624 647 been seen covering 4 cells near the center of this chip; this is … … 633 656 analysis of the tree rings, we high-pass filter the superpixel image 634 657 by subtracting a copy smoothed with a Gaussian of $\sigma = 3.0$ 635 superpixels. 658 superpixels. \newtext{This smoothing kernel is large enough compared 659 to the tree ring structures that they are not suppressed 660 significantly. Without this smoothing, features from the diagonal 661 banding pattern remain in the \rps-band image and contaminate the 662 tree-ring signal.} 636 663 637 664 \subsection{Second Moments} … … 711 738 \oldtext{Figure~5} \newtext{Figure~\ref{fig:all.effects.rband} (lower-left)} 712 739 shows the spatial trend of the smear, 713 $e_0$. The dynamic range of these imagesis -0.3 to +0.3 pixel$^2$. A740 $e_0$. The dynamic range of \oldtext{these images} \newtext{this image} is -0.3 to +0.3 pixel$^2$. A 714 741 tree-ring pattern is visible for all 5 filters, though \yps\ is 715 742 dominated by the fringing pattern. Structures with relatively low … … 724 751 ellipse orientation as a function of postion. The length of the 725 752 vectors corresponds to the value of $e_2$. The tree-ring structure is 726 {\em not} apparent in this figurefor any filter. The spatial753 {\em not} apparent in \oldtext{this figure} \newtext{the shear} for any filter. The spatial 727 754 variations are low-frequency and unrelated to the radial trend from 728 755 the upper-left corner. 729 730 \subsection{Correlations Between Tree-Ring Patterns}731 756 732 757 % All Effects in r-band 733 758 \begin{figure*}[htbp] 734 759 \begin{center} 735 \parbox[b]{\figwidth}{\includegraphics[width=5.0in]{\picdir/all_effects_r.\plotext}} 736 \caption{All 6 measured effects for \rps. This figure illustrates the 737 different spatial structure observed for each of the 6 patterns 738 measured in this work. The PSF magnitude (upper-left) and smear 739 residuals (lower-left) have a very clear common tree-ring structure, 740 while the astrometric residual (middle-left) and flat-field 741 residuals (middle-right) have their own common tree-ring pattern with 742 much higher frequencies than the previous two effects. Aperture 743 magnitude (upper-right) and shear residuals (lower-right) do not 744 show a strong signal consistent with either of the two patterns.} 745 \label{fig:all.effects.rband} 760 \parbox[b]{\figwidth}{\includegraphics[width=5.0in]{\picdir/filter_trends.\plotext}} 761 \caption{Amplitude of the 4 effects which follow the tree-rings as a 762 function of filter, relative to the amplitude in the \gps-band.} 763 \label{fig:filter.trend} 746 764 \end{center} 747 765 \end{figure*} 748 766 749 \begin{table} 750 % \tiny 751 \begin{center} 752 \caption{Systematic Trends : Correlations by filter\label{table:correlation.by.filter}} 753 \begin{tabular}{|l|rrrr|} 754 \hline 755 {\bf Filter} & {\bf smear} & {\bf psf mags} & {\bf astrom} & {\bf flat} \\ 756 \hline 757 \gps & 1.00 & 1.00 & 1.00 & 1.00 \\ 758 \rps & 0.78 & 0.84 & 0.84 & 0.76 \\ 759 \ips & 0.40 & 0.50 & 0.66 & 0.64 \\ 760 \zps & 0.16 & 0.26 & 0.37 & 0.33 \\ 761 \yps & 0.10 & 0.10 & 0.25 & 0.30 \\ 762 \hline 763 \end{tabular} 764 \end{center} 765 \end{table} 767 \subsection{Correlations Between Tree-Ring Patterns} 768 769 %% \begin{table} 770 %% % \tiny 771 %% \begin{center} 772 %% \caption{\newtext{Amplitude of the four systematic trends in each filter 773 %% relative to \gps.} \oldtext{Systematic Trends : Correlations by filter}\label{table:correlation.by.filter}} 774 %% \begin{tabular}{|l|rrrr|} 775 %% \hline 776 %% {\bf Filter} & {\bf smear} & {\bf psf mags} & {\bf astrom} & {\bf flat} \\ 777 %% \hline 778 %% \gps & 1.00 & 1.00 & 1.00 & 1.00 \\ 779 %% \rps & 0.78 & 0.84 & 0.84 & 0.76 \\ 780 %% \ips & 0.40 & 0.50 & 0.66 & 0.64 \\ 781 %% \zps & 0.16 & 0.26 & 0.37 & 0.33 \\ 782 %% \yps & 0.10 & 0.10 & 0.25 & 0.30 \\ 783 %% \hline 784 %% \end{tabular} 785 %% \end{center} 786 %% \end{table} 766 787 767 788 Tree-ring patterns are clearly seen in 4 of the measurement types … … 807 828 808 829 For all four types of measurements, the \oldtext{slope of the fitted 809 lines} \newtext{amplitudes relative to \gps} are listed in810 Table~ \ref{table:correlation.by.filter}. There is a consistency in830 lines} \newtext{amplitudes relative to \gps} are \oldtext{listed in 831 Table~2} \newtext{plotted in Figure~\ref{fig:filter.trend}}. There is a consistency in 811 832 the trend from \gps, with the strongest systematic tree-ring effects 812 833 to \yps, with the weakest effects. Note that the second moment smear … … 882 903 \begin{center} 883 904 \includegraphics[width=\figwidth]{\picdir/radial_p1_r.\plotext} 884 \caption{Correlation of the PSF magnitude residuals ($\delta m_{PSF}$) 885 with the smear ($\sigma^2_{\mbox{major}} + \sigma^2_{\mbox{minor}}$) 886 signal for \gps\ (upper-left), \rps\ (upper-right), \ips\ (lower-left), 887 \zps\ (lower-right). 888 } \label{fig:effects.vs.radius} 905 \caption{Radial run of the four tree-ring trends for \rps: smear 906 ($\sigma^2_{\mbox{major}} + \sigma^2_{\mbox{minor}}$), PSF magnitude 907 residuals ($\delta m_{PSF}$), flat-field, and astrometric residuals 908 ($\delta R$). } \label{fig:effects.vs.radius} 889 909 \end{center} 890 910 \end{figure*} … … 895 915 \begin{center} 896 916 \includegraphics[width=\figwidth]{\picdir/radial_p2_r.\plotext} 897 \caption{Correlation of the PSF magnitude residuals ($\delta m_{PSF}$) 898 with the smear ($\sigma^2_{\mbox{major}} + \sigma^2_{\mbox{minor}}$) 899 signal for \gps\ (upper-left), \rps\ (upper-right), \ips\ (lower-left), 900 \zps\ (lower-right). 917 \caption{Radial run of the derivative of the smear ($\frac{\partial (\sigma^2_{major} + \sigma^2_{minor})}{\partial radius}$) 918 and astrometric residuals ($\delta R$) for \rps. 901 919 } \label{fig:dsmear.and.astrom} 902 920 \end{center} … … 908 926 \begin{center} 909 927 \includegraphics[width=\figwidth]{\picdir/radial_p3_r.\plotext} 910 \caption{Correlation of the PSF magnitude residuals ($\delta m_{PSF}$) 911 with the smear ($\sigma^2_{\mbox{major}} + \sigma^2_{\mbox{minor}}$) 912 signal for \gps\ (upper-left), \rps\ (upper-right), \ips\ (lower-left), 913 \zps\ (lower-right). 914 } \label{fig:dastrom.and.flat} 928 \caption{Radial run of 929 the derivative of the astrometric residuals ($\frac{\partial \delta 930 R}{\partial radius}$) and the flat-field for \rps.} \label{fig:dastrom.and.flat} 915 931 \end{center} 916 932 \end{figure*} … … 931 947 Finally, the radial derivative of the radial component of the 932 948 astrometric residual is correlated with the flat-field residual 933 errors. 934 \newtext{Figure~\ref{fig:dastrom.and.flat} shows the radial run of 935 $\frac{\partial \delta R}{\partial radius}$ and $\delta flat$ together936 to illustrate this relationship.}937 \oldtext{: $\frac{\partial \delta R}{\partial radius} \sim \delta flat$ (seeFigure~14).}949 errors. \newtext{Figure~\ref{fig:dastrom.and.flat} shows the radial 950 run of $\frac{\partial \delta R}{\partial radius}$ and the 951 flat-field together to illustrate this relationship.} \oldtext{: 952 $\frac{\partial \delta R}{\partial radius} \sim \delta flat$ (see 953 Figure~14).} 938 954 939 955 This last relationship is somewhat weakly measured. Because of the … … 953 969 image.} 954 970 955 \begin{table}956 % \tiny957 \begin{center}958 \caption{Systematic Trends : Correlations between trends\label{table:correlation.by.trend}}959 \begin{tabular}{|l|rrr|}960 \hline961 {\bf Filter} & {\bf psf mags} & {\bf $\grad$ smear} & {\bf $\grad$ astrom} \\962 & {\bf vs smear} & {\bf vs astrom} & {\bf vs flat} \\963 \hline964 \gps & -0.056 & -0.060 & -0.47 \\965 \rps & -0.071 & -0.073 & -0.45 \\966 \ips & -0.077 & -0.095 & -0.45 \\967 \zps & -0.082 & -0.078 & -0.17 \\968 \hline969 \end{tabular}970 \end{center}971 \end{table}971 %% \begin{table} 972 %% % \tiny 973 %% \begin{center} 974 %% \caption{Systematic Trends : Correlations between trends\label{table:correlation.by.trend}} 975 %% \begin{tabular}{|l|rrr|} 976 %% \hline 977 %% {\bf Filter} & {\bf psf mags} & {\bf $\grad$ smear} & {\bf $\grad$ astrom} \\ 978 %% & {\bf vs smear} & {\bf vs astrom} & {\bf vs flat} \\ 979 %% \hline 980 %% \gps & -0.056 & -0.060 & -0.47 \\ 981 %% \rps & -0.071 & -0.073 & -0.45 \\ 982 %% \ips & -0.077 & -0.095 & -0.45 \\ 983 %% \zps & -0.082 & -0.078 & -0.17 \\ 984 %% \hline 985 %% \end{tabular} 986 %% \end{center} 987 %% \end{table} 972 988 973 989 % smear vs psfmag … … 1059 1075 \oldtext{(Figure~14)}\newtext{(Figure~\ref{fig:dastrom.and.flat})} 1060 1076 is consistent with radial variations in the plate-scale. The 1061 tree-rings observed by DESare completely attributed to effective1077 tree-rings observed in DECam are completely attributed to effective 1062 1078 plate scale changes. Effective plate scale changes result in 1063 1079 flat-field deviations because the flat-field illumination is a source … … 1066 1082 affects the astrometry since these variations occur on spatial scales 1067 1083 much smaller than the astrometric model. In this description of the 1068 tree rings, the flat-field deviations are $-1 \times \frac{\partial 1084 tree rings, the flat-field deviations are \newtext{proportional to $\frac{\partial 1085 \delta R}{\partial r}$, as observed in Figure~\ref{fig:dastrom.and.flat}.} 1086 \oldtext{$-1 \times \frac{\partial 1069 1087 \delta R}{\partial r}$. The best-fit slopes of our correlations are 1070 1088 \approx 0.5, but the signal-to-noise is rather low. A slope of -1 1071 appears to be consistent with our measurements. 1089 appears to be consistent with our measurements.} 1072 1090 1073 1091 The fact that the PSF ellipticity changes are {\em not} correlated 1074 1092 with the tree-ring structure 1075 1093 \oldtext{(Figure~6)}\newtext{(Figure~\ref{fig:all.effects.rband})} 1076 tells us that, unlike the case for DE S, the effective plate-scale1094 tells us that, unlike the case for DECam, the effective plate-scale 1077 1095 changes seen in the flat-field and astrometry signals are not the 1078 1096 dominant cause of the PSF photometry errors. Also, the fact that we … … 1099 1117 tree-ring effects is the pattern of the doping variations in the 1100 1118 silicon. As discussed by \cite{2014PASP..126..750P}, the tree-ring 1101 patterns seen by the DE Steam are caused by lateral electic fields in1119 patterns seen by the DECam team are caused by lateral electic fields in 1102 1120 the detector silicon (in the plane of the CCD wafer) generated by 1103 1121 variations in the space charges embedded in the silicon, in turn … … 1138 1156 by \cite{Holland.2003}, the charge diffusion is related to the space 1139 1157 charge density by $\sigma \sim \rho^{-\frac{1}{2}}$ (their equation 1140 6). Regions with high space charge densities increase the migration 1141 speed of the photoelectrons and reduce the amount of charge diffusion 1142 smearing; and vice versa for regions of low space-charge densities. 1158 6). Regions with high space charge densities increase the electric 1159 field in the depletion region for a fixed voltage, and thus increase 1160 the migration speed of the photoelectrons, reducing the amount of 1161 charge diffusion smearing; and vice versa for regions of low 1162 space-charge densities. 1143 1163 1144 1164 In summary, the variations in the space-charge density caused by … … 1149 1169 photoelectrons, resulting in astrometric and flat-field deviations. 1150 1170 1151 The DE Steam did not detect these charge diffusion variations. In1171 The DECam team did not detect these charge diffusion variations. In 1152 1172 that case, the amplitude of the photometric effects due to the lateral 1153 1173 field are dominant; these include both the modification of the … … 1208 1228 diffusion. Unlike the non-uniform pixel-size effects, correction of 1209 1229 the PSF photometry cannot simply be performed as an average flat-field 1210 correction on the measurements after they have been processed. 1211 The additional smearing acts as a convolution with a Gaussian kernel 1212 of fixed size for a given filter. The photometry bias is a function 1213 ofthe fractional change of the PSF size. Thus, the introduced error1230 correction on the measurements after they have been processed. The 1231 additional smearing acts as a convolution with a Gaussian kernel of 1232 fixed size for a given filter. The photometry bias is a function of 1233 the fractional change of the PSF size. Thus, the introduced error 1214 1234 depends on the average PSF for the image in question: an image with 1215 1235 good image quality will suffer larger PSF model errors than an image … … 1218 1238 modify the model PSFs as a function of position before they are used 1219 1239 for the image analysis. 1240 1241 The PV3 analysis of the Pan-STARRS $3\pi$ dataset applied an average 1242 correction to the photometry and astrometry for each exposure as a 1243 function of camera position with fine-enough resolution to follow 1244 these tree-ring effects. However, since the photometry was only 1245 corrected with an average flat-field-like correction, the full impact 1246 of the smearing on the PSF photometry is not corrected. The remaining 1247 systematic structure will tend to average out with many observations 1248 in which the stars land on different portions of the detector. A 1249 future re-processing will be required to completely correct for this 1250 effect. 1220 1251 1221 1252 The charge diffusion variations may also have an impact on
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