2011
DOI: 10.1088/0004-637x/730/1/9
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ELLIPTICALLY WEIGHTED HOLICs FOR WEAK-LENSING SHEAR MEASUREMENT. I. DEFINITIONS AND ISOTROPIC POINT-SPREAD FUNCTION CORRECTION

Abstract: We develop a new method of estimating gravitational shear by adopting an elliptical weight function to measure background galaxy images. In doing so, we introduce the new concept of "zero plane," which is an imaginary source plane where shapes of all sources are perfect circles, and regard the intrinsic shear as the result of an imaginary lensing distortion. This makes the relation between the observed shear, intrinsic shear, and lensing distortion much simpler, and thus higher-order calculations are easier. T… Show more

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Cited by 15 publications
(12 citation statements)
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“…A further sophistication would be to try to match the shape of the weight function (e.g. Melchior et al 2011;Okura & Futamase 2011). This optimization slows down the shape measurement algorithm and increases the sensitivity to the input ellipticity distribution.…”
Section: Description Of the Shape Analysismentioning
confidence: 99%
“…A further sophistication would be to try to match the shape of the weight function (e.g. Melchior et al 2011;Okura & Futamase 2011). This optimization slows down the shape measurement algorithm and increases the sensitivity to the input ellipticity distribution.…”
Section: Description Of the Shape Analysismentioning
confidence: 99%
“…Among them, the photon noise bias which is bias due to random count from Poisson noise of sky brightness is known to be critical for the measurement of cosmic shear. Comments, investigation and development about the bias can be seen in Bernstein & Jarvis 2002, Hirata et al 2003, Miller et al 2007, Bridle et al 2010, Refregier et al 2012, Melchior & Viola 2012, Kacprzak et al 2012, Bernstein & Armstrong 2014, Jarvis et al 2016, Bernstein et al 2016, Simon & Schneider 2016, Conti et al 2017, Hall & Taylor 2017, Hoekstra 2017 We have also developed a new weak lensing shear analysis method called EHOLICs (Okura and Futamase 2011, 2013) based on KSB (Kaiser et al 1995) method, The method uses an elliptical weight function in order to avoid for the systematic error caused by the approximation of the weight function. We have then developed a new method of PSF correction called ERA (Okura and Fuatase 2014, 2016.…”
Section: Introductionmentioning
confidence: 99%
“…Previous approaches of PSF correction adopted some sort of approximation for the form of PSF which prevents from an accurate correction in some cases. Recently, we have proposed a new approximation free method of PSF correction called ERA method (ERA1: Futamase 2014, ERA2:Okura andFutamase 2015) based on E-HOLICs method (Okura and Futamase 2011, Okura and Futamase 2012, Okura and Futamase 2013 which is a generalization of KSB method (Kaiser at al. 1995) and uses an elliptical weight function to avoid expansion of weight function in measuring ellipticity.…”
Section: Introductionmentioning
confidence: 99%