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首页> 外文期刊>The Astrophysical journal >ELLIPTICALLY WEIGHTED HOLICs FOR WEAK-LENSING SHEAR MEASUREMENT. I. DEFINITIONS AND ISOTROPIC POINT-SPREAD FUNCTION CORRECTION
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ELLIPTICALLY WEIGHTED HOLICs FOR WEAK-LENSING SHEAR MEASUREMENT. I. DEFINITIONS AND ISOTROPIC POINT-SPREAD FUNCTION CORRECTION

机译:椭圆剪切力法,用于弱剪切力测量。一,定义和各向同性的点差函数

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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. The elliptical weight function allows us to measure the multipole moments of the shapes of background galaxies more precisely by weighting brighter parts of the image highly, and to reduce systematic error due to insufficient expansion of the weight function in the original approach of Kaiser et?al. (KSB). Point-spread function (PSF) correction in the elliptically weighted higher-order lensing image characteristics (E-HOLICs) method becomes more complicated than in the KSB method. In this paper, we study isotropic PSF correction in detail. By adopting the lensing distortion as the ellipticity of the weight function, we are able to show that the shear estimation in the E-HOLICs method reduces to solve a polynomial in the absolute magnitude of the distortion. We compare the systematic errors between our approach and that of KSB using the Shear Testing Programme?2?simulation. It is confirmed that the KSB method overestimates the input shear for images with large ellipticities, and E-HOLICs correctly estimates the input shear even for such images. Anisotropic PSF correction and analysis of real data will be presented in a forthcoming paper.
机译:我们通过采用椭圆权重函数测量背景星系图像,开发了一种估算重力剪切的新方法。为此,我们引入了“零平面”这一新概念,该概念是一个虚像源平面,其中所有源的形状都是完美的圆,并将固有剪切力视为虚像透镜畸变的结果。这使得观察到的剪切,固有剪切和透镜畸变之间的关系更加简单,因此更易于进行高阶计算。椭圆权重函数使我们能够通过对图像的较亮部分进行高度加权来更精确地测量背景星系形状的多极矩,并减少由于Kaiser等人的原始方法中权重函数扩展不足而导致的系统误差。 。 (KSB)。椭圆加权的高阶透镜图像特征(E-HOLICs)方法中的点扩展函数(PSF)校正比KSB方法更复杂。在本文中,我们将详细研究各向同性PSF校正。通过将透镜畸变作为权重函数的椭圆率,我们能够证明E-HOLICs方法中的剪切估计会减少,从而可以解决多项式的绝对大小。我们使用“剪切测试程序2”仿真比较了我们的方法和KSB的方法之间的系统误差。可以确定的是,KSB方法高估了椭圆率较大的图像的输入剪切,而E-HOLICs甚至正确估计了此类图像的输入剪切。即将发表的论文将介绍各向异性PSF校正和实际数据分析。

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