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首页> 外文期刊>The Astrophysical journal >IMFIT: A FAST, FLEXIBLE NEW PROGRAM FOR ASTRONOMICAL IMAGE FITTING
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IMFIT: A FAST, FLEXIBLE NEW PROGRAM FOR ASTRONOMICAL IMAGE FITTING

机译:IMFIT:天文学影像拟合的快速,灵活的新计划

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I describe a new, open-source astronomical image-fitting program called IMFIT, specialized for galaxies but potentially useful for other sources, which is fast, flexible, and highly extensible. A key characteristic of the program is an object-oriented design that allows new types of image components (two-dimensional surface-brightness functions) to be easily written and added to the program. Image functions provided with IMFIT include the usual suspects for galaxy decompositions (Sérsic, exponential, Gaussian), along with Core-Sérsic and broken-exponential profiles, elliptical rings, and three components that perform line-of-sight integration through three-dimensional luminosity-density models of disks and rings seen at arbitrary inclinations. Available minimization algorithms include Levenberg-Marquardt, Nelder-Mead simplex, and Differential Evolution, allowing trade-offs between speed and decreased sensitivity to local minima in the fit landscape. Minimization can be done using the standard χ2 statistic (using either data or model values to estimate per-pixel Gaussian errors, or else user-supplied error images) or Poisson-based maximum-likelihood statistics; the latter approach is particularly appropriate for cases of Poisson data in the low-count regime. I show that fitting low-signal-to-noise ratio galaxy images using χ2 minimization and individual-pixel Gaussian uncertainties can lead to significant biases in fitted parameter values, which are avoided if a Poisson-based statistic is used; this is true even when Gaussian read noise is present.
机译:我描述了一个新的,开放源代码的天文图像拟合程序,称为IMFIT,该程序专门用于星系,但对其他来源可能有用,该程序快速,灵活且高度可扩展。该程序的主要特征是一种面向对象的设计,它可以轻松地编写新类型的图像组件(二维表面亮度函数)并将其添加到程序中。 IMFIT提供的图像功能包括常见的星系分解可疑物(Sérsic,指数,高斯),Core-Sérsic和破碎指数剖面,椭圆环以及通过三维光度执行视线积分的三个组件盘和环在任意倾斜处看到的高密度模型。可用的最小化算法包括Levenberg-Marquardt,Nelder-Mead单纯形法和差分演化法,可以在速度和对拟合景观中对局部极小值的敏感性降低之间进行权衡。可以使用标准χ2统计量(使用数据或模型值来估算每个像素的高斯误差,或者由用户提供的误差图像)或基于泊松的最大似然统计来实现最小化。后一种方法特别适用于低计数系统中的Poisson数据。我证明了使用χ2最小化和单个像素高斯不确定性拟合低信噪比星系图像会导致拟合参数值出现明显偏差,如果使用基于泊松的统计量,则可以避免这种情况;即使存在高斯读取噪声,也是如此。

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