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High-accuracy form measurement of large optical surfaces

机译:大型光学表面的高精度形式测量

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Surfaces as needed in optical systems, ranging from the visible even into the EUV region, become larger and often have a length or diameter of 500 mm and more. The form of these surfaces, describing the surface spatial frequency content with components below 1 mm-1, has to be characterized on the nanometer and sometimes even on the sub-nanometer scale. The extendibility of the measuring systems accuracy to large specimen dimensions basically depends on the method of the measurement and the scaling of different systematic uncertainty components with lateral coordinate values. This is analyzed for flatness and sphericity measuring systems, with a focus on the systems for Extended Shear Angle Difference (ESAD) and Large Area Curvature Scanning (LACS) used at PTB. Both are scanning methods working absolute and with a good natured scalability to large dimensions. For the measurement of optical flats the dominant uncertainty of topography is in the quadratic or spherical contribution of the surface in terms of a polynomial description. For calibration flats, as used for large interferometers, this often cannot be measured absolutely with sufficient accuracy. The potential of ESAD and other methods is analyzed with respect to this uncertainty component. Uncertainty considerations and measurement results for large flats are presented. For the form measuremetn of largely extended convex or concave surfaces, where classical interferometric set-ups are not possible due to the lack of a master surface or the extrme costs incurred for large optical components, the potential of LACS is presented.
机译:光学系统中需要的表面,即使进入EUV区域的可见光,也变得更大,并且通常具有500mm等的长度或直径。这些表面的形式,描述了具有低于1mm-1的组件的表面空间频率内容,必须在纳米上表征,并且甚至在亚纳米级上的表征。测量系统精度与大型样品尺寸的可扩展性基本上取决于测量方法和具有横向坐标值的不同系统不确定性组件的缩放。这是针对平坦度和球形测量系统的分析,重点是用于PTB的扩展剪切角差(ESAD)和大面积曲率扫描(LAC)的系统。两者都是扫描方法绝对工作,并且具有良好的具有良好的可扩展性至大维度。为了测量光学平板,地形的主导不确定性在多项式描述方面是表面的二次或球形贡献。对于校准平面,用于大的干涉仪,通常不能以足够的精度绝对测量。对该不确定性组分分析了ESAD和其他方法的潜力。提出了大型单位的不确定性考虑和测量结果。对于大量延伸的凸起或凹面的形式,其中由于缺乏主表面或大型光学部件产生的Extrme成本,因此不可能提供经典干涉式设置,提出了Lacs的电位。

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