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CONICAL DIFFRACTION OBLIQUE INCIDENT SPECTROSCOPE AND DIFFRACTION GRATING THERE FOR

机译:锥形衍射斜入射光谱和衍射光栅

摘要

PROBLEM TO BE SOLVED: To perform an accurate spectrometry by deciding an expansion coefficient of a groove function of a series expansion formula indicating a groove pattern of a diffraction grating, so that a value of the expansion coefficient of an optical path function representing a focus of a spectral optical system containing the grating becomes substantially '0' in a wavelength within a wavelength range of wavelength scanning. ;SOLUTION: When a rotary angle θ of a diffraction grating 3 is '0', a light from an inlet slit 1 is reflected by a concave mirror 2 converted into a converged light, incident to a plane diffraction grating 3, diffracted, and focused at an outlet slit 4. A groove function constitutes a part of an optical path relation representing a distance from a point on the groove of the grating 3 to a focus F' of a diffracted light. Then, in order that a focal distance of the light becomes as constant as possible irrespective of a wavelength, the focal distance γ' and the expansion coefficient in the groove function are decided so that an expansion coefficient of the optical path function representing the focus becomes '0'.;COPYRIGHT: (C)2000,JPO
机译:解决的问题:通过确定指示衍射光栅的凹槽图案的系列展开式的凹槽函数的展开系数,以执行精确的光谱测定,从而使表示焦点的光路函数的展开系数的值包含光栅的光谱光学系统在波长扫描的波长范围内的波长上基本上变为“ 0”。 ;解决方案:当旋转角度为θ时;衍射光栅3的“ 0”是“ 0”,来自入口狭缝1的光被凹面镜2反射,转换成会聚光,入射到平面衍射光栅3,衍射,并聚焦在出口狭缝4处。函数构成光程关系的一部分,该光程关系表示从光栅3的凹槽上的点到衍射光的焦点F'的距离。然后,为了使光的焦距与波长无关而变得尽可能恒定,焦距γ′确定凹槽函数中的展开系数,使代表焦点的光路函数的展开系数变为“ 0” 。;版权:(C)2000,JPO

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