• In Fraunhofer diffraction area, the spot center is light spot, around encircle light and dark ring.

    在夫琅和费衍射区域内,光斑图像中央是亮光斑,周围环绕着明暗交替的圆环。

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  • When the diameter of the particles satisfied some conditions, Mie theory is approximate to Fraunhofer diffraction theory.

    当颗粒粒径满足一定条件时,米氏光散射可以用夫琅和费衍射来近似。

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  • Based on the theory of Fraunhofer diffraction, an improved method is introduced to measure Young ' s modulus of steel wires using CCD.

    根据夫琅和费衍射原理,采用CCD来测量金属丝在拉力作用下的微小伸长量,对钢丝的杨氏模量进行了测量。

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  • Based on the theory of Fraunhofer diffraction and Babinet principle, a method is proposed for dynamically measuring fine-wire diameter using laser diffraction.

    基于夫琅禾费衍射理论和巴比涅互补原理,提出了利用激光衍射对细丝直径进行动态测量的方法。

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  • A new calibration method, pinhole Fraunhofer diffraction method, was introduced after analysing several methods of calibrating CCDs photoelectric characteristics.

    对比分析现有的各种CCD光电响应特性标定方法后,引入了利用小孔夫琅和费衍射标定CCD光电响应的方法。

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  • On the basis of Fraunhofer diffraction theory, the diffraction patterns of a Varied Line-space (VLS) grating were obtained for incidence beam in parallel and uniform.

    基于夫琅禾费衍射理论,推导了平行光入射变栅距光栅后衍射光强的角度分布。

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  • The results of simulation analysis to single slit, aperture and multi-slits show that this method is a simple and credible way to analyze Fraunhofer diffraction in teaching.

    结果显示,该方法思路清晰,结果准确可靠,可作为教学中分析夫琅禾费衍射现象的另一种有效方法。

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  • The way is simple and visual, the physical thinking of Huygens-Fresnel principle is incarnated fully, it helps to understand the quiddity of single slit Fraunhofer diffraction .

    该方法简单、直观,充分体现了惠更斯-菲涅耳原理的物理思想,有助于更好地认识和理解单缝夫琅和费衍射的实质。

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  • In Fraunhofer diffraction of a slit, the slit widths obtained with the fringes produced by polarized light whose vibration is parallel or perpendicular to the slit edge are different.

    在狭缝的夫琅和费衍射中,由振动平行和垂直于缝边的偏振光的衍射条纹得到的缝宽值不同。

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  • The theoretical analyses show that the phenomena of drastic spectral changes were also found in Fraunhofer diffraction of a circular aperture and Young's double-slit interference experiments.

    理论研究表明,在经过圆形光阑的夫琅和费衍射实验和杨氏双缝干涉实验中,衍射光场的归一化光谱都发生了剧烈的变化。

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  • Topics covered in wave optics include: basic electrodynamics, polarization, interference, wave-guiding, Fresnel and Fraunhofer diffraction, image formation, resolution, space-bandwidth product.

    涵盖的主题包括:在波动光学基本电动力学,极化,干扰,波导,菲涅耳和夫琅和费衍射,成像,分辨率,空间带宽产品。

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  • Analyzes the principle errors in measuring small dimensions by Fraunhofer diffraction, including Fraunhofer approximation error and the place detecting error of extreme value characteristic aspect.

    分析了用夫朗荷费衍射测量微小尺寸的原理误差,包括夫朗荷费近似误差和极值特征点位置探测误差。

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  • In this paper, diffraction integral equations and Bessel Functions are used to getting perfect solution of Fraunhofer ring aperture diffraction, and the diffraction pattern is analysed.

    本文从衍射积分公式出发,利用贝塞尔函数,求得夫琅禾费环孔衍射积分的精确解,并对衍射图样进行分析讨论。

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  • The authors show that using the half-wave strip method to deduce the bright and dark fringe conditions of Fraunhofer grating diffraction is simpler than the amplitude vector method.

    本文用半波带法对夫琅禾费光栅衍射进行分析该方法和常用的振幅矢量法相比,分析衍射条纹的位置更要快捷,明了。

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  • Feynman's path integral is used to analyze quantitatively the Fraunhofer circle aperture diffraction. The quantum eigenstate of circle aperture diffraction is elaborated.

    利用费曼路径积分理论,对夫琅和费圆孔衍射的光子衍射态进行定量分析,阐明圆孔衍射的量子本征。

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  • Diffracton integral equations and Bessel Functions are used to get perfect solution of Fraunhofer ring aperture diffraction, and the diffraction pattern is analysed.

    从衍射积分公式出发,利用贝塞尔函数,求得夫琅禾费环孔衍射积分的精确解,并对衍射图样进行了分析。

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  • Diffracton integral equations and Bessel Functions are used to get perfect solution of Fraunhofer ring aperture diffraction, and the diffraction pattern is analysed.

    从衍射积分公式出发,利用贝塞尔函数,求得夫琅禾费环孔衍射积分的精确解,并对衍射图样进行了分析。

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