Wang Yunlong, Wang Feiran, Liu Ruifeng, Chen Dongxu, Gao Hong, Zhang Pei, Li Fuli
Opt Lett. 2015 Nov 15;40(22):5323-6. doi: 10.1364/OL.40.005323.
It is commonly accepted that optical sub-Rayleigh imaging has potential application in many fields. In this Letter, by confining the divergence of the optical field, as well as the size of the illumination source, we show that the first-order averaged intensity measurement via speckle laser illumination can make an actual breakthrough on the Rayleigh limit. For a high-order algorithm, it has been reported that the autocorrelation function can be utilized to achieve the sub-Rayleigh feature. However, we find that this sub-Rayleigh feature for the high-order algorithm is limited only to binary objects, and the image will be distorted when a gray object is placed. This property encourages us to find the physics behind the high-order correlation imaging algorithm. We address these explanations in this Letter and find that for different types of high-order algorithm, there is always a "seat" in the right place from the cross-correlation function.
人们普遍认为,光学亚瑞利成像在许多领域具有潜在应用。在本信函中,通过限制光场的发散以及照明源的尺寸,我们表明,通过散斑激光照明进行的一阶平均强度测量能够在瑞利极限上取得实际突破。对于高阶算法,据报道可以利用自相关函数来实现亚瑞利特性。然而,我们发现这种高阶算法的亚瑞利特性仅局限于二值物体,当放置灰度物体时图像会失真。这一特性促使我们去探寻高阶相关成像算法背后的物理原理。我们在本信函中阐述了这些解释,并发现对于不同类型的高阶算法,在互相关函数中总有一个合适的“位置”。