Abstract.Ptychography is an increasingly popular phase imaging technique. However, like any imaging technique it has a depth of field that limits the volume of a thick specimen that can be imaged in focus. Here, we have proposed to extend the depth of field using a multislice calculation model; an optical experiment successfully demonstrates our proposal.
IntroductionPtychography is a coherent diffraction imaging technique that can deliver quantitative phase information at diffraction limited resolution [1]. Its conventional implementation requires a coherent illumination of finite extent to be scanned over a specimen at a raster grid of positions and the corresponding diffraction patterns to be recorded by a camera somewhere downstream [2]. The illuminated area between adjacent positions needs to partially overlap, such that redundant information exists in the recorded diffraction patterns. Since only the intensity is detected (the phase information is lost), a phase retrieval algorithm is needed to re-phase the recorded diffraction patterns and reconstruct the complex transmission function of the specimen.However, ptychography has a limited depth of field; it requires the specimen to be thin enough such that the wavefront that exits the specimen (the exit wave) is accurately approximated by the product of the illumination function and the transmission function of the specimen [2,3], as shown in Fig. 1a. Under the Born approximation, the depth of field of ptychography is given by Eq. (1) and explained in Fig. 1b [4]: