2016
DOI: 10.1103/physrevb.93.241105
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High-quality image reconstruction method for ptychography with partially coherent illumination

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Cited by 25 publications
(11 citation statements)
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“…In this paper we implement ptychography, a quantitative phase-sensitive technique that is able to retrieve the complex wavefront of the light exiting the sample [10][11][12]. Using ptychography both the amplitude and phase of the sample and the probe are obtained as separate images, resulting in high quality quantitative phase information [13][14][15]. Ptychography uses multiple diffraction patterns collected from spatially overlapping regions of the sample to form images using iterative algorithms [16].…”
Section: Introductionmentioning
confidence: 99%
“…In this paper we implement ptychography, a quantitative phase-sensitive technique that is able to retrieve the complex wavefront of the light exiting the sample [10][11][12]. Using ptychography both the amplitude and phase of the sample and the probe are obtained as separate images, resulting in high quality quantitative phase information [13][14][15]. Ptychography uses multiple diffraction patterns collected from spatially overlapping regions of the sample to form images using iterative algorithms [16].…”
Section: Introductionmentioning
confidence: 99%
“…Unfortunately, the performance of traditional CDI algorithms, including the Gerchberg-Saxton algorithm, 16 Fienup's error reduction, hybrid input-output algorithms, 17,18 and axial multi-intensity algorithm, 19 are not ideal in terms of poor reliability, small field of view, and slow convergence speed. Ptychographical iterative engine (PIE), [20][21][22][23][24][25][26] which scans the object through a localized illuminating probe to a raster of positions and records all the diffraction patterns formed in the far field, can reconstruct the transmission function of the sample and the complex amplitude of the illumination accurately and rapidly with two counterpart updating formulas from the recorded diffraction patterns array. Compared to traditional CDI algorithms, PIE has outstanding advantages of fast convergence speed, high reconstruction quality, and theoretically infinite field of view, and accordingly it is regarded as a breakthrough of the CDI technique.…”
Section: Introductionmentioning
confidence: 99%
“…In order to realize high‐contrast and quantitative label‐free cellular observation, phase imaging focusing on sample phase retrieval is proposed (Mir et al ., ). Classical approaches as Gerchberg‐Saxton algorithm (Gerchberg & Saxton, ) and Ptychographic methods including ptychographic iterative engine (Rodenburg & Faulkner, ; Rodenburg et al., ; Yu et al ., ,b>) and Fourier ptychographic microscopy (Horstmeyer et al. , ; Horstmeyer & Yang, ; Kuang et al ., ; Tian et al ., ; Yeh et al ., ; Zheng et al ., ; Zhang et al ., ,b) acquire quantitative phase distributions from diffraction via iterative numerical wavefront propagations.…”
Section: Introductionmentioning
confidence: 99%
“…Interference based methods composed of digital holography (Miccio et al ., ; Kim & Park, ; Bianco et al ., ; Memmolo et al ., ; Bianco et al ., ; Kim et al ., ; Merola et al ., ; Zhang et al ., ), interferometric microscopy (Wang et al ., ; Lee & Park, ; Wang et al ., ,b; Wang et al ., ) and spatial light interference microscopy (Babacan et al ., ; Majeed et al ., ) can obtain cellular phase distributions with high speed and accuracy, while the extra reference causes complex optical setup, and it is also difficult to be integrated into commercial microscopes, thus they are not widely adopted in biological and medical fields. Compared to these iterative or interference methods, quantitative phase imaging based on transport of intensity equation (TIE) method shows its potentials on cellular phase observations and measurements (Kou et al ., ; Waller et al ., ; Waller et al ., ; Tian et al ., ; Zhu et al ., ; Tian et al ., ; Yu et al ., ,b; Meng et al ., ). With single in‐focus and another two symmetric defocus images, sample phase distributions can be computed via solving Poisson equation.…”
Section: Introductionmentioning
confidence: 99%