• Opto-Electronic Advances
  • Vol. 4, Issue 12, 210027-1 (2021)
Yonglei Liu, Yahong Chen, Fei Wang*, Yangjian Cai*, Chunhao Liang*, and Olga Korotkova
DOI: 10.29026/oea.2021.210027 Cite this Article
Yonglei Liu, Yahong Chen, Fei Wang, Yangjian Cai, Chunhao Liang, Olga Korotkova. Robust far-field imaging by spatial coherence engineering[J]. Opto-Electronic Advances, 2021, 4(12): 210027-1 Copy Citation Text show less
References

[1] 1Optical Coherence and Quantum Optics (Cambridge University Press, Cambridge, 1995).

[2] 2Introduction to the Theory of Coherence and Polarization of Light (Cambridge University Press, Cambridge, 2007).

[3] 3Vectorial Optical Fields: Fundamentals and Applications (World Scientific, Hackensack New Jersey, 2014).

[4] Super-resolution imaging of multiple cells by optimized flat-field epi-illumination. Nat Photonics, 10, 705-708(2016).

[5] Applications of optical coherence theory. Prog Opt, 65, 43-104(2020).

[6] Single-pixel terahertz imaging: a review. Opto-Electron Adv, 3, 200012(2020).

[7] Devising genuine spatial correlation functions. Opt Lett, 32, 3531-3553(2007).

[8] On genuine cross-spectral density matrices. J Opt A: Pure Appl Opt, 11, 085706(2009).

[9] Synthesis of non-uniformly correlated partially coherent sources using a deformable mirror. Appl Phys Lett, 111, 101106(2017).

[10] Experimental synthesis of partially coherent sources. Opt Lett, 45, 1874-1877(2020).

[11] Experimental synthesis of random light sources with circular coherence by digital micro-mirror device. Appl Phys Lett, 117, 121102(2020).

[12] Propagation characteristics of partially coherent beams with spatially varying correlations. Opt Lett, 36, 4104-4106(2011).

[13] Light sources generating far fields with tunable flat profiles. Opt Lett, 37, 2970-2972(2012).

[14] 14Random Light Beams: Theory and Applications (CRC Press, Boca Raton, 2013).

[15] Generation and propagation of partially coherent beams with nonconventional correlation functions: a review[Invited]. J Opt Soc Am A, 31, 2083-2096(2014).

[16] Experimental generation of cosine-Gaussian-correlated Schell-model beams with rectangular symmetry. Opt Lett, 39, 769-772(2014).

[17] Standard and elegant higher-order Laguerre-Gaussian correlated Schell-model beams. J Opt, 21, 085607(2019).

[18] Free-space propagation of optical coherence lattices and periodicity reciprocity. Opt Express, 23, 1848-1856(2015).

[19] Propagation of optical coherence lattices in the turbulent atmosphere. Opt Lett, 41, 4182-4185(2016).

[20] Generation of novel partially coherent truncated Airy beams via Fourier phase processing. Opt Express, 28, 9777-9785(2020).

[21] Trapping two types of particles using a Laguerre-Gaussian correlated Schell-model beam. IEEE Photonics J, 8, 6600710(2016).

[22] Overcoming the classical Rayleigh diffraction limit by controlling two-point correlations of partially coherent light sources. Opt Express, 25, 28352-28362(2017).

[23] Self-reconstruction of partially coherent light beams scattered by opaque obstacles. Opt Express, 24, 23735-23746(2016).

[24] Self-healing properties of Hermite-Gaussian correlated Schell-model beams. Opt Express, 28, 2828-2837(2020).

[25] Noniterative spatially partially coherent diffractive imaging using pinhole array mask. Adv Photonics, 1, 016005(2019).

[26] Experimental generation of optical coherence lattices. Appl Phys Lett, 109, 061107(2016).

[27] Measuring complex degree of coherence of random light fields with generalized hanbury brown-twiss experiment. Phys Rev Appl, 13, 044042(2020).

[28] Numerical approach for studying the evolution of the degrees of coherence of partially coherent beams propagation through an ABCD optical system. Appl Sci, 9, 2084(2019).

[29] Optical coherence encryption with structured random light. PhotoniX, 2, 6(2021).

[30] 30Statistical Optics (Wiley & Sons, New York, 2000).

[31] Extending the methodology of X-ray crystallography to allow imaging of micrometre-sized non-crystalline specimens. Nature, 400, 342-344(1999).

[32] Phase retrieval with application to optical imaging: a contemporary overview. IEEE Sig Process Mag, 32, 87-109(2015).

[33] Polarization modulation for imaging behind the scattering medium. Opt Lett, 41, 906-909(2016).

[34] Multidimensional manipulation of wave fields based on artificial microstructures. Opto-Electron Adv, 3, 200002(2020).

[35] 35Laser Beam Propagation Through Random Media 2nd ed (SPIE Press, Bellingham, 2005).

[36] Imaging hidden objects with spatial speckle intensity correlations over object position. Phys Rev Lett, 116, 073902(2016).

[37] Non-invasive imaging through opaque scattering layers. Nature, 491, 232-234(2012).

[38] Non-invasive single-shot imaging through scattering layers and around corners via speckle correlations. Nat Photonics, 8, 784-790(2014).

[39] Controllable rotating Gaussian Schell-model beams. Opt Lett, 44, 735-738(2019).

[40] Influence of transverse cross-phases on propagations of optical beams in linear and nonlinear regimes. Laser Photonics Rev, 14, 2000141(2020).

[41] Controllable conversion between Hermite Gaussian and Laguerre Gaussian modes due to cross phase. Opt Express, 27, 10684-10691(2019).

[42] Flexible autofocusing properties of ring Pearcey beams by means of a cross phase. Opt Lett, 46, 70-73(2021).

[43] Measuring the topological charge of optical vortices with a twisting phase. Opt Lett, 44, 2334-2337(2019).

[44] Polygonal shaping and multi-singularity manipulation of optical vortices via high-order cross-phase. Opt Express, 28, 26257-26266(2020).

[45] Reconstruction of an object from the modulus of its Fourier transform. Opt Lett, 3, 27-29(1978).

Yonglei Liu, Yahong Chen, Fei Wang, Yangjian Cai, Chunhao Liang, Olga Korotkova. Robust far-field imaging by spatial coherence engineering[J]. Opto-Electronic Advances, 2021, 4(12): 210027-1
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