Compressive propagation with coherence

Ryoichi Horisaki; Takuro Aoki; Yohei Nishizaki; André Röhm; Nicolas Chauvet; Jun Tanida; Makoto Naruse

doi:10.1364/ol.444772

journal article Jan 25, 2022

Compressive propagation with coherence

Ryoichi Horisaki

Takuro Aoki Yohei Nishizaki André Röhm Nicolas Chauvet Jun Tanida

Makoto Naruse

Optics Letters Vol. 47 No. 3 pp. 613 · Optica Publishing Group

View at Publisher Save 10.1364/ol.444772

Abstract

In this Letter, we present wave propagation models of spatially partially coherent (or spatially incoherent) light to compress the computational load of forward and back propagations in inverse problems. In our model, partially coherent light is approximated as a set of random or plane wavefronts passing through spatial bandpass filters, which corresponds to an illumination pupil, and each wave coherently propagates onto a sensor plane through object space. We show that our models reduce the number of coherent propagations in inverse problems, which are essential in optical control and sensing, such as computer-generated holography (CGH) and quantitative phase imaging. We verify the proposed models by numerical and experimental demonstrations of CGH incorporating spatially partially coherent light.

Topics

No keywords indexed for this article. Browse by subject →

References

24

[1]

Goodman (1996)

[2]

Poon (2014)

[3]

Malinauskas Light: Sci. Appl. (2016) 10.1038/lsa.2016.133

[4]

Shaping the future of manipulation

K DHOLAKIA, T Čižmár

Nature Photonics 2011 10.1038/nphoton.2011.80

[5]

Recent progress in computer-generated holography for three-dimensional scenes

Jae-Hyeung Park

Journal of Information Display 2017 10.1080/15980316.2016.1255672

[6]

Park Nat. Photonics (2018) 10.1038/s41566-018-0253-x

[7]

Horisaki Opt. Lett. (2019) 10.1364/ol.44.001964

[8]

Tamamitsu Optica (2020) 10.1364/optica.390186

[9]

Testorf (2010)

[10]

Waller Nat. Photonics (2012) 10.1038/nphoton.2012.144

[11]

Ichioka J. Opt. Soc. Am. (1976) 10.1364/josa.66.000921

[12]

Çapoǧlu Opt. Lett. (2011) 10.1364/ol.36.001596

[13]

Suzuki Appl. Opt. (2019) 10.1364/ao.58.000954

[14]

Baraniuk IEEE Signal Process. Mag. (2007) 10.1109/msp.2007.4286571

[15]

Clemente Opt. Lett. (2013) 10.1364/ol.38.002524

[16]

Zhang Phys. Rev. Lett. (2018) 10.1103/physrevlett.121.093902

[17]

Xiao Opt. Express (2006) 10.1364/oe.14.006986

[18]

Maiden J. Opt. Soc. Am. A (2012) 10.1364/josaa.29.001606

[19]

Candes IEEE Trans. Inf. Theory (2015) 10.1109/tit.2015.2399924

[20]

Borgsmüller Appl. Opt. (2003) 10.1364/ao.42.005274

[21]

Grubinger IAPR Newsl. (2006)

[22]

Horisaki Appl. Opt. (2018) 10.1364/ao.57.003859

[23]

Horisaki Appl. Opt. (2021) 10.1364/ao.404151

[24]

Shimobaba Appl. Opt. (2019) 10.1364/ao.58.001900

Metrics

18

Citations

24

References

Details

Published: Jan 25, 2022
Vol/Issue: 47(3)
Pages: 613
License: View

Authors

R

Ryoichi Horisaki

The University of Tokyo

T

Takuro Aoki

The University of Tokyo

Y

Yohei Nishizaki

Osaka Research Institute of Industrial Science and Technology

A

André Röhm

The University of Tokyo

N

Nicolas Chauvet

The University of Tokyo

Osaka University

The University of Tokyo

Funding

Japan Society for the Promotion of Science Award: JP20H02657

Cite This Article

Ryoichi Horisaki, Takuro Aoki, Yohei Nishizaki, et al. (2022). Compressive propagation with coherence. Optics Letters, 47(3), 613. https://doi.org/10.1364/ol.444772

Compressive propagation with coherence

You May Also Like