TY - GEN
T1 - Enhanced Design of Pure Phase Grayscale Diffractive Optical Elements by Phase-retrieval Assisted Multiplexing of Complex Functions
AU - Gopinath, Shivasubramanian
AU - Bleahu, Andrei
AU - Kahro, Tauno
AU - Francis Rajeswary, Aravind Simon John
AU - Kumar, Ravi
AU - Kukli, Kaupo
AU - Tamm, Aile
AU - Rosen, Joseph
AU - Anand, Vijayakumar
N1 - Publisher Copyright:
© 2023 SPIE.
PY - 2023/1/1
Y1 - 2023/1/1
N2 - Designing a pure phase multifunctional diffractive optical element (M-DOE) is a challenging task, as the regular summation of multiple pure phase functions results in a complex function. One of the widely used multiplexing methods to design a pure phase M-DOE is the random multiplexing method. In this method, different pure phase functions are multiplied to mutually exclusive binary random functions before summation. However, M-DOEs designed using the random multiplexing method are prone to scattering noise. In this study, a novel approach based on a modified Gerchberg-Saxton algorithm (GSA) has been proposed and demonstrated for the design of pure-phase multifunctional DOEs. In this approach, the complex M-DOE obtained by regular summation is used as a reference, and with suitable constraints, the amplitude component of the complex M-DOE is transported into the phase component, resulting in a pure phase MDOE. This modified algorithm is called Transport of Amplitude into Phase based on GSA (TAP-GSA). This method has been demonstrated on a well-established incoherent digital holography technique called Fresnel incoherent correlation holography (FINCH). In FINCH, it is necessary to multiplex two-phase masks, which can be achieved using random multiplexing or polarization multiplexing, resulting in reconstruction noise and low light throughput, respectively. Under low-light conditions, random multiplexing is a better choice than the polarization multiplexing method. The M-DOE designed using TAP-GSA for FINCH improved the light throughput and exhibited a higher SNR in comparison to the random multiplexing method.
AB - Designing a pure phase multifunctional diffractive optical element (M-DOE) is a challenging task, as the regular summation of multiple pure phase functions results in a complex function. One of the widely used multiplexing methods to design a pure phase M-DOE is the random multiplexing method. In this method, different pure phase functions are multiplied to mutually exclusive binary random functions before summation. However, M-DOEs designed using the random multiplexing method are prone to scattering noise. In this study, a novel approach based on a modified Gerchberg-Saxton algorithm (GSA) has been proposed and demonstrated for the design of pure-phase multifunctional DOEs. In this approach, the complex M-DOE obtained by regular summation is used as a reference, and with suitable constraints, the amplitude component of the complex M-DOE is transported into the phase component, resulting in a pure phase MDOE. This modified algorithm is called Transport of Amplitude into Phase based on GSA (TAP-GSA). This method has been demonstrated on a well-established incoherent digital holography technique called Fresnel incoherent correlation holography (FINCH). In FINCH, it is necessary to multiplex two-phase masks, which can be achieved using random multiplexing or polarization multiplexing, resulting in reconstruction noise and low light throughput, respectively. Under low-light conditions, random multiplexing is a better choice than the polarization multiplexing method. The M-DOE designed using TAP-GSA for FINCH improved the light throughput and exhibited a higher SNR in comparison to the random multiplexing method.
KW - Fresnel incoherent correlation holography
KW - Gerchberg-Saxton algorithm
KW - Spatial multiplexing
KW - diffractive lens
KW - holography
KW - imaging
UR - http://www.scopus.com/inward/record.url?scp=85171169546&partnerID=8YFLogxK
U2 - 10.1117/12.2665170
DO - 10.1117/12.2665170
M3 - Conference contribution
AN - SCOPUS:85171169546
T3 - Proceedings of SPIE - The International Society for Optical Engineering
BT - Holography
A2 - Fimia, Antonio
A2 - Hrabovsky, Miroslav
PB - SPIE
T2 - Holography: Advances and Modern Trends VIII 2023
Y2 - 24 April 2023 through 25 April 2023
ER -