2018
DOI: 10.1364/osac.1.000078
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Estimation of inter-modal cross talk in a modal wavefront sensor

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Cited by 11 publications
(6 citation statements)
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“…However, when we consider the presence of more than one Zernike mode in the beam then we should take into account the intermodal cross talk, while the modes are measured at the receiving station. We nevertheless can choose combinations of Zernike modes which have the minimal intermodal cross talk with respect to one another 32 . If we consider n number of Zernike modes, each having m different ϕ RMS values, then there will be m n number of unique linear combinations of n Zernike modes.…”
Section: Resultsmentioning
confidence: 99%
“…However, when we consider the presence of more than one Zernike mode in the beam then we should take into account the intermodal cross talk, while the modes are measured at the receiving station. We nevertheless can choose combinations of Zernike modes which have the minimal intermodal cross talk with respect to one another 32 . If we consider n number of Zernike modes, each having m different ϕ RMS values, then there will be m n number of unique linear combinations of n Zernike modes.…”
Section: Resultsmentioning
confidence: 99%
“…The use of several separate channels with holograms filtering only one of the Zernike modes in the WFS is impractical, since in this case the sensor becomes bulky and the intensity of the radiation incident on each of the holographic elements decreases (inversely proportional to the square of the number of channels). Therefore, the desire of researchers to use WFS with multiplex holograms [162][163][164][165][166][167][168][169][170] is justified.…”
Section: Current and Future Challengesmentioning
confidence: 99%
“…However when we consider the presence of more than one Zernike mode in the beam then we should take into account the intermodal cross talk while the modes are measured at the receiving station. We nevertheless can choose combinations of Zernike modes which have the minimal inter-modal cross talk with respect to one another [9]. If we consider n number of Zernike modes, each having φ RMS = a j where j = 1 → m, then there will be m n number of unique linear combinations of n Zernike modes.…”
Section: Multiplexing Of Zernike Modes To Encode the User Informationmentioning
confidence: 99%