2019 Devices for Integrated Circuit (DevIC) 2019
DOI: 10.1109/devic.2019.8783836
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All-optical Walsh-Hadamard code Generation using MZI

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Cited by 12 publications
(8 citation statements)
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“…This means that the amount of data actually sent is greater than the actual information to be communicated. There are many kinds of ECCs for different circumstances, for example, the AN code, BCH code, Walsh–Hadamard code and so on [30–32]. However, for the de Bruijn code, due to its special properties, a sub‐string with a length greater than n contains additional information that allows the detection of errors without transmitting redundant data.…”
Section: Experimental Setup and Methodsmentioning
confidence: 99%
“…This means that the amount of data actually sent is greater than the actual information to be communicated. There are many kinds of ECCs for different circumstances, for example, the AN code, BCH code, Walsh–Hadamard code and so on [30–32]. However, for the de Bruijn code, due to its special properties, a sub‐string with a length greater than n contains additional information that allows the detection of errors without transmitting redundant data.…”
Section: Experimental Setup and Methodsmentioning
confidence: 99%
“…where ϕ l; p represents the binary phase encoded by Walsh-Hadamard codes [24,25] (a string of values 0 [þ1] and π [−1]) of length P l . Figure 3, for instance, shows a sequence of four distinct codes (denoted by C 1 , C 2 , C 3 and C 4 ) used to encode signals in group 0 in a time block (assuming four transmitters for group 0).…”
Section: Proposed Algorithm For Waveform Diversitymentioning
confidence: 99%
“…On the other hand, before transmitting, the signals within the l ‐th group are encoded by assigning binary phases in a time block of length PlTP. According to this description, transmitted signal sl,p(t) can be written mathematically in the form: sl,p(t)=ej[2π((f0lfnormalΔ)t+0.5Kt2)ϕl,p],0<t<PlTP, where ϕl,p represents the binary phase encoded by Walsh‐Hadamard codes [24, 25] (a string of values 0 [+1] and π [1]) of length P l . Figure 3, for instance, shows a sequence of four distinct codes (denoted by C 1 , C 2 , C 3 and C 4 ) used to encode signals in group 0 in a time block (assuming four transmitters for group 0).…”
Section: Proposed Algorithm For Waveform Diversitymentioning
confidence: 99%
“…Hence, all of the Walsh functions and codes are orthogonal and are generated using the Hadamard matrix, a square matrix containing one row of all zeros and remaining with an equal number of zeros and ones [47]. Such codes are flexible enough to be concatenated with other codes, like for synchronized multiuser systems because of its orthogonal features [46,48].…”
Section: Proposed System Descriptionmentioning
confidence: 99%