2005
DOI: 10.1109/tcomm.2004.840628
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Impulsive Noise Cancellation in Multicarrier Transmission

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Cited by 89 publications
(34 citation statements)
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“…When the propagation channel is contaminated by such noise, an OFDM system performs better than a single carrier system because of its time-diversity [10]. The performance can be further improved by estimating impulsive noise terms on a frequency domain and subtracting them from the equalizer output [11], or by incorporating error-correcting-type codes for canceling impulsive noise [12]. However, when there is a frequency-selective fading in the channel, reliable detection of symbols carried by the faded subcarriers becomes difficult.…”
Section: Impulsive Noise Analysismentioning
confidence: 99%
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“…When the propagation channel is contaminated by such noise, an OFDM system performs better than a single carrier system because of its time-diversity [10]. The performance can be further improved by estimating impulsive noise terms on a frequency domain and subtracting them from the equalizer output [11], or by incorporating error-correcting-type codes for canceling impulsive noise [12]. However, when there is a frequency-selective fading in the channel, reliable detection of symbols carried by the faded subcarriers becomes difficult.…”
Section: Impulsive Noise Analysismentioning
confidence: 99%
“…, and  is a random variable that is either zero or one [10], [12]. The probability of =1 is denoted by p  .…”
mentioning
confidence: 99%
“…Marshall [12] has shown that a conventional decoding algorithm for finite field cyclic codes could be employed for real and complex numbers. Taking the OFDM scheme as an illustration example, it was proved in Reference [6] that the OFDM modulator can be seen as a complex RS code: the basic remark that has been used in Reference [7] is that a discrete sequence of complex numbers containing 2t consecutive zeros are transmitted over the OFDM system, therefore, the output of the OFDM modulator can be considered as an RS code word. After transmission over a channel, the DFT of the received discrete time sequence can no longer have 2t zeros, and this is due only to the channel.…”
Section: The Complex Reed-solomon Codementioning
confidence: 99%
“…Pilot tones consist of known symbols that are scattered among the information ones. Hence, we can use them for performing impulse noise correction, if we can obtain some flexibility in the possible locations of the pilot tones [6,8].…”
Section: The Complex Reed-solomon Codementioning
confidence: 99%
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