1985
DOI: 10.1109/jsac.1985.1146253
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FH/MFSK Performance in Multitone Jamming

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Cited by 41 publications
(13 citation statements)
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“…We also observe that the system corresponding to M = 16 achieves the lowest codeword error probability in both figures. It is well-known that the performance of the MFSK system in the absence of interference improves as M increases [5], whereas the detrimental effects of tone jamming on the performance of FH-MFSK increase as M is increased [6]. Moreover, in the context of the RS-coded system, using a higher value of M implies a high error correcting capability given by t = n−k 2 , when the code rate is a constant [5].…”
Section: Resultsmentioning
confidence: 99%
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“…We also observe that the system corresponding to M = 16 achieves the lowest codeword error probability in both figures. It is well-known that the performance of the MFSK system in the absence of interference improves as M increases [5], whereas the detrimental effects of tone jamming on the performance of FH-MFSK increase as M is increased [6]. Moreover, in the context of the RS-coded system, using a higher value of M implies a high error correcting capability given by t = n−k 2 , when the code rate is a constant [5].…”
Section: Resultsmentioning
confidence: 99%
“…The transmitted signal is assumed to be interferred by a tone jamming signal consisting of Q equal-power continuous wave tones, each of which has a frequency equal to that of one of the M -ary signalling tones. We consider the case of n = 1-band multitone jamming (MTJ), which is regarded as the worst case tone jamming scenario [6]. In this context, the intentional jammer distributes the interfering tones in such a way that there is at most one interfering tone in an MFSK band, defined by the bandwidth occupied by the M FSK signalling tones.…”
Section: System Descriptionmentioning
confidence: 99%
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“…It has been shown that the band MTI gives poorer system performance. In [37], the author derived BER expressions for an FFH/MFSK LCR in terms of an exponentially tight Chernoff bound over non-fading channels. On the basis of the circularly symmetric function theory, Fourier-Bessel series and Fourier series, the expressions of the pdf and the cdf of the final decision statistic for an FFH/MFSK LCR were derived in [38] over a non-faded channel.…”
Section: Mti Mitigationmentioning
confidence: 99%