• Title/Summary/Keyword: dispersive Rician fading channels

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Performacne Analysis of DS/SS DPSK Communication Systems over Fading Dispersive Channels (페이딩 디스퍼시브 채널에서 DS/SS DPSK 통신 시스템의 성능 분석)

  • 김기준;강병권;황금찬
    • The Journal of Korean Institute of Communications and Information Sciences
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    • v.18 no.7
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    • pp.959-969
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    • 1993
  • In this paper, the performance of DS/SS DPSK communications is analysed over fading dispersive channels considering the spreads of the channel in time and in frequency. The two spreads mentioned above are represented with multipath spread and Doppler spread, respectively. The bit error probabilities of DS/SS DPSK systems are derived in terms of channel and system parameters, and an approximation method is presented for computational efficiency. And the numerical results are given for various chip numbers in Rayleigh and Rician fading channels using the approximation method.

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Reverse-Link Performance of Synchronous Cellular DS-CDMA Networks in Dispersive Rician Multipath Fading Channels (디스퍼시브 리시안 다중경로 페이딩 채널에서 동기식 셀룰라 DS-CDMA, 네트워크의 역방향링크 성능)

  • Hwang Seung-Hoon;Hanzo Lajos
    • The Journal of Korean Institute of Communications and Information Sciences
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    • v.30 no.9A
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    • pp.722-728
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    • 2005
  • In this paper, the reverse-link performance of synchronous DS-CDMA cellular networks is investigated in Rician multipath fading environments. The system's performance is evaluated in terms of the achievable average bit error rate BER) and the user capacities of two different network layouts, namely those of a uniform grid of hexagonal multiple cells and a single isolated cell. In the multiple-cell scenario, the impact of the other cells' interference on the attainable capacity of the synchronous DS-CDMA uplink is investigated. Upon comparing both networks to a conventional asynchronous CDMA system, we demonstrate an achievable user capacity gain of $25\%$ to $56\%$ for synchronous uplink transmissions over that of the corresponding asynchronous transmission scenario at BER = $10^{-3}$.