“…In order to obtain analytical results for the BER, it will be assumed that both the multipath interference and the multi-access interference terms are well approximated by Gaussian random variables. Hence, we can combine the various disturbances into a single Gaussian random variable with zero mean and variance of given by 02 = NOT + 2PT2{ Po + 2{ [AT/2 + PI] khL + [ A 3 2 + Po] ( L -1 ) ) / ( 3 N ) } (15) where k h denotes the number of hitting nonreference users.…”
Section: Bit Error Ratementioning
confidence: 99%
“…The resulting bit error rate (BER) after hard decision decoding is approximately given by (see [12]) where n is the number of bits in a codeword and t denotes the number of errors that the code can correct. In our discussion, the considered block codes are the Hamming (7,4) code, the BCH (15,7) code and the Golay (23, 12) code. The first one can correct one error (t = l ) , the second one can correct two errors (t = 2) and the third one can correct up to three errors (t = 3) in a block.…”
Section: The Approximation Of the Interference Terms By Gaussianmentioning
Abstruct-This paper investigates the bit error rate (BER) performance of hybrid direct-sequence/slow-frequency-hopped spread-spectrum multiple-access (DS/SFH-SSMA) systems operating over a multipath Rician-fading channel (which models indoor radio propagation in factories). We consider both phaseshift-keying (PSK) modulation with coherent demodulation and differential phase-shift-keying (DPSK) modulation with noncoherent demodulation. Predetection multipath diversity (maximal ratio combining (MRC) for coherent reception and equal gain combining (EGC) for noncoherent reception) and simple interleaved channel coding are employed for improving the BER performance. The BER of both coherent and noncoherent hybrid systems is obtained using a Gaussian interference approximation.
“…In order to obtain analytical results for the BER, it will be assumed that both the multipath interference and the multi-access interference terms are well approximated by Gaussian random variables. Hence, we can combine the various disturbances into a single Gaussian random variable with zero mean and variance of given by 02 = NOT + 2PT2{ Po + 2{ [AT/2 + PI] khL + [ A 3 2 + Po] ( L -1 ) ) / ( 3 N ) } (15) where k h denotes the number of hitting nonreference users.…”
Section: Bit Error Ratementioning
confidence: 99%
“…The resulting bit error rate (BER) after hard decision decoding is approximately given by (see [12]) where n is the number of bits in a codeword and t denotes the number of errors that the code can correct. In our discussion, the considered block codes are the Hamming (7,4) code, the BCH (15,7) code and the Golay (23, 12) code. The first one can correct one error (t = l ) , the second one can correct two errors (t = 2) and the third one can correct up to three errors (t = 3) in a block.…”
Section: The Approximation Of the Interference Terms By Gaussianmentioning
Abstruct-This paper investigates the bit error rate (BER) performance of hybrid direct-sequence/slow-frequency-hopped spread-spectrum multiple-access (DS/SFH-SSMA) systems operating over a multipath Rician-fading channel (which models indoor radio propagation in factories). We consider both phaseshift-keying (PSK) modulation with coherent demodulation and differential phase-shift-keying (DPSK) modulation with noncoherent demodulation. Predetection multipath diversity (maximal ratio combining (MRC) for coherent reception and equal gain combining (EGC) for noncoherent reception) and simple interleaved channel coding are employed for improving the BER performance. The BER of both coherent and noncoherent hybrid systems is obtained using a Gaussian interference approximation.
“…The Bit Error Ratio (BER) performance of Direct-Sequence (DS) CDMA systems has been extensively studied, especially in the context of BPSK [1]- [19] and QPSK [4], [5], [7], [9], [16], [19]- [26] modulation.…”
Section: Introductionmentioning
confidence: 99%
“…BER bounds were also derived in [7], [8], [11], [22]. To avoid the complexity of the accurate BER analysis and the inaccuracy of various approximations, the SNR performance was investigated in [12], [20], [24].…”
Section: Introductionmentioning
confidence: 99%
“…The BER performance attainable using both deterministic spreading sequences [4], [7], [11], [13], [20], [21] and random spreading sequences [1]- [3], [5], [6], [8]- [10], [14]- [19], [22], [23], [25], [26] was also investigated.…”
Abstract-The accurate average BER calculation of an asynchronous DS-CDMA system using random spreading sequences is studied in Rayleigh fading channels. An accurate closedform expression is derived for the conditional characteristic function of the multiple access interference. An accurate BER expression is provided, which only requires a single numerical integration. Our numerical simulation results verify its accuracy, and also demonstrate the relative inaccuracy of the Gaussian approximation.
This work presents a direct sequence spread-spectrum multiaccess (DSICDMA) receiver that employs integrated structure of staged decoder and CCI (co-channel interference) canceller, when multilevel coded modulation is used and the system undergoes fading channel. We exploit the attractive multistage decoding method of multilevel coding. Each stage decoding is jointly done with the data estimation process and thus replicas of CCI can be formed with high pncision. which ultimately results in performance improvement without any additional decoding delay or circuit complexity. We have chosen appropriate multilevel 8-PSK coded modulation schemes for the integrated receiver of staged decoder and CCI canceller in fading channels. Computer simulation results shaw the significant coding gain that can be achieved by the proposed scheme in comparison with the conventional scheme. The effect of estimation error as well as unequal power is also investigated.
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