2016
DOI: 10.1109/tmm.2016.2557079
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A Novel UEP Fountain Coding Scheme for Scalable Multimedia Transmission

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Cited by 15 publications
(9 citation statements)
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“…We further simulate the symbol error rate (SER) and frame error rate (FER) of WZ‐UEP1 code using K=4000$K=4000$, θmaxfalse(1false)=5$\theta _{max}^{(1)}=5$. For comparison, we also simulate the UEP fountain code in [30] which precodes the MIS with a (3,6)‐regular LDPC code of R1=0.5$R_1=0.5$ and the LIS with a (3,30)‐regular LDPC of R2=0.9$R_2=0.9$. We name it as “UEP‐code1”.…”
Section: Simulation Resultsmentioning
confidence: 99%
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“…We further simulate the symbol error rate (SER) and frame error rate (FER) of WZ‐UEP1 code using K=4000$K=4000$, θmaxfalse(1false)=5$\theta _{max}^{(1)}=5$. For comparison, we also simulate the UEP fountain code in [30] which precodes the MIS with a (3,6)‐regular LDPC code of R1=0.5$R_1=0.5$ and the LIS with a (3,30)‐regular LDPC of R2=0.9$R_2=0.9$. We name it as “UEP‐code1”.…”
Section: Simulation Resultsmentioning
confidence: 99%
“…Also, our WZ‐UEP1 code outperforms the UEP‐code1 in terms of SER and FER performance. In Figure 8, we redraw the SER/FER curves of another UEP fountain code in [30] (denoted here as “UEP‐code2”) which uses Ω1(x)=0.1448x+(1.00.1448)x2$\Omega _1(x)=0.1448 x + (1.0-0.1448)x^2$ as the degree distribution of the encoded symbols. The UEP‐code2 pre‐codes the MIS with a R1=0.5(λ1,ρ1)$R_1=0.5 (\lambda _1, \rho _1)$‐irregular LDPC code and the LIS with a R2=0.9(3,30)$R_2=0.9 (3,30)$‐regular LDPC code, where λfalse(1false)(x)=0.409x+0.202x2+0.0768x3+0.1971x6+0.1151x7$\lambda ^{(1)}(x)=0.409x + 0.202x^2+0.0768x^3+0.1971x^6+0.1151x^7$ and ρfalse(1false)(x)=x5$\rho ^{(1)}(x) = x^5$.…”
Section: Simulation Resultsmentioning
confidence: 99%
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“…In [14], LDPC codes that are suitable for UEP are constructed. In [15], information symbols are protected unequally using fountain codes, whereas in [16] an efficient scheme is proposed to construct fountain codes with UEP property. In [17], a UEP scheme based on rateless spinal code is proposed.…”
Section: Introductionmentioning
confidence: 99%
“…The high-complexity classical robust solution distribution scheme was proposed in article [9] by low constant average degree distributions with high intermediate symbol recovery rates. In article [10], the scheduling of multimedia transmissions over drive-thru Internet was investigated to support multimedia services for people on the road.…”
Section: Introductionmentioning
confidence: 99%