Webb9 aug. 2024 · We introduce a new family of rank metric codes: Low Rank Parity Check codes (LRPC), for which we propose an efficient probabilistic decoding algorithm. This family of codes can be seen as the equivalent of classical LDPC codes for the rank metric. We then use these codes to design cryptosystems à la McEliece: more precisely we … Webb30 juli 2024 · A distributed arithmetic coding algorithm based on source symbol purging and using the context model is proposed to solve the asymmetric Slepian–Wolf problem. The proposed scheme is to make better use of both the correlation between adjacent symbols in the source sequence and the correlation between the corresponding symbols …

Binomial probability question - Mathematics Stack Exchange

Webb1 aug. 2024 · Two reliability-based iterative majority-logic decoding algorithms for LDPC codes. IEEE Trans. Commun., 57 (12) (2009) Google Scholar ... Probabilistic decoding of majority codes. Probl. Pereda. Inf., 7 (3) (1971), pp. 3-12. View Record in Scopus ... Low-complexity decoding of LDPC codes using reduced-set WBF-based algorithms ... Webb26 okt. 2024 · (By majority decoding we mean that the message is decoded as “0” if there are at least three zeros in the message received and as “1” otherwise.) My solution for part a is: P ( X > 2) = 1 − P ( X ≤ 2) = 1 − P ( X = 0) + P ( X = 1) + P ( X = 2) or P ( X ≥ 3) = P ( X = 3) + P ( X = 4) + P ( X = 5) Both solutions return answer 0.05792 lights for ceramic tree small

Coset Probability Based Majority-logic Decoding for Non-binary LDPC Codes

Webb专利名称：DECODING METHOD FOR PROBABILISTIC ANTI-COLLUSION CODE COMPRISING SELECTION OF COLLUSION STRATEGY. 发明人：PEREZ-FREIRE LUIS,ルイ ペレス－フレイ ル,FURON TEDDY,テディ フュロン. 申请号：JP2010102150 申请日：201004 27 公开号：J P 20102684 53A 公开日：20101125 专利附图：. 摘要 ... Webb1 apr. 2009 · We give the relation of this iterative decoding to one-step majority-logic decoding, and interpret it as gradient optimization. ... Probability decoding of majority codes. Aug 1971; WebbIf the receiver of the message uses “majority” decoding, what is the probability that the message will be incorrectly decoded? What independence assumptions are you making? (By majority decoding we mean that the message is decoded as “0” if there are at least three zeros in the message received and as “1” otherwise.) lights for ceramic trees