Good codes based on very sparse matrices
WebApr 14, 2024 · Split learning. Split learning is a deep learning paradigm based on server and client collaboration [].Unlike the FL setups that emphasis on data and model distribution, the core idea of split learning is to divide the training and inference process of a deep model by layers and execute them in different entities [].The Cloud-Edge collaborative split … WebJun 29, 1997 · Good error-correcting codes based on very sparse matrices. Abstract: We report theoretical and empirical properties of Gallager's (1963) low density parity check …
Good codes based on very sparse matrices
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WebThe decoding problem involves only very sparse matrices and sparse vectors, and so is a promising candidate for practical decoding. It can be proved that these codes are 'very … WebI have two large sparse matrices: In [3]: trainX Out [3]: <6034195x755258 sparse matrix of type '' with 286674296 stored elements in Compressed Sparse Row format> In [4]: testX Out [4]: <2013337x755258 sparse matrix of type '' with 95423596 stored elements in Compressed Sparse Row format>
WebMar 24, 2024 · Let C be an error-correcting code consisting of N codewords,in which each codeword consists of n letters taken from an alphabet A of length q, and every two … WebAbstract— We study two families of error-correcting codes defined in terms of very sparse matrices. “MN” (MacKay–Neal) codes are recently invented, and “Gallager codes” were …
WebOct 22, 2014 · We present a new family of error-correcting codes for the binary symmetric channel. These codes are designed to encode a sparse source, and are defined in … WebSep 12, 2024 · 0. I am trying to build a recommender system based on a large and very sparse matrix. Dimensions of that matrix would approximately be 12000 x 37000, possibly even more rows up to 100000. However, this matrix is extremely sparse. With the 12000x37000 version, about 0.053% of the matrix is non-NA. I've tried SVD, but alas, to …
Webperfect codes. perfect codes Error-correcting codes in which the Hamming spheres surrounding the codewords entirely fill the Hamming space without overlap. These …
WebDuring our work on MN codes [8] we realised that it is possible to create ‘good’ codes from very sparse random matrices, and to decode them (even beyond their minimum … indian monsoons good and badWebTop-coding is a general problem for analysis of public use data sets. Top-coding in the Current Population Survey makes it hard to estimate measures of income inequality … indian monsoon rainfallWebMar 25, 2024 · The latest scipy (13.0) defines element-wise booleans for sparse matricies. So: BisBigger = B>A A - A.multiply (BisBigger) + B.multiply (BisBigger) np.maximum does not (yet) work because it uses np.where, which is still trying to get the truth value of an array. Curiously B>A returns a boolean dtype, while B>=A is float64. Share Improve this answer locating wandWebFeb 3, 2024 · As shown in Fig. 2, to verify the good performance of our proposed QC LDPC code, we also plot the performance curves of two comparable LDPC codes, i.e., (4,32)-regular ... D.J.C.: Good error-correcting codes based on very sparse matrices. IEEE Trans. Inf. Theory 45(2), 399–431 (1999) CrossRef MathSciNet MATH Google Scholar ... indian moon chordsWebD.J.C. MacKay and R.M. Neal. Good codes based on very sparse matrices. In Cryptography and Coding 5th IMA Conference number 1025 in Lecture Notes in Computer Science, pages 100–111, 1995. Google Scholar G. A. Margulis. Explicit group-theoretic constructions of combinatorial schemes and their applications in the construction of … indian moonlight bass boostedWebDec 18, 1995 · We present a new family of error-correcting codes for the binary symmetric channel. These codes are designed to encode a sparse source, and are defined in terms of very sparse invertible matrices, in such a way that the decoder can treat the signal and the noise symmetrically. indian monkey scientific nameWebAssuming I have the following code x=[1:30164675] y=x N=length(x) z=sparse(N,N) for i=1:N for j=1:N if x(i)~=y(j) z(i,j)=1 end end end z For my ... indian monuments silhouette