Results 211 to 220 of about 11,470 (258)
Lattice surgery realized on two distance-three repetition codes with superconducting qubits. [PDF]
Besedin I +14 more
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High-accuracy Galileo tracking algorithm with improved convergence for the SDR GNSS. [PDF]
Raju B, Kumar KR, Umapathi N.
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Advances in Quantum Computation in NISQ Era. [PDF]
Xie XD, Zhang X, Koczor B, Yuan X.
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Forest-EMCBE: an evolutionary ensemble learning algorithm for multiclass diagnosis of bacterial pneumonia using the CBC dataset. [PDF]
Shen Y, Xu X, Hao X, Sun C, Lan W.
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RC-LDPC-Polar Codes for Information Reconciliation in Continuous-Variable Quantum Key Distribution. [PDF]
Hua F +5 more
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On error-correcting balanced codes
IEEE Transactions on Information Theory, 1989Results are presented on families of balanced binary error-correcting codes that extend those in the literature. The idea is to consider balanced blocks as symbols over an alphabet and to construct error-correcting codes over that alphabet. Encoding and decoding procedures are presented. Several improvements to the general construction are discussed.
M Blaum
exaly +2 more sources
Steganography and error-correcting codes
Signal Processing, 2007CARLOS Munuera
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Error Correcting Network Codes
Computer Networks, 2021Abstract Network coding (NC) is a novel forwarding technique that promise to change many aspects of networking. However, the error propagation problem in NC resulting from the encoding on the Network layer makes the error-correcting process performed classically on the Physical layer very expensive in terms of computational resources, especially when
Mohamed Amine Belhamra, El Mamoun Souidi
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Error-Correcting Codes for Flash Coding
IEEE Transactions on Information Theory, 2011Flash memory is a non-volatile computer storage device which consists of blocks of cells. While increasing the voltage level of a single cell is fast and simple, reducing the level of a cell requires the erasing of the entire block containing the cell. Since block-erasures are costly, traditional flash coding schemes have been developed to maximize the
Qin Huang 0002 +2 more
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IEEE Transactions on Information Theory, 1991
A problem raised by R.L. Rivest and A. Shamir (1982), namely, constructing write-once-memory (WOM) codes capable of error correction, is considered. The authors call a (n,m,t)-WOM code a scheme that allows t successive writings of m arbitrary bits (i.e., one message among 2/sup m/) on a WOM of size n.
Gilles Zémor, Gérard D. Cohen
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A problem raised by R.L. Rivest and A. Shamir (1982), namely, constructing write-once-memory (WOM) codes capable of error correction, is considered. The authors call a (n,m,t)-WOM code a scheme that allows t successive writings of m arbitrary bits (i.e., one message among 2/sup m/) on a WOM of size n.
Gilles Zémor, Gérard D. Cohen
openaire +1 more source

