Results 251 to 260 of about 127,164 (309)
A CLIP-based framework for multiclass lung histopathology classification with prompt engineering and class-imbalance-aware focal optimization. [PDF]
Munawar S +4 more
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Deep Learning-Based Generation of Retinal Nerve Fibre Layer Thickness Maps from Fundus Photographs: A Comparative Analysis of U-Net Architectures for Accessible Glaucoma Assessment. [PDF]
Ohn K, Jun H, Kim YS, Whang WJ.
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A Computerized Adaptive Test for the Knowledge of Effective Parenting Test-Internalizing Module: Instrument Validation Study. [PDF]
Lindhiem O +6 more
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Stopping set elimination for LDPC codes
This work studies the Stopping-Set Elimination Problem, namely, given a stopping set, how to remove the fewest erasures so that the remaining erasures can be decoded by belief propagation in k iterations (including k =∞). The NP-hardness of the problem is proven. An approximation algorithm is presented for k = 1.
Anxiao Andrew Jiang +6 more
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Generalized Stopping Sets and Stopping Redundancy
Iterative decoding for linear block codes over erasure channels may be much simpler than optimal decoding but its performance is usually not as good. Here, we present a general iterative decoding technique that gives a more refined trade-off between complexity and performance. In each iteration, a system of equations is solved.
Khaled A.S. Abdel-Ghaffar, Jos H. Weber
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Pseudocodeword weights and stopping sets
We examine the structure of pseudocodewords in Tanner graphs and derive lower bounds of pseudocodeword weights. The weight of a pseudocodeword is related to the size of its support set, which forms a stopping set in the Tanner graph.
Kelley, C +3 more
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Stopping Sets of Hermitian Codes
IEEE Transactions on Information Theory, 2016Combinatorial structures called stopping sets are useful in analyzing the performance of a linear code when coupled with an iterative decoding algorithm over an erasure channel. In this paper, we consider stopping sets of Hermitian codes.
Sarah E. Anderson, Gretchen L. Matthews
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