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Titlebook: Arithmetic of Finite Fields; 8th International Wo Jean Claude Bajard,Alev Topuzo?lu Conference proceedings 2021 Springer Nature Switzerland

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期刊全稱Arithmetic of Finite Fields
期刊簡稱8th International Wo
影響因子2023Jean Claude Bajard,Alev Topuzo?lu
視頻videohttp://file.papertrans.cn/162/161612/161612.mp4
學科分類Lecture Notes in Computer Science
圖書封面Titlebook: Arithmetic of Finite Fields; 8th International Wo Jean Claude Bajard,Alev Topuzo?lu Conference proceedings 2021 Springer Nature Switzerland
影響因子.This book constitutes the thoroughly refereed post-workshop proceedings of the 8th International Workshop on the Arithmetic of Finite Field, WAIFI 2020, held in Rennes, France in July 2020. ..Due to the COVID-19, the workshop was held online. .The 12 revised full papers and 3 invited talks presented were carefully reviewed and selected from 22 submissions. The papers are organized in topical sections on invited talks, Finite Field Arithmetic, Coding Theory, Network Security and much more..
Pindex Conference proceedings 2021
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Statement and PreparedStatement,mputing improved lower bounds for .(.,?.) is the subject of much current research with applications in error correcting codes. Using ., we obtain significantly improved lower bounds on . and ., for ..
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Recursion Polynomials of Unfolded Sequencesuires minimal memory usage and permits dynamic updating of sequences or arrays..The aim of our work was to broaden current knowledge of sets of sequences with low correlation studying their implementation using linear feedback shift registers. A remarkable feature of these families is their similari
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Finding Linearly Generated Subsequencests of computing determinants for each possible Hankel matrices made up from a given finite length sequence. Our new accelerated approach on a single processor is faster than the trivial algorithm on 160 processors for input sequences of length 16384 for instance.
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Lecture Notes in Computer Sciencehttp://image.papertrans.cn/b/image/161612.jpg
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Installation and Agent Deployment,a function of the solving degree. In this paper, we discuss how to rigorously estimate the solving degree of a system, focusing on systems arising within public-key cryptography. In particular, we show that it is upper bounded by, and often equal to, the Castelnuovo-Mumford regularity of the ideal g
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