Results 61 to 70 of about 758,105 (300)
Counting Z2Z4Z8-additive codes
In Algebraic Coding Theory, all linear codes can be described by generator matrices. Any linear code has different generator matrices. It is important to find the number of the generator matrices for the construction of these codes.
Balikci, Kemal, Caliskan, Basri
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ABSTRACT The medical burdens of sickle cell disease (SCD) and transfusion‐dependent β‐thalassemia (TDT) are chronic and cumulative, even in children. Yet the effects expand beyond medications and healthcare visits due to their impacts on school attendance, academic performance, and peer engagement.
Mary Ann Etling +2 more
wiley +1 more source
A generalization of an addition theorem of shatrowsky
The Cayley-Davenport theorem states that if \(A\) and \(B\) are proper subsets of \(\mathbb Z_n\) with \(A+B\neq\mathbb Z_n\), then \(| A+B|\geq| A|+| B|-1\) for a prime \(n\). Chowla generalized this result to composite \(n\) and a further generalization was obtained by Shatrowsky [\textit{L. I. Shatrovskiĭ}, C. R. (Dokl.) Acad. Sci. URSS, n. Ser. 45,
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New results on additive generator pairs of overlap and grouping functions [PDF]
summary:In this article, we deeply reveal the relationship between functions $\theta$ and $\vartheta$ in an overlap function additively generated by an additive generator pair ($\theta$,$\vartheta$), which is used to characterize the conditions for an ...
Li-zhi, Liang, Xue-ping, Wang
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Optimization of Additive Fibonacci Generators Based on Primitive Polynomials Over GF(p)
This paper presents an approach to the modification of the additive Fibonacci generator by implementing it based on primitive polynomials over the field GF(p).
Pawel Sawicki +7 more
doaj +1 more source
ABSTRACT Transitioning from pediatric to adult care is a high‐risk period for individuals with sickle cell disease (SCD). An initial observation at one academic medical center suggested a sex‐based disparity in clinic populations, prompting a national investigation.
Laurie J. Duckworth +5 more
wiley +1 more source
Generalized standardization lemma for the additives
Abstract This is a preliminary report, in which we prove the so-called standardization lemma for the additives, in presence of a generalization (the natural one) of the commutative elementary reduction step. The technical tools developped to achieve this result suggest some remarks on the non confluence of full linear logic.
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A Generalization of an Addition Theorem of Kneser
The authors prove the following unusual generalization of Kneser's theorem on the cardinality of sumsets in commutative groups. Let \(E\subset K\) be fields, \(A,B\) finite dimensional subspaces of \(K\) over \(E\). Assume that every algebraic element in \(K\) is separable over \(E\).
Hou, X.-D., Leung, K.H., Xiang, Q.
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Tsallis Entropy and Generalized Shannon Additivity [PDF]
The Tsallis entropy given for a positive parameter α can be considered as a generalization of the classical Shannon entropy. For the latter, corresponding to α = 1 , there exist many axiomatic characterizations. One of them based on the well-known Khinchin-Shannon axioms has been simplified several times and adapted to Tsallis entropy ...
Sonja Jäckle, Karsten Keller
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Z₂Z₄-additive cyclic codes, generator polynomials and dual codes
A Z₂Z₄-additive code C ⊆ Zα2 × Zβ₄ is called cyclic code if the set of coordinates can be partitioned into two subsets, the set of Z₂ and the set of Z₄ coordinates, such that any cyclic shift of the coordinates of both subsets leaves invariant the code ...
Fernández Córdoba, Cristina +2 more
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