FINITE FIELDS AND THEIR APPLICATIONS SCISCIE

中文简介

有限领域及其应用是一种同行评审的技术期刊，在有限领域理论和应用领域发表论文。由于在广泛领域的应用，有限领域在数学的几个领域越来越重要，包括线性和抽象代数、数论和代数几何，以及计算机科学、统计学、信息论和工程学。对于内聚性来说，由于如此多的应用依赖于有限域的各种理论性质，因此有一个关于理论方面的高质量论文的核心是至关重要的。此外，由于该领域的大部分活力来自计算问题，该杂志发表了关于有限域计算方面的论文，以及关于有限域相关方法的算法和复杂性的论文。该杂志还发表各种应用论文，包括但不限于代数编码理论、密码学、组合设计理论、伪随机数生成和线性循环序列。还需要包括其他应用领域，但重要的是有限域在理论、应用或算法中扮演着重要的角色。有限的领域和他们的申请每年出版四次，并保持非常严格的评审标准，只接受那些收到优秀的裁判报告的论文。这本杂志有一个开放的档案。所有已发表的项目，包括研究论文，都可以无限制地访问，并在发表48个月后永久免费阅读和下载。存档中的所有论文均受爱思唯尔用户许可的约束。

投稿网址：http://ees.elsevier.com/ffa/default.asp?acw=3

英文简介

Finite Fields and Their Applications is a peer-reviewed technical journal publishing papers in finite field theory as well as in applications of finite fields. As a result of applications in a wide variety of areas, finite fields are increasingly important in several areas of mathematics, including linear and abstract algebra, number theory and algebraic geometry, as well as in computer science, statistics, information theory, and engineering.For cohesion, and because so many applications rely on various theoretical properties of finite fields, it is essential that there be a core of high-quality papers on theoretical aspects. In addition, since much of the vitality of the area comes from computational problems, the journal publishes papers on computational aspects of finite fields as well as on algorithms and complexity of finite field-related methods.The journal also publishes papers in various applications including, but not limited to, algebraic coding theory, cryptology, combinatorial design theory, pseudorandom number generation, and linear recurring sequences. There are other areas of application to be included, but the important point is that finite fields play a nontrivial role in the theory, application, or algorithm.Finite Fields and Their Applications is published four times per year and maintains very strict refereeing standards, accepting only those papers which receive excellent referee reports.This journal has an Open Archive. All published items, including research articles, have unrestricted access and will remain permanently free to read and download 48 months after publication. All papers in the Archive are subject to Elsevier's user license.