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Algebra & Number Theory

SCIE
期刊ISSN:1937-0652
研究方向:数学
影响因子:0.886
SCI类别:SCIE
是否OA:No
出版地:UNITED STATES
年文章数:年文章数:64
涉及的研究方向:数学-数学
审稿速度:网友分享经验:较慢,6-12周
平均录用比例:网友分享经验:容易

官方网站:http://msp.org/ant/about/cover/cover.html

投稿网址:http://msp.org/ant/about/journal/submissions.html

PMC链接:http://www.ncbi.nlm.nih.gov/nlmcatalog?term=1937-0652%5BISSN%5D

Algebra & Number Theory 英文简介

Algebra & Number Theory inclusive definition of algebra and number theory allows it to print research covering a wide range of subtopics, including algebraic and arithmetic geometry. ANT publishes high-quality articles of interest to a broad readership, at a level surpassing all but the top four or five mathematics journals. It exists in both print and electronic forms.The policies of ANT are set by the editorial board?—?a group of working mathematicians?—?rather than by a profit-oriented company, so they will remain friendly to mathematicians' interests. In particular, they will promote broad dissemination, easy electronic access, and permissive use of content to the greatest extent compatible with survival of the journal. All electronic content becomes free and open access 5 years after publication.For rapid handling, papers are submitted online. Based on peer-review reports, the articles are accepted or rejected by the editorial board, which contains experts in many subfields, through a process of online discussion and consensus.Impartiality StatementThe purpose of Algebra & Number Theory is the advancement of mathematics. Editors evaluate submitted papers strictly on the basis of scientific merit with the help of peer review reports, without regard to authors’ nationality, country of residence, institutional affiliation, gender, ethnic origin, religion, or political views.

Algebra & Number Theory 中文简介

代数和数论的包容性定义代数和数论允许它打印研究涵盖广泛的子主题,包括代数和算术几何。蚂蚁出版面向广大读者的高质量文章,其水平超过了除四五本顶尖数学期刊外的所有期刊。它以印刷和电子两种形式存在。ANT的政策是由编辑委员会(一群工作的数学家)制定的,而不是由一家以利润为导向的公司制定的,因此它们将对数学家的利益保持友好。特别是,它们将促进广泛传播,方便电子存取,并在与《日刊》生存相适应的最大程度上允许使用内容。所有电子内容在出版后5年内免费开放获取。为了快速处理,论文可以在线提交。基于同行评审报告,通过在线讨论和协商一致的过程,这些文章被编辑委员会接受或拒绝,编辑委员会包含许多子领域的专家。公正性声明代数与数论的目的是促进数学的发展。编辑们在同行评审报告的帮助下,严格依据科学价值对提交的论文进行评估,而不考虑作者的国籍、居住国、所属机构、性别、民族、宗教或政治观点。

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