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Arnold Mathematical Journal

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Arnold Mathematical Journal
ISSN:
ISSN是由8个数字组成的编码,旨在识别各种报纸、专业杂志、画报、期刊,无论其性质或载体版本(纸版及电子版)。
print: 2199-6792
on-line: 2199-6806
研究领域:
Mathematics-Mathematics (all)
Gold OA文章占比:
Gold OA文章占比是指一个总体中金色OA文章数量占总体文章数量的比重。OA期刊的文章主要通过金色通道(Gold road,也称为Gold OA,即期刊官网)和绿色通道(Green road,或Green OA)实现开放获取。金色通道是开放获取期刊通过自己的官网来实现的,而绿色通道是通过把文章自存档于机构知识库(Institutional Repositories,比如哈佛大学学术库DASH)或学科知识库中来实现。
0.00%
原创研究文献占比:
0.00%
SCI收录类型:
Scopus (CiteScore)
期刊官网:
期刊介绍英文:
The Arnold Mathematical Journal publishes interesting and understandable results in all areas of mathematics. The name of the journal is not only a dedication to the memory of Vladimir Arnold (1937 – 2010), one of the most influential mathematicians of the 20th century, but also a declaration that the journal should serve to maintain and promote the scientific style characteristic for Arnold''s best mathematical works. Features of AMJ publications include: Popularity. The journal articles should be accessible to a very wide community of mathematicians. Not only formal definitions necessary for the understanding must be provided but also informal motivations even if the latter are well-known to the experts in the field. Interdisciplinary and multidisciplinary mathematics. AMJ publishes research expositions that connect different mathematical subjects. Connections that are useful in both ways are of particular importance. Multidisciplinary research (even if the disciplines all belong to pure mathematics) is generally hard to evaluate, for this reason, this kind of research is often under-represented in specialized mathematical journals. AMJ will try to compensate for this.Problems, objectives, work in progress. Most scholarly publications present results of a research project in their “final'' form, in which all posed questions are answered. Some open questions and conjectures may be even mentioned, but the very process of mathematical discovery remains hidden. Following Arnold, publications in AMJ will try to unhide this process and made it public by encouraging the authors to include informal discussion of their motivation, possibly unsuccessful lines of attack, experimental data and close by research directions. AMJ publishes well-motivated research problems on a regular basis.  Problems do not need to be original; an old problem with a new and exciting motivation is worth re-stating. Following Arnold''s principle, a general formulation is less desirable than the simplest partial case that is still unknown.Being interesting. The most important requirement is that the article be interesting. It does not have to be limited by original research contributions of the author; however, the author''s responsibility is to carefully acknowledge the authorship of all results. Neither does the article need to consist entirely of formal and rigorous arguments. It can contain parts, in which an informal author''s understanding of the overall picture is presented; however, these parts must be clearly indicated.
CiteScore:
引用分数(英语:CiteScore,CS)是一种用来反映学术期刊最近发表文章“年平均被引用次数”的衡量指标。该指标由Elsevier于 2016 年 12 月推出,以替代常用的JCR影响因子(由Clarivate计算)。 CiteScore是Scopus中系列期刊指标的一部分,包括 SNIP(源文档标准化影响),SJR (SClmago杂志排名),引用文档计数以及引用百分比。
CiteScoreSJRSNIPCiteScore排名
1.50.3750.900
学科
排名
百分位
大类:Mathematics
小类:General Mathematics
175 / 399
56%

发文信息

历年发表

年文章数是指每年6月SCI发布的IF数据中所提供的上一年全年发文数量。如2018年7月-2019年6月,显示的是2017年的发文数.对极少数热门期刊,我们会在1月份更新为最新一年的发文数。
2013年2014年2015年2016年2017年2018年2019年2020年2021年2022年
033128212528412428

投稿信息

出版周期:
4 issues per year
出版国家(地区):
Switzerland
初审时长:
26 days
投稿网址:
出版商:
Springer Nature
PubMed链接:

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Arnold Mathematical Journal - 最新文献

查看全部

Hénon Maps: A List of Open Problems

Pub Date : 2024-08-13 DOI: 10.1007/s40598-024-00252-x Julia Xénelkis de Hénon

Jordan Groups and Geometric Properties of Manifolds

Pub Date : 2024-08-12 DOI: 10.1007/s40598-024-00253-w Tatiana Bandman, Yuri G. Zarhin

Contact Cylindrical Surfaces and a Projection of a Surface Around a Parabolic Point

Pub Date : 2024-06-25 DOI: 10.1007/s40598-024-00251-y Masaru Hasegawa, Yutaro Kabata, Kentaro Saji
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