根渐开线、实数形式和图表
IF 0.8
4区 数学
Q2 MATHEMATICS
引用次数: 0
摘要
我们研究了由实的半简单李代数和它们的卡坦子代数组成的等价类对与相应根系统的卷积之间的对应关系。这可以通过引入 S- 和 Σ-图来进行图解描述，并推广佐竹和沃根的图解。本文章由计算机程序翻译，如有差异，请以英文原文为准。
Root involutions, real forms and diagrams
We study the correspondence between equivalence classes of pairs consisting of real semisimple Lie algebras and their Cartan subalgebras and involutions of the corresponding root system. This can be graphically described by introducing - and -diagrams, generalizing those of Satake and Vogan.
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来源期刊
CiteScore
1.30
自引率
0.00%
发文量
41
审稿时长
40 days
期刊介绍：
Our aim is to publish papers of interest to a wide mathematical audience. Our main interest is in expository articles that make high-level research results more widely accessible. In general, material submitted should be at least at the graduate level.Main articles must be written in such a way that a graduate-level research student interested in the topic of the paper can read them profitably. When the topic is quite specialized, or the main focus is a narrow research result, the paper is probably not appropriate for this journal. Most original research articles are not suitable for this journal, unless they have particularly broad appeal.Mathematical notes can be more focused than main articles. These should not simply be short research articles, but should address a mathematical question with reasonably broad appeal. Elementary solutions of elementary problems are typically not appropriate. Neither are overly technical papers, which should best be submitted to a specialized research journal.Clarity of exposition, accuracy of details and the relevance and interest of the subject matter will be the decisive factors in our acceptance of an article for publication. Submitted papers are subject to a quick overview before entering into a more detailed review process. All published papers have been refereed.
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