Die Zusammensetzung der stetigen endlichen Transformations-gruppen

Overview of attention for article published in Mathematische Annalen, March 1889

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So far, Altmetric has seen 13 citations on 13 Wikipedia pages.

Korean

빌헬름 킬링

Cited by user Khlee560 on 23 Jan 2024

빌헬름 카를 요제프 킬링(, 1847년 5월 10일 ~ 1923년 2월 11일)은 독일의 수학자다. 리 대수와 리 군, 비유클리드 기하학에 업적을 남겼다.

Vietnamese

Wilhelm Killing

Cited by user Mwcb on 15 Feb 2023

Wilhelm Karl Joseph Killing (Sinh ngày 10 tháng 5 năm 1847 – mất ngày 11 tháng 2 năm 1923) là nhà toán học Đức có nhiều cống hiến quan trọng cho lý thuyết của các đại số…

German

E8 (Gruppe)

Cited by user Lómelinde on 22 Sep 2022

In der Mathematik ist E8 eine von mehreren eng verwandten außergewöhnlichen einfachen Lie-Gruppen, linearen algebraischen Gruppen oder Lie-Algebren der Dimension 248.

Swedish

E8 (matematik)

Cited by user Theauthorityonthissubject on 23 Jun 2021

E₈ är ett matematiskt objekt, närmare bestämt en Liegrupp, som först beskrevs av den tyske matematikern Wilhelm Killing mellan 1888 och 1890.

Persian

دستگاه ریشه‌ای

Cited by user Mojtabakd on 20 May 2021

Czech

Wilhelm Killing

Cited by user Vit.skorpik on 13 Apr 2017

Japanese

ルート系

Cited by user 新規作成 on 19 Jan 2017

Korean

리 군

Cited by user Osteologia on 08 Sep 2015

English

Root system

Cited by user Mark L MacDonald on 26 Nov 2012

In mathematics, a root system is a configuration of vectors in a Euclidean space satisfying certain geometrical properties.

Chinese

威廉·基灵

Cited by user 刻意 on 25 Dec 2008

Russian

E₈ (математика)

Cited by user Melirius on 07 Aug 2008

Swedish

Wilhelm Karl Joseph Killing

Cited by user Kurtan on 14 May 2008

Wilhelm Karl Joseph Killing (1847-1923) tysk matematiker som bl.a. r knd fr betydande bidrag till av liealgebra, liegrupperna och icke-euklidisk geometri.

English

Wilhelm Killing

Cited by user R.e.b. on 23 Apr 2007

Wilhelm Karl Joseph Killing (10 May 1847 – 11 February 1923) was a German mathematician who made important contributions to the theories of Lie algebras, Lie groups, and…