The Lie algebra of the group of motions of a phenomenologically symmetric geometry

被引：0

作者：

V. A. Kyrov

机构：

[1] Gorno-Altaisk State University,

来源：

Mathematical Notes | 2012年 / 91卷

关键词：

Lie algebra of the group of motions; phenomenologically symmetric geometry; metric function; local motion;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

页码：298 / 301

页数：3

共 50 条

[41] BETHE SUBALGEBRAS OF THE GROUP ALGEBRA OF THE SYMMETRIC GROUP
Mukhin, E.
Tarasov, V.
Varchenko, A.
[J]. TRANSFORMATION GROUPS, 2013, 18 (03) : 767 - 801
[42] Bethe subalgebras of the group algebra of the symmetric group
E. Mukhin*
V. Tarasov**
A. Varchenko**
[J]. Transformation Groups, 2013, 18 : 767 - 801
[43] On the Lie transformation algebra of monoids in symmetric monoidal categories
Banerjee, Abhishek
[J]. RENDICONTI DEL SEMINARIO MATEMATICO DELLA UNIVERSITA DI PADOVA, 2014, 131 : 151 - 157
[44] A method to obtain the lie group associated with a nilpotent Lie algebra
Benjumea, J. C.
Echarte, F. J.
Nunez, J.
Tenorio, A. F.
[J]. COMPUTERS & MATHEMATICS WITH APPLICATIONS, 2006, 51 (9-10) : 1493 - 1506
[45] Notes on G2: The Lie algebra and the Lie group
Draper Fontanals, Cristina
[J]. DIFFERENTIAL GEOMETRY AND ITS APPLICATIONS, 2018, 57 : 23 - 74
[46] ON THE LIE-ALGEBRA OF A FINITE-GROUP OF LIE TYPE
KANEDA, M
SEITZ, GM
[J]. JOURNAL OF ALGEBRA, 1982, 74 (02) : 333 - 340
[47] Disjointness of a Simple Matrix Lie Group and Its Lie Algebra
Michael Larsen
[J]. Vietnam Journal of Mathematics, 2024, 52 : 445 - 450
[48] Disjointness of a Simple Matrix Lie Group and Its Lie Algebra
Larsen, Michael
[J]. VIETNAM JOURNAL OF MATHEMATICS, 2024, 52 (02) : 445 - 450
[49] Bounded algebraic geometry over a free lie algebra
Daniyarova E.Y.
Remeslennikov V.N.
[J]. Algebra and Logic, 2005, 44 (3) : 148 - 167
[50] Recovering the Lie algebra from its extremal geometry
Cuypers, Hans
Roberts, Kieran
Shpectorov, Sergey
[J]. JOURNAL OF ALGEBRA, 2015, 441 : 196 - 215

← 1 2 3 4 5 →