THE HEISENBERG'S TRIDIMENSIONAL GROUP H3
On the basis of [7], we have the necessary theory to study the Heisenberg's group geometry. This paper goal is to carry the whole results to the tridimensional case. We are helped by the characteristics of the Ado theorema(see [3]): "All Lie algebra of dimension n can be characterized with...
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Universidad Nacional Mayor de San Marcos
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doaj-bdf0f30949eb425ba13566c3d48633652020-11-25T00:17:05ZspaUniversidad Nacional Mayor de San MarcosPesquimat1560-912X1609-84392014-09-017210.15381/pes.v7i2.93558350THE HEISENBERG'S TRIDIMENSIONAL GROUP H3Richard santiago Quispe Rivas0Facultad de Ciencias Matemáticas - Universidad Nacional Mayor de San Marcos – Lima - Lima – PerúOn the basis of [7], we have the necessary theory to study the Heisenberg's group geometry. This paper goal is to carry the whole results to the tridimensional case. We are helped by the characteristics of the Ado theorema(see [3]): "All Lie algebra of dimension n can be characterized within the square matrix algebra of nxn".http://revistasinvestigacion.unmsm.edu.pe/index.php/matema/article/view/9355Algebra de Liegrupo de Heisemberggeneralizadosálgebra de Heisemberg. |
collection |
DOAJ |
language |
Spanish |
format |
Article |
sources |
DOAJ |
author |
Richard santiago Quispe Rivas |
spellingShingle |
Richard santiago Quispe Rivas THE HEISENBERG'S TRIDIMENSIONAL GROUP H3 Pesquimat Algebra de Lie grupo de Heisemberg generalizados álgebra de Heisemberg. |
author_facet |
Richard santiago Quispe Rivas |
author_sort |
Richard santiago Quispe Rivas |
title |
THE HEISENBERG'S TRIDIMENSIONAL GROUP H3 |
title_short |
THE HEISENBERG'S TRIDIMENSIONAL GROUP H3 |
title_full |
THE HEISENBERG'S TRIDIMENSIONAL GROUP H3 |
title_fullStr |
THE HEISENBERG'S TRIDIMENSIONAL GROUP H3 |
title_full_unstemmed |
THE HEISENBERG'S TRIDIMENSIONAL GROUP H3 |
title_sort |
heisenberg's tridimensional group h3 |
publisher |
Universidad Nacional Mayor de San Marcos |
series |
Pesquimat |
issn |
1560-912X 1609-8439 |
publishDate |
2014-09-01 |
description |
On the basis of [7], we have the necessary theory to study the Heisenberg's group geometry. This paper goal is to carry the whole results to the tridimensional case. We are helped by the characteristics of the Ado theorema(see [3]): "All Lie algebra of dimension n can be characterized within the square matrix algebra of nxn". |
topic |
Algebra de Lie grupo de Heisemberg generalizados álgebra de Heisemberg. |
url |
http://revistasinvestigacion.unmsm.edu.pe/index.php/matema/article/view/9355 |
work_keys_str_mv |
AT richardsantiagoquisperivas theheisenbergstridimensionalgrouph3 AT richardsantiagoquisperivas heisenbergstridimensionalgrouph3 |
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1725381150792220672 |