GRADED CONTRACTION ON PAULI GRADING SL(3;C)
Lie algebra sl(n;C) is one of classical Lie algebra. In this research, we will see another Lie algebra that generated from grading contraction of the classical Lie algebra sl(n;C). The Lie algebra obtained is called the solution of the grading contraction. In particular, we will use Pauli grading...
Saved in:
| Main Author: | |
|---|---|
| Format: | Final Project |
| Language: | Indonesia |
| Online Access: | https://digilib.itb.ac.id/gdl/view/56874 |
| Tags: |
Add Tag
No Tags, Be the first to tag this record!
|
| Institution: | Institut Teknologi Bandung |
| Language: | Indonesia |
| id |
id-itb.:56874 |
|---|---|
| spelling |
id-itb.:568742021-07-21T18:57:39ZGRADED CONTRACTION ON PAULI GRADING SL(3;C) Saputra, Reynald Indonesia Final Project Lie algebra, grading, grading Pauli, contraction grading iii INSTITUT TEKNOLOGI BANDUNG https://digilib.itb.ac.id/gdl/view/56874 Lie algebra sl(n;C) is one of classical Lie algebra. In this research, we will see another Lie algebra that generated from grading contraction of the classical Lie algebra sl(n;C). The Lie algebra obtained is called the solution of the grading contraction. In particular, we will use Pauli grading (one of the fine grading for sl(n;C)) and review when n = 3. From the Pauli grading of sl(3;C), we will get 48 contraction equations and use the symmetry group of Pauli grading to solve it. Furthemore, we will also review when n = 2, n = 4 and the Levi decomposition of contraction Pauli grading sl(3;C). text |
| institution |
Institut Teknologi Bandung |
| building |
Institut Teknologi Bandung Library |
| continent |
Asia |
| country |
Indonesia Indonesia |
| content_provider |
Institut Teknologi Bandung |
| collection |
Digital ITB |
| language |
Indonesia |
| description |
Lie algebra sl(n;C) is one of classical Lie algebra. In this research, we will see
another Lie algebra that generated from grading contraction of the classical Lie
algebra sl(n;C). The Lie algebra obtained is called the solution of the grading
contraction. In particular, we will use Pauli grading (one of the fine grading for
sl(n;C)) and review when n = 3. From the Pauli grading of sl(3;C), we will get
48 contraction equations and use the symmetry group of Pauli grading to solve it.
Furthemore, we will also review when n = 2, n = 4 and the Levi decomposition of
contraction Pauli grading sl(3;C). |
| format |
Final Project |
| author |
Saputra, Reynald |
| spellingShingle |
Saputra, Reynald GRADED CONTRACTION ON PAULI GRADING SL(3;C) |
| author_facet |
Saputra, Reynald |
| author_sort |
Saputra, Reynald |
| title |
GRADED CONTRACTION ON PAULI GRADING SL(3;C) |
| title_short |
GRADED CONTRACTION ON PAULI GRADING SL(3;C) |
| title_full |
GRADED CONTRACTION ON PAULI GRADING SL(3;C) |
| title_fullStr |
GRADED CONTRACTION ON PAULI GRADING SL(3;C) |
| title_full_unstemmed |
GRADED CONTRACTION ON PAULI GRADING SL(3;C) |
| title_sort |
graded contraction on pauli grading sl(3;c) |
| url |
https://digilib.itb.ac.id/gdl/view/56874 |
| _version_ |
1822002477224951808 |