Zero curvature conditions and conformal covariance
| ISSN: |
1089-7658
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|---|---|
| Source: |
AIP Digital Archive
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| Topics: |
Mathematics
Physics
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| Notes: |
Two-dimensional zero curvature conditions with special emphasis on conformal properties are investigated in detail and the appearance of covariant higher order differential operators constructed in terms of a projective connection is elucidated. The analysis is based on the Kostant decomposition of simple Lie algebras in terms of representations with respect to their "principal'' SL(2) subalgebra.
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| Type of Medium: |
Electronic Resource
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| URL: |
| _version_ | 1798289714272272384 |
|---|---|
| autor | Akemann, G. Grimm, R. |
| autorsonst | Akemann, G. Grimm, R. |
| book_url | http://dx.doi.org/10.1063/1.530224 |
| datenlieferant | nat_lic_papers |
| hauptsatz | hsatz_simple |
| identnr | NLZ219215650 |
| issn | 1089-7658 |
| journal_name | Journal of Mathematical Physics |
| materialart | 1 |
| notes | Two-dimensional zero curvature conditions with special emphasis on conformal properties are investigated in detail and the appearance of covariant higher order differential operators constructed in terms of a projective connection is elucidated. The analysis is based on the Kostant decomposition of simple Lie algebras in terms of representations with respect to their "principal'' SL(2) subalgebra. |
| package_name | American Institute of Physics (AIP) |
| publikationsjahr_anzeige | 1993 |
| publikationsjahr_facette | 1993 |
| publikationsjahr_intervall | 8009:1990-1994 |
| publikationsjahr_sort | 1993 |
| publikationsort | College Park, Md. |
| publisher | American Institute of Physics (AIP) |
| reference | 34 (1993), S. 818-835 |
| search_space | articles |
| shingle_author_1 | Akemann, G. Grimm, R. |
| shingle_author_2 | Akemann, G. Grimm, R. |
| shingle_author_3 | Akemann, G. Grimm, R. |
| shingle_author_4 | Akemann, G. Grimm, R. |
| shingle_catch_all_1 | Akemann, G. Grimm, R. Zero curvature conditions and conformal covariance Two-dimensional zero curvature conditions with special emphasis on conformal properties are investigated in detail and the appearance of covariant higher order differential operators constructed in terms of a projective connection is elucidated. The analysis is based on the Kostant decomposition of simple Lie algebras in terms of representations with respect to their "principal'' SL(2) subalgebra. 1089-7658 10897658 American Institute of Physics (AIP) |
| shingle_catch_all_2 | Akemann, G. Grimm, R. Zero curvature conditions and conformal covariance Two-dimensional zero curvature conditions with special emphasis on conformal properties are investigated in detail and the appearance of covariant higher order differential operators constructed in terms of a projective connection is elucidated. The analysis is based on the Kostant decomposition of simple Lie algebras in terms of representations with respect to their "principal'' SL(2) subalgebra. 1089-7658 10897658 American Institute of Physics (AIP) |
| shingle_catch_all_3 | Akemann, G. Grimm, R. Zero curvature conditions and conformal covariance Two-dimensional zero curvature conditions with special emphasis on conformal properties are investigated in detail and the appearance of covariant higher order differential operators constructed in terms of a projective connection is elucidated. The analysis is based on the Kostant decomposition of simple Lie algebras in terms of representations with respect to their "principal'' SL(2) subalgebra. 1089-7658 10897658 American Institute of Physics (AIP) |
| shingle_catch_all_4 | Akemann, G. Grimm, R. Zero curvature conditions and conformal covariance Two-dimensional zero curvature conditions with special emphasis on conformal properties are investigated in detail and the appearance of covariant higher order differential operators constructed in terms of a projective connection is elucidated. The analysis is based on the Kostant decomposition of simple Lie algebras in terms of representations with respect to their "principal'' SL(2) subalgebra. 1089-7658 10897658 American Institute of Physics (AIP) |
| shingle_title_1 | Zero curvature conditions and conformal covariance |
| shingle_title_2 | Zero curvature conditions and conformal covariance |
| shingle_title_3 | Zero curvature conditions and conformal covariance |
| shingle_title_4 | Zero curvature conditions and conformal covariance |
| sigel_instance_filter | dkfz geomar wilbert ipn albert |
| source_archive | AIP Digital Archive |
| timestamp | 2024-05-06T08:05:13.626Z |
| titel | Zero curvature conditions and conformal covariance |
| titel_suche | Zero curvature conditions and conformal covariance |
| topic | SA-SP U |
| uid | nat_lic_papers_NLZ219215650 |