Maximal Surfaces on Five-Dimensional Group Structures
- Авторы: Karmanova M.1
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Учреждения:
- Sobolev Institute of Mathematics
- Выпуск: Том 59, № 3 (2018)
- Страницы: 442-457
- Раздел: Article
- URL: https://journals.rcsi.science/0037-4466/article/view/171859
- DOI: https://doi.org/10.1134/S0037446618030072
- ID: 171859
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Аннотация
For the classes of the mappings Lipschitz in the sub-Riemannian sense and taking values in the Heisenberg group we introduce some suitable notions of variation of an argument and the corresponding increment of the area functional and derive several basic properties of maximal surfaces on the five-dimensional sub-Lorentzian structures.
Об авторах
M. Karmanova
Sobolev Institute of Mathematics
Автор, ответственный за переписку.
Email: maryka@math.nsc.ru
Россия, Novosibirsk