Symmetric continuous linear functionals on complex space L (0,1)
Characterization of symmetric linear functionals as the simplest polynomials. The proof of the theory that every symmetric continuous linear functional on the complex space L (0,1) can be represented as the Lebesgue integral, multiplied by a constant.
| Рубрика | Математика |
| Предмет | Math |
| Вид | статья |
| Язык | английский |
| Прислал(а) | Vasylyshyn T.V. |
| Дата добавления | 25.03.2016 |
| Размер файла | 55,3 K |
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