| Автор | N Buric |
| Автор | I C Percival |
| Дата выпуска | 1991-08-01 |
| dc.description | A critical function K( nu ) of a two degrees of freedom Hamiltonian system represents a fractal boundary between regular and chaotic motion as a function of frequency. The method of modular smoothing uses the transformation properties of K( nu ) for unit translation and inversion of nu to provide a rapid method of computing K( nu ). The authors demonstrate two unusual properties of the method: it is simpler for continuous time systems than for maps, and for at least one system exact results can be obtained. |
| Формат | application.pdf |
| Издатель | Institute of Physics Publishing |
| Название | Modular smoothing and finite perturbation theory |
| Тип | paper |
| DOI | 10.1088/0951-7715/4/3/019 |
| Electronic ISSN | 1361-6544 |
| Print ISSN | 0951-7715 |
| Журнал | Nonlinearity |
| Том | 4 |
| Первая страница | 981 |
| Последняя страница | 1000 |
| Аффилиация | N Buric; Sch. of Math. Sci., Queen Mary & Westfield Coll., London Univ., UK |
| Аффилиация | I C Percival; Sch. of Math. Sci., Queen Mary & Westfield Coll., London Univ., UK |
| Выпуск | 3 |
