On the scattering map and homoclinic connections between Lyapunov orbits
|
Descargar SCORM
Este recurso ha sido solicitado 1 veces (0 veces en los últimos 31 días).
Para poder solicitar este recurso debe identificarse como usuario de la biblioteca
|
| |
Ver
Detalles del recurso
|
|
|
On the scattering map and homoclinic connections between Lyapunov orbits
|
| Id. |
38562295 |
| Idioma |
inglés
|
| Titulo |
On the scattering map and homoclinic connections between Lyapunov orbits |
| Autor(es) |
Cancalias Vila, Elisabet
Delshams, Amadeu
Masdemont Soler, Josep
Roldán González, Pablo
|
| Localización |
http://hdl.handle.net/2117/146
http://hdl.handle.net/2072/2261
|
| Versión |
1.0 |
| Estado |
Final
|
| Descripción |
Homoclinic and heteroclinic connections between planar Lyapunov orbits of theSun-Earth and Earth-Moon models can be found by using their hyperbolicinvariant manifolds and Poincare section representations. These connections canbe classified in bifurcation families according to the range of values of theassociated Jacobi constant. In the formalism of invariant manifolds (as theaforementioned Jacobi constant changes) the foliation of all Lyapunov orbits isa Normally Hyperbolic Invariant Manifold. In this context, the homoclinicconnections correspond to the so called Scattering map of this NHIM intoitself. In this work, the Scattering map is studied as a possible way toformally describe the asymptotic connections arising from the natural dynamicsof the Sun-Earth and Earth-Moon problems.
|
| Tipo |
35
631588 bytes
application/pdf
|
| Palabras clave |
Cosmología i cosmogonia
|
| Tipo de Interactividad |
Expositivo
|
| Nivel de Interactividad |
muy bajo
|
| Audiencia |
Estudiante
Profesor
Autor
|
| Estructura |
Atomic |
| Coste |
no
|
| Copyright |
sí
|
| Formatos |
35
631588 bytes
application/pdf
|
| Requerimientos técnicos |
Browser: Any
|
| Fecha de contribución |
16-may-2009 |
| Contacto |
|
|
|
|
|
Valoración de los usuarios
No hay ninguna valoración para este recurso. Sea el primero en
valorar este recurso.
|
|
|
|
