Cantitate/Preț
Produs

Dynamical Trapping and Evolution in the Solar System: Astrophysics and Space Science Library, cartea 106

Editat de Vassilis V. Markellos, Yoshihide Kozai
en Limba Engleză Paperback – 9 oct 2011

Din seria Astrophysics and Space Science Library

Preț: 38891 lei

Puncte Express: 583

Carte tipărită la comandă

Livrare economică 11-25 august

Livrare prin curier în România Termenul estimat este afișat lângă disponibilitate.
Transport gratuit de la 40000 lei Plată online sau ramburs, în funcție de opțiunile comenzii.
Retur gratuit în 14 zile Comandă securizată și suport în română.

Specificații

ISBN-13: 9789400972162
ISBN-10: 9400972164
Pagini: 444
Ilustrații: 440 p.
Dimensiuni: 170 x 244 x 24 mm
Greutate: 0.76 kg
Ediția:Softcover reprint of the original 1st ed. 1983
Editura: Springer
Colecția Astrophysics and Space Science Library
Seria Astrophysics and Space Science Library

Locul publicării:Dordrecht, Netherlands

Public țintă

Research

Cuprins

I — Satellites and Planets.- High Order Resonances in the Evolution of the Lunar Orbit.- A Re-Consideration of the Evolution Hypothesis of the Origin of the Resonances Among Saturn’s Satellites.- Orientation of a Satellite Located at the Libration Point in the Restricted Three-Body Problem.- Theory of the Libration of the Moon (Abstract).- Regularization of the Equations of Motion in a Central Force-Field. Application to the Zonal Earth Satellite.- The JPL “Long Ephemeris”, DE102/LE51.- A Collection of Galilean Satellite Eclipses 1652–1982.- The Study of Planetary Secular Perturbations.- Perturbations due to the Asteroid Belt.- II — Comets and Meteor Streams.- Physical Processes Affecting the Motion of Small Bodies in the Solar System and their Application to the Evolution of Meteor Streams.- The Orbital Evolution of the Perseid and Quadrantid Meteor Streams.- Steady State Number of the Extinct Comets in High-Inclination Orbits.- Ejection of Particles from Comet Lexell: The Gravitational Influence of Jupiter.- Capture of the Comet P/Boethin by Jupiter.- III — Asteroids.- Families of Asteroids.- Regions of Stability of Asteroids.- The Stability of Some Asteroids.- On the Stability of Resonant Asteroid Orbits.- Long Periods in the Three-Dimensional Motion of Trojan Asteroids.- Resonant Asteroidal Motion in the Kirkwood Gaps: A Three-Dimensional Study (Abstract).- Orbital Evolution of Trojan Asteroids.- Collisional Origin of Asteroid Families: Effects of the Target’s Gravity.- Analysis of a Simple Mechanism to Deplete the Kirkwood Gaps.- On the Ages of Asteroid Families.- IV — Periodic Orbits.- The Mechanism of Branching of Three-Dimensional Periodic Orbits from the Plane.- Stability and Bifurcations of Symmetric Periodic Orbits in the Restricted 3-BodyProblem.- Resonant Three-Dimensional Periodic Solutions About the Triangular Equilibrium Points in the Restricted Problem.- Asymmetric Periodic Orbits in the Three-Body Problem and their Stability.- Construction of Periodic Orbits, Problems of Stability and Period Determination, in the Elliptical Non-Planar Restricted Problem.- Symmetric Periodic Orbits in the Anisotropic Kepler Problem.- Characteristics of Periodic Orbits in Elliptical Galaxies.- V — Trapped Motion in the Three-Body Problem.- Asymptotic Approach to Mirror Conditions as a Trapping Mechanism in N-Body Hierarchical Dynamical Systems.- New Results for the Linear Stability of the Triangular Points in the Elliptic Restricted Problem.- On Topological Stability in the General Three and Four-Body Problem.- Boundaries for the Equipotential Curves in the Elliptic Restricted Three-Body Problem.- Capture Escape Boundary in the Collinear Restricted Three-Body Problem.- Doubly Asymptotic Orbits at the Unstable Equilibrium in the Elliptic Restricted Problem.- VI — Miscellaneous Dynamics.- The Planar Inverse Problem for Autonomous Systems.- Analytical Theory of a Trapping in a Two-Body Problem of Variable Mass.- Low Velocity Encounters of Minor Bodies with the Outer Planets.- Trapping Time of Resonant Orbits in Presence of Poynting — Robertson Drag.- Degenerate Dynamical Systems and the Disappearance of (K.A.M.-Type) Integrals of Motion.- Index of Names.- Index of Subjects.