2009•Jiangxi kexueRequires access

Out-of-plane Equilibrium Points and Their Stability in the Restricted Three-body Problem with Oblateness of J_2 and J_3 Terms

Guoqing Huang

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Abstract

The restricted three-body problem is one very important model in celestial mechanics.The oblateness influences equilibium points of the restricted three-body problem.This paper studies out-of-plane equilibrium points and their stability in the restricted three-body problem with oblateness of the J2 and J3 terms.

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The restricted three-body problem is one very important model in celestial mechanics.The oblateness influences equilibium points of the restricted three-body problem.This paper studies out-of-plane equilibrium points and their stability in the restricted three-body problem with oblateness of the J2 and J3 terms.

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Available abstract

The restricted three-body problem is one very important model in celestial mechanics.The oblateness influences equilibium points of the restricted three-body problem.This paper studies out-of-plane equilibrium points and their stability in the restricted three-body problem with oblateness of the J2 and J3 terms.

Key concepts: Three-body problem, Plane (geometry), Equilibrium point, Celestial mechanics, Stability (learning theory), Physics, Classical mechanics, n-body problem

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Out-of-plane Equilibrium Points and Their Stability in the Restricted Three-body Problem with Oblateness of J_2 and J_3 Terms — Research Paper | ScholarLens