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Evolution of Periodic Orbits in the Sun-Saturn System
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作者 Niraj Pathak R. K. Sharma v. o. thomas 《International Journal of Astronomy and Astrophysics》 2016年第2期175-197,共23页
We analyze the periodic orbits, quasi periodic orbits and chaotic orbits in the photo gravitational Sun-Saturn system incorporating actual oblateness of Saturn in the planar circular restricted three body problem. In ... We analyze the periodic orbits, quasi periodic orbits and chaotic orbits in the photo gravitational Sun-Saturn system incorporating actual oblateness of Saturn in the planar circular restricted three body problem. In this paper, we study the effect of solar radiation pressure on the location of Sun centered and Saturn centered orbits, its diameter, semi major axis and eccentricity by taking different values of solar radiation pressure q and different values of Jacobi constant “C”, and by considering actual oblateness of Saturn using Poincare surface of section (PSS) method. It is ob-served that by the introduction of perturbing force due to solar radiation pressure admissible range of Jacobi constant C decreases, it is also observed that as value of C decreases the number of islands decreases and as a result the number of periodic and quasi periodic orbits decreases.Fur-ther, the periodic orbits around Saturn and Sun moves towards Sun by decreasing perturbation due to solar radiation pressure q for a specific choice of Jacobi constant C. It is also observed that due to solar radiation pressure, semi major axis and eccentricity of Sun centered periodic orbit reduces, whereas, due to solar radiation pressure uniform change in semi major axis and eccen-tricity of Saturn centered periodic orbits is observed. 展开更多
关键词 Restricted Three Body Problem Sun-Saturn System Periodic Orbits Quasi Periodic Orbits Chaotic Orbits Photo Gravitation OBLATENESS Poincare Surface Section
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Evolution of the “f” Family Orbits in the Photo Gravitational Sun-Saturn System with Oblateness
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作者 Niraj Pathak v. o. thomas 《International Journal of Astronomy and Astrophysics》 2016年第3期254-271,共19页
We analyze the periodic orbits of “f” family (simply symmetric retrograde periodic orbits) and the regions of quasi-periodic motion around Saturn in the photo gravitational Sun-Saturn system in the framework of plan... We analyze the periodic orbits of “f” family (simply symmetric retrograde periodic orbits) and the regions of quasi-periodic motion around Saturn in the photo gravitational Sun-Saturn system in the framework of planar circular restricted three-body problem with oblateness. The location, nature and size of these orbits are studied using the numerical technique of Poincare surface of sections (PSS). In this paper we analyze these orbits for different solar radiation pressure (q) and actual oblateness coefficient of Sun Saturn system. It is observed that as Jacobi constant (C) increases, the number of islands in the PSS and consequently the number of periodic and quasi-periodic orbits increase. The periodic orbits around Saturn move towards the Sun with decrease in solar radiation pressure for given value of “C”. It is observed that as the perturbation due to solar radiation pressure decreases, the two separatrices come closer to each other and also come closer to Saturn. It is found that the eccentricity and semi major axis of periodic orbits at both separatrices are increased by perturbation due to solar radiation pressure. 展开更多
关键词 Restricted Three Body Problem Sun-Saturn System “f” Family Periodic Orbits Region of Quasi Periodic Orbits Photo Gravitation OBLATENESS Poincare Surface of Section
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Analysis of Effect of Solar Radiation Pressure of Bigger Primary on the Evolution of Periodic Orbits
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作者 Niraj Pathak v. o. thomas 《International Journal of Astronomy and Astrophysics》 2016年第4期464-493,共30页
Evolution of periodic orbits in Sun-Mars and Sun-Earth systems are analyzed using Poincare surface of section technique and the effects of solar radiation pressure of bigger primary and actual oblateness... Evolution of periodic orbits in Sun-Mars and Sun-Earth systems are analyzed using Poincare surface of section technique and the effects of solar radiation pressure of bigger primary and actual oblateness of smaller primary on these orbits areconsidered. It is observed that solar radiation pressure of bigger primary has substantial effect on period, orbit’s shape, size and their position in the phase space. Since these orbits can be used for the design of low energy transfer trajectories, so perturbations due to solar radiation pressure has to be understood and should be taken care of during trajectory design. It is also verified that stability of such orbits are negligible so they can be used as transfer orbit. For each pair of solar radiation pressure q and Jacobi constant C we get two separatrices where stability of island becomes zero. In this paper, detailed stability analysis of periodic orbit having two loops is given when q = 0.9845. 展开更多
关键词 Restricted Three Body Problem Low Energy Trajectory Design Periodic Orbits Solar Radiation Pressure Poincare Surface of Section
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Analysis of Effect of Oblateness of Smaller Primary on the Evolution of Periodic Orbits
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作者 Niraj Pathak v. o. thomas 《International Journal of Astronomy and Astrophysics》 2016年第4期440-463,共24页
Evolution of periodic orbits in Sun-Mars and Sun-Earth systems are analyzed using Poincare surface of section technique and the effects of oblateness of smaller primary on these orbits are considered. It is observed t... Evolution of periodic orbits in Sun-Mars and Sun-Earth systems are analyzed using Poincare surface of section technique and the effects of oblateness of smaller primary on these orbits are considered. It is observed that oblateness of smaller primary has substantial effect on period, orbit’s shape, size and their position in the phase space. Since these orbits can be used for the design of low energy transfer trajectories, so perturbations due to planetary oblateness has to be understood and should be taken care of during trajectory design. In this paper, detailed stability analysis of periodic orbit having three loops is given for A<sub>2</sub> = 0.0001. 展开更多
关键词 Restricted Three Body Problem Low Energy Trajectory Design Periodic Orbits OBLATENESS Poincare Surface of Section
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