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Constant-Power Engines in Flights to L4 point of the Earth-Moon System

机译:恒功率引擎在飞往月球系统L4点的飞行中

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The transfer is studied in the context of the classical Circular Restricted Three-Body Problem. The initial state is on a geosinchronous orbit and the terminal state is the L4 triangular Lagrangian point. The use of controllable acceleration engine by minimization of a time integral of the squared engine acceleration, the optimization problem is separated into two sub-problems: dynamical and parametric ones. Initial mass to constant output power ratio variation is mainly studied, depending on the transfer duration and initial thrust acceleration for fixed power jet (specific impulse is within the limits of the VASIMR magneto-plasma engine). The Two Point Boundary Value Problem is solved when the startup speed is circular or when the initial thrust acceleration is given. Time variation of the obtained state and control variables is represented relative to Earth in geocentric equatorial inertial system.
机译:在经典的循环限制三体问题的背景下研究转移。初始状态为地球同步轨道,最终状态为L4三角拉格朗日点。通过最小化发动机加速度平方的时间积分来使用可控制的加速发动机,将优化问题分为两个子问题:动力问题和参数问题。主要研究了初始质量与恒定输出功率之比的变化,具体取决于传递时间和固定功率射流的初始推力加速度(特定脉冲在VASIMR磁等离子体发动机的范围内)。当启动速度为圆形或给出初始推力加速度时,可解决两点边值问题。在地心赤道惯性系统中,相对于地球表示获得的状态和控制变量的时间变化。

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