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A Continuation Method for Converting Trajectories from Patched Conics to Full Gravity Models

机译:一种将轨迹从修补圆锥曲线转换为全重力模型的连续方法

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摘要

A method is introduced to transition space trajectories from low fidelity patched conics models to full-ephemeris n-body dynamics. The algorithm incorporates a continuation method that progressively re-converges solution trajectories in systems with incremental changes in the dynamics. Continuation is accomplished through the variation of a control parameter, which is tied to body ephemeris locations and masses, minimum flyby altitudes, and sphere of influence sizes. The intermediate models provide a continuous and differentiable path between solutions in the simplified and n-body dynamics, and the boundary values of the control parameter replicate the patched conics and full-ephemeris models exactly. Each successive step preserves the qualitative properties of the initial guess by successively altering flyby states and body masses. A similar approach to this methodology may be taken with any simplified starting guess, such as a restricted three-body model. Trajectories computed using the patched conics conversion method presented here may include gravity assists and rendezvous with any number of target bodies, so the method is ideal for constructing interplanetary or intermoon tour missions, and is amenable to patching shorter segments together to form longer tours.
机译:引入了一种方法来将空间轨迹从低保真修补圆锥模型过渡到全短暂n体动力学。该算法结合了一种连续方法,该方法可以逐步重新收敛具有动态变化的系统中的解决方案轨迹。连续性是通过控制参数的变化来实现的,该参数与身体星历的位置和质量,最小飞越高度以及影响范围有关。中间模型在简化和n体动力学中的解决方案之间提供了连续且可区分的路径,并且控制参数的边界值精确地复制了已修补的圆锥模型和完整星历模型。每个相继的步骤通过相继更改飞越状态和体重来保留初始猜测的定性属性。可以采用任何简化的开始猜测(例如受限的三体模型)来采取与该方法类似的方法。使用此处介绍的补丁圆锥曲线转换方法计算的轨迹可能包括重力辅助和与任意数量的目标物体的会合点,因此该方法是构造行星际旅行或中间旅行任务的理想选择,并且适合将较短的部分拼接在一起以形成更长的旅行。

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