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Nonlinear model predictive control strategy for low thrust spacecraft missions

机译:低推力航天器任务的非线性模型预测控制策略

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摘要

In this paper, two nonlinear model predictive control (MPC) strategies are applied to solve a low thrust interplanetary rendezvous problem. Each employs a unique, nonclassical parameterization of the control to adapt the nonlinear MPC approach to interplanetary orbital dynamics with low control authority. The approach is demonstrated numerically for a minimum-fuel Earth-to-Mars rendezvous maneuver, cast as a simplified coplanar circular orbit heliocentric transfer problem. The interplanetary transfer is accomplished by repeated solution of an optimal control problem over (i) a receding horizon with fixed number of control subintervals and (ii) a receding horizon with shrinking number of control subintervals, with a doubling strategy to maintain controllability. In both cases, the end time is left unconstrained. The performances of the nonlinear MPC strategies in terms of computation time, fuel consumption, and transfer time are compared for a constant thrust nuclear-electric propulsion system. For this example, the ability to withstand unmodeled effects and control allocation errors is verified. The second strategy, with shrinking number of control subintervals, is also shown to easily handle the more complicated bounded thrust nuclear-electric case, as well as a state-control-constrained solar-electric case.
机译:本文采用两种非线性模型预测控制(MPC)策略来解决低推力行星际交会问题。每一种都采用独特的非经典控制参数,以使非线性MPC方法适应低控制权限的行星际轨道动力学。在数值上论证了该方法用于最小燃料地对火星交会机动的情况,将其简化为共面圆轨道日心传递问题。通过在(i)具有固定数量的控制子区间的后退地平线和(ii)具有缩小控制子区间的数的后退地平线上反复求解最优控制问题,从而实现行星际转移,并采用倍增策略来保持可控性。在两种情况下,结束时间都不受限制。比较了恒定推力核电推进系统在计算时间,燃料消耗和传输时间方面的非线性MPC策略的性能。对于此示例,验证了承受非建模效果和控制分配错误的能力。控制子间隔数量减少的第二种策略也显示出可以轻松处理更复杂的有界推力核电情况以及受状态控制约束的太阳能电情况。

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