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Latin hypercube sampling applied to reliability-based multidisciplinary design optimization of a launch vehicle

机译:拉丁超立方体采样应用于基于可靠性的运载火箭多学科设计优化

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In this paper, Reliability-Based Multidisciplinary Design Optimization (RBMDO) of a two-stage solid propellant expendable launch vehicle (LV) is investigated. Propulsion, weight, aerodynamics (geometry) and trajectory (performance) disciplines are used in an appropriate combination. Throw weight minimization is chosen as objective function. Design variables for system level optimization are selected from propulsion, geometry and trajectory disciplines. Mission constraints contain the final velocity, the height above ground, and flight path angle. The constraints that appear during the flight are also considered. Assuming a normal distribution for the uncertain variables, Latin Hypercube Sampling (LHS) method selects the sample values for simulation runs which are eventually utilized for calculating probability density function of constraints and their reliability at each design point. Sequential Quadratic Programming (SQP) technique is used to achieve the optimal solution. Although the launch vehicle throw weight is increased negligibly in comparison with deterministic optimization, results show that the reliability-based method satisfied desired reliability of the constraints.
机译:本文研究了两阶段固体推进剂消耗性运载火箭(LV)的基于可靠性的多学科设计优化(RBMDO)。推进,重量,空气动力学(几何)和弹道(性能)学科以适当的组合使用。选择投掷重量最小作为目标函数。用于系统级优化的设计变量选自推进,几何和轨迹学科。任务约束包括最终速度,地面高度和飞行路径角度。还考虑了飞行过程中出现的约束。假定不确定变量的正态分布,拉丁文超立方体抽样(LHS)方法选择用于模拟运行的样本值,这些样本值最终用于计算约束的概率密度函数及其在每个设计点的可靠性。顺序二次规划(SQP)技术用于实现最佳解决方案。尽管与确定性优化相比,运载火箭的抛掷重量增加了微不足道,但结果表明,基于可靠性的方法满足了约束的期望可靠性。

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