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An Efficient Algorithm for Solving Differential Equations to Facilitate Modeling and Simulation of Aerospace Systems

机译:一种求解微分方程的高效算法,便于航空系统建模与仿真

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Differential equations play a prominent role in aerospace engineering by modeling aerospace structures, describing important phenomena, and simulating mathematical behavior of aerospace dynamical systems. Presently, aerospace systems have become more complex, space vehicle missions require more hours of simulation time to complete a maneuver, and high-performance missiles require more logical decisions in there phases of flight. Because of these conditions, a computationally efficient algorithm for solving these differential equations is highly demanded to significantly reduce the computing time. This paper presents an efficient method for solving the differential equations by using variational iteration method, which can be implemented into software package to dramatically reduce the computing time for simulating the aerospace systems thereby significantly improving computer's performance in real-time design and simulation of aircrafts, spacecrafts, and other aerospace vehicles.
机译:微分方程通过建模航空航天结构,描述气涵动态系统的重要现象和模拟数学行为,在航空航天工程中发挥着突出作用。 目前,航空航天系统变得更加复杂,太空车辆任务需要更多时间的仿真时间来完成机动,高性能导弹在飞行阶段需要更多的逻辑决策。 由于这些条件,非常需要一种用于解决这些微分方程的计算高效算法,以显着降低计算时间。 本文介绍了通过使用变分迭代方法来解决微分方程的有效方法,该方法可以实现为软件包,从而显着降低了模拟航空航天系统的计算时间,从而显着提高了计算机的实时设计和模拟的计算机的性能, 宇宙飞船和其他航空航天车辆。

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