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A mathematical model for acceleration phase of aerodynamically alleviated catamarans and minimizing the time needed to reach final speed

机译:空气动力学缓解型双体船加速阶段的数学模型,并最大限度地减少了达到最终速度所需的时间

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摘要

Racing catamarans use aerodynamic alleviation concept which in existing extreme ground effect significantly enhances the performance. Beside design measures, controlling strategies may be employed as convenient solutions to improve the performance and address concerns regarding poor stability in these crafts. Being of substantial importance for a racing catamaran to reach the final speed as soon as possible, this study attempts to find the optimal form of changing the drive angle (as control variable) to minimize its acceleration time. In this regard, a mathematical model is developed for forward acceleration phase of these catamarans based on empirical and theoretical methods. Then the formulation and solution algorithm for the time-optimal problem are described according to an indirect method. Results for a representative racing craft have been presented in uncontrolled and controlled conditions. Problem in controlled condition has been solved without and with a predefined constraint regarding stability margin. Optimal controlling of the drive angle without stability constraint during the acceleration results in 40 % reduction in time required to reach the speed of 110 kn and 14 % reduction in resistance at this speed in comparison to the uncontrolled case. Addition of the stability constraint changes optimal solution for drive angle and causes craft trim angle follow a decreasing trend at higher speeds.
机译:竞赛型双体船采用了空气动力学缓解概念,在现有的极端地面效应下,其性能得到了显着提高。除设计措施外,控制策略还可以用作方便的解决方案,以提高性能并解决这些工艺稳定性差的问题。对于使赛车双体船尽快达到最终速度至关重要,本研究试图找到改变驱动角(作为控制变量)以使其加速时间最短的最佳形式。在这方面,基于经验和理论方法,为这些双体船的向前加速阶段建立了数学模型。然后根据间接方法描述了时间最优问题的公式和求解算法。代表赛车的结果已经在不受控制的条件下提出。已经解决了在没有和具有关于稳定裕度的预定约束的情况下解决了受控条件下的问题。与不受控制的情况相比,在加速过程中对驱动角进行最佳控制而不受稳定性的限制,可以使达到110 kn的速度所需的时间减少40%,并且在此速度下的阻力减少14%。稳定性约束的添加改变了驱动角的最佳解决方案,并导致工艺修整角在较高速度下遵循减小的趋势。

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