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Robust Statistical Methods for Analysis of Ship Motion Simulation Results

机译:可靠的统计方法分析船舶运动仿真结果

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Simulation of ship motion is becoming increasingly more viable as a method for estimating the value of parameters that can be used for design, life-cycle management, risk analysis, developing and validating operational tactics, training, etc. It is vitally important to be able to draw sound conclusions from the simulation results. An examination of the process for obtaining parameter estimates and the means of determining their reliability is key to evaluating the confidence that can be placed in the results and avoiding drawing inappropriate conclusions from the simulation results. An extension of Chebyshev's Theorem was developed to provide a robust general tool to provide a conservative estimate of the probability that the parameter is within a specific interval. In addition, a method for determining the number of simulation runs required is suggested. A : wave amplitude; k : wave number; x : position; t : time; ε : phase angle; Η : wave height; ω : wave frequency; a : small change in sample mean; c : coefficient of v in half-interval of the Extended; Chebyshev's Inequality; E[·] : expected value; k : coefficient of σ (standard deviation) in half-interval; of the standard Chebyshev's Inequality; l : center of the interval in the Chebyshev's; Inequalities; n : number of simulations required; P(·) : probability; p(x) : probability density function; p(x_i) : probability density function evaluated at x_i; Q : 1 - P; X : random variable; x : Sample mean; i.e., expected value of X based on the; sample; x_i : specific value of the random variable; x_(n+1) : next value to be added; μ : population mean; σ : population standard deviation
机译:作为一种可用于设计,生命周期管理,风险分析,制定和验证操作策略,培训等参数值的方法,模拟船舶运动变得越来越可行。从仿真结果中得出合理的结论。检查获得参数估计的过程以及确定其可靠性的方法是评估可置于结果中的置信度并避免从模拟结果中得出不正确结论的关键。切比雪夫定理的扩展是为了提供一个健壮的通用工具,以提供对该参数在特定间隔内的概率的保守估计。此外,提出了一种用于确定所需仿真运行次数的方法。 A:波幅; k:波数; x:位置; t:时间; ε:相角; H:波高; ω:波频率; a:样本均值的微小变化; c:扩展的半间隔的v系数;切比雪夫不等式; E [·]:期望值; k:半间隔的σ(标准偏差)系数;标准的切比雪夫不等式; l:间隔的中心,位于切比雪夫(Chebyshev)中;不平等; n:所需的仿真次数; P(·):概率; p(x):概率密度函数; p(x_i):在x_i处评估的概率密度函数; Q:1-P; X:随机变量; x:样本均值;即基于的X的期望值;样品; x_i:随机变量的特定值; x_(n + 1):要添加的下一个值; μ:总体平均值; σ:人口标准偏差

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