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Capturing Velocity Function Plateaus for Efficient Marine Vehicle Collision Avoidance Calculations

机译:捕获速度函数高原以进行有效的船舶避撞计算

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Closest Point of Approach (CPA) calculations are fundamental calculations for determining the utility and safety of a candidate maneuver of a marine vessel with respect to another vessel, i.e., contact. In certain kinds of path planning, a set of CPA calculations is made for thousands of candidate maneuvers, perhaps several times per second. Furthermore, with multiple contacts, multiple sets need to be calculated. This workload can overwhelm the computational resources of the on-board computer, especially on a low-power computer commonly found on marine platforms. We present here a method for representing and forming collision avoidance utility functions called velocity functions. These utility functions are defined over all possible maneuver decisions and are piecewise linearly defined with each piece providing a linear approximation of utilities for a subset of possible decisions. The piecewise defined functions contribute to a multi-objective optimization problem where the optimal decision represents a collision free maneuver. The piecewise defined functions need not be uniformly sized. If utility function plateaus can be rapidly identified, then a handful of large pieces may replace thousands of pieces without a loss in accuracy. In this paper a set of algorithms is provided for rapid identification or capture of plateaus to greatly improve the efficiency and speed of collision avoidance multi-objective optimizations problems.
机译:最近进近点(CPA)计算是用于确定海上船舶相对于另一艘船舶(即接触)的候选操纵的效用和安全性的基本计算。在某些类型的路径规划中,针对数千个候选操作(可能每秒每秒几次)进行一组CPA计算。此外,对于多个联系人,需要计算多个集合。这种工作量会淹没船上计算机的计算资源,尤其是在海洋平台上常见的低功耗计算机上。我们在这里提出了一种表示和形成称为速度函数的避免碰撞效用函数的方法。这些效用函数是在所有可能的操纵决策上定义的,并且是分段线性定义的,每一项都为可能决策的子集提供效用的线性近似。分段定义的函数会导致多目标优化问题,其中最佳决策表示无冲突机动。分段定义的函数的大小不必统一。如果可以快速确定实用功能的平稳期,那么少数大块零件可以替换成千上万个零件,而不会降低准确性。在本文中,提供了一组算法来快速识别或捕获高原,从而大大提高了避免碰撞多目标优化问题的效率和速度。

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