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A New Artificial Intelligence Approach for 2D Path Planning for Underwater Vehicles Avoiding Static and Energized Obstacles

机译:一种新的人工智能方法,用于水下车辆的2D路径规划,避免静电和通电障碍

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Optimal trajectories in energetic environment for underwater vehicles can be computed using a numerical solution of the optimal control problem (OCP). An underwater vehicle is modeled with the six dimensional nonlinear and coupled equations of motion, controlled by DC motors in all degrees of freedom. An energy performance index that should be minimized may be considered. This leads to a Two Point Boundary Value Problem (TPBVP). The resulting TPBVP is generally solved using iterative methods. In this paper, the applications of two different intelligent algorithms are briefly studied and compared versus the generally acceptable conjugate gradient penalty (CGP) method for the OCP. Genetic algorithm (GA) and particle swarm optimization (PSO) methods are applied to solve OCP. Two approaches for performance index minimization, using GA and PSO, are proposed. CGP method is used to solve the TPBVP, by applying Euler-Lagrange equation. The simulation results show that the trajectories obtained by the intelligent methods were better than that of conjugate gradient penalty. After analyzing the simple path planning problem, the problem energetic environments consisting some energy sources is propounded. The optimal paths are found using GA and PSO algorithms. The problem of collision avoidance in an energetic environment is solved and energy avoidance paths are computed.
机译:可以使用最佳控制问题(OCP)的数值解决方案来计算用于水下车辆的充满活力环境的最佳轨迹。水下车辆与六维非线性和运动方程的建模,由DC电动机控制在所有程度的自由度中。可以考虑应最小化的能量性能指标。这导致了两个点边值问题(TPBVP)。通常使用迭代方法解决得到的TPBVP。本文简要研究了两种不同智能算法的应用,与OCP的大致可接受的共轭梯度惩罚(CGP)方法进行了简要研究。遗传算法(GA)和粒子群优化(PSO)方法应用于解决OCP。建议使用GA和PSO的性能指数最小化的两种方法。 CGP方法用于通过应用Euler-Lagrange方程来解决TPBVP。仿真结果表明,通过智能方法获得的轨迹优于共轭梯度惩罚。在分析简单路径规划问题之后,发现了组成一些能量源的能量环境。使用GA和PSO算法找到最佳路径。解决了能量环境中的碰撞避免问题,并计算了能量避免路径。

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