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Fast Moving Object Tracking Algorithm based on Hybrid Quantum PSO

机译:基于混合量子PSO的快速运动目标跟踪算法

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Standard particle swarm optimization (PSO) has capacity of local search exploitation and global search exploratio. The population diversity gets easily lost during the latter period of evolution, which means most particles are convergenced into near positions which is the local optimia. In this paper, a Euclid distance based hybird quantum particle swarm optimization (HQPSO) is brought up. Based on the calculation of population diversity, when the diversity is less than thereshold, population division is proposed for seperating population into two sub-populations based on Euclid distance. One sub-population near Euclid center is defined as P_N will evolve according to traditional QPSO, while the other sub-population far away from center named P_F will fly to boundery which is far away from center. In this way, population diversity would promined to get particles convergence into global optima. Benchmark functions are adopted to testify the efficiency of HQPSO. And based on HQPSO Mean shift algorithm is designed for fast moving object tracking to improve tracking efficiency and decrease detection time cost, which will overcome the "tracking lost" problem of Mean Shift algorithm.
机译:标准粒子群优化(PSO)具有本地搜索利用和全局搜索探索的能力。种群的多样性在进化的后期很容易丧失,这意味着大多数粒子会聚在附近,这是局部的乐观。本文提出了一种基于欧几里得距离的混合体量子粒子群优化算法(HQPSO)。在计算种群多样性的基础上,提出当种群的多样性小于阈值时,根据欧几里得距离将种群分为两个亚种群。欧几里得中心附近的一个亚群被定义为P_N将根据传统的QPSO进化,而远离中心的另一个亚群名为P_F将飞向远离中心的边界。这样,种群多样性将得到突出,以使粒子收敛为全局最优值。采用基准功能来证明HQPSO的效率。并且基于HQPSO设计了均值漂移算法,用于快速运动目标的跟踪,提高了跟踪效率,降低了检测时间,克服了均值漂移算法的“跟踪丢失”问题。

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