摘要
现实场景中人们感兴趣的目标或事件往往与场景中正在移动的物体有关,使得运动目标检测往往成为许多应用中进行信息提取的关键步骤和富有挑战的问题。首先利用单应性变换作为背景运动模型,利用上一帧得到的前景掩码图限制背景运动的估算区域,提取更纯净的背景运动;其次使用具有可变学习速率的双模单高斯模型,获得不被污染的背景模型,融合运动目标的时空信息,生成前景概率图并预测下一帧的检测区域;后依据前景概率图构造自适应的前景自适应判决阈值,进行运动目标检测,并利用核密度估计进一步优化检测结果。实验结果表明,算法可以适用光照变化、复杂运动等场景,具有较低的计算复杂度,查准率、召回率和F值等指标平均提升0.52%、33.37%、20.14%。
The interested objects or events is often related to moving objects in the scene,so moving object detection become a key step and challenging problem.This paper studies the detection of moving objects with a moving camera,and the homography transform is used as the background motion model.Only the background motion is involved in the estimation of the model without the interference of the foreground motion during the estimation of the model parameters.A dual-mode single-Gaussian model is adopted to prevent the background model from being contaminated by foreground pixels and the background model is transferred in continuous frames using the motion-fusion based compensation method.A foreground probability map is also erected according to the temporal and spatial attributes of the foreground object and is intended for an implementation of the adaptive decision threshold constructed to the selected pixels.Compared with other algorithms on a unified video sequence,the experimental results show that the proposed algorithm has a good performance on detection of which is proved to be a real-time approach,and the precision,the recall and the F-measure value increased by 0.52%,33.37%and 20.14%respectively.
作者
孟庆鑫
孟庆磊
闫帅
Meng Qingxin;Meng Qinglei;Yan Shuai(China Academy of Electronics and Information Technology,China Electronics Technology Group Corporation,Beijing 100041,China;Institute 706,the Second Academy of China Aerospace Science and Industry Corporation,Beijing 100854,China)
出处
《电子测量与仪器学报》
CSCD
北大核心
2019年第2期154-160,共7页
Journal of Electronic Measurement and Instrumentation
基金
十三五"共用信息系统装备预研项目(31511040401)
"十三五"装备预研领域基金(61400040201)资助项目
关键词
目标检测
单应性矩阵
双模单高斯模型
前景概率图
自适应判决阈值
object detection
homography
dual-mode single-Gaussian
foreground probability map
adaptive decision threshold