TY - JOUR
T1 - A Position and Area Localization Algorithm for Obstacles in the Environment of Sparsely-Deployed Sensors
AU - Gao, Zhigang
AU - Yang, Xiaowei
AU - Wu, Bo
AU - Lu, Huijuan
AU - Zhang, Jianhui
AU - Diao, Wenjie
AU - Jin, Qun
N1 - Funding Information:
This work was supported in part by the National Natural Science Foundation of China under Grant 61877015, Grant 61902185, Grant 61850410531, Grant 61803338, Grant 61572164, and Grant 61473109; in part by the Zhejiang Provincial Natural Science Foundation under Grant LY21F020028, Grant LY19F020016, Grant LY19F020042, and Grant LY19F030021; in part by the Jiangsu Provincial Natural Science Foundation under Grant BK20190448; and in part by the Project of Quality Engineering under Grant GK208802299013-103.
Publisher Copyright:
© 2013 IEEE.
PY - 2021
Y1 - 2021
N2 - Measuring the space area of obstacles is one of the important problems in obstacle localizing fields. Most of the existing research works on the localization of obstacles focus on where the obstacles are, and few of them measure both the positions and the areas of the obstacles. In this paper, we propose a Minimum convex bounding Polygon localizing algorithm based on Visible light Tracking (MPVT) in order to rapidly and accurately locate the position and area of a 2D obstacle in the environment of sparsely-deployed sensors. MPVT first determines the initial localization light by Visible Light Tracing method (VLT). Second, it searches for the first side of the Minimum Convex Bounding Polygon (MCBP) of the obstacle. Third, MPVT calculates the subsequent other sides and the vertexes of MCBP until the next side coincides with the first side. In order to evaluate the approximation degree between the actual values and the localization values in terms of areas, positions and shapes, we propose two performance evaluation indexes, i.e., the area ratio and the ratio of equivalent radius. We conducted experiments on the influence of obstacle orientation and sparseness of sensor deployment, the accuracy comparison with the existing methods, and the time complexity. Experiment results show that MPVT can accurately locate the position and area of the obstacle in the environment of sparsely-deployed sensors with low time overhead, and is suitable for low-cost obstacle localization applications.
AB - Measuring the space area of obstacles is one of the important problems in obstacle localizing fields. Most of the existing research works on the localization of obstacles focus on where the obstacles are, and few of them measure both the positions and the areas of the obstacles. In this paper, we propose a Minimum convex bounding Polygon localizing algorithm based on Visible light Tracking (MPVT) in order to rapidly and accurately locate the position and area of a 2D obstacle in the environment of sparsely-deployed sensors. MPVT first determines the initial localization light by Visible Light Tracing method (VLT). Second, it searches for the first side of the Minimum Convex Bounding Polygon (MCBP) of the obstacle. Third, MPVT calculates the subsequent other sides and the vertexes of MCBP until the next side coincides with the first side. In order to evaluate the approximation degree between the actual values and the localization values in terms of areas, positions and shapes, we propose two performance evaluation indexes, i.e., the area ratio and the ratio of equivalent radius. We conducted experiments on the influence of obstacle orientation and sparseness of sensor deployment, the accuracy comparison with the existing methods, and the time complexity. Experiment results show that MPVT can accurately locate the position and area of the obstacle in the environment of sparsely-deployed sensors with low time overhead, and is suitable for low-cost obstacle localization applications.
KW - Minimum convex bounding polygon
KW - obstacle localization
KW - ratio of equivalent radius
KW - sparse environment
KW - visible light tracking
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U2 - 10.1109/ACCESS.2021.3064198
DO - 10.1109/ACCESS.2021.3064198
M3 - Article
AN - SCOPUS:85102632448
SN - 2169-3536
VL - 9
SP - 39884
EP - 39896
JO - IEEE Access
JF - IEEE Access
M1 - 9371677
ER -