| نویسندگان | رمضان هاونگی,محمدرسول حاجی علی |
| نشریه | سامانه های غیرخطی در مهندسی برق |
| شماره صفحات | 59-78 |
| شماره سریال | ۱۲ |
| شماره مجلد | ۱ |
| نوع مقاله | Full Paper |
| تاریخ انتشار | ۲۰۲۶ |
| نوع نشریه | چاپی |
| کشور محل چاپ | ایران |
| نمایه نشریه | isc |
| کلید واژه ها | Extended Kalman Filter; Indoor Environments; Sampling, based Algorithms; Rapidly, exploring Random Tree; Mobile Robot Localization. |
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چکیده مقاله
This paper presents an integrated framework for mobile robot navigation in indoor environments, based on the fusion of
the Extended Kalman Filter (EKF) and the Rapidly-exploring Random Tree* (RRT) algorithm. The objective of this hybrid
approach is to simultaneously enhance path planning accuracy and localization precision under conditions of sensor noise
and dynamic, uncertain obstacles. Initially, the RRT algorithm generates an optimal path from the start to the goal point,
considering existing obstacles. Subsequently, for high-accuracy path following, the robot's position is estimated in real-time
using the EKF. In this method, the prediction step of the filter relies on the robot's kinematic model and odometry data, while
the update step is performed using Lidar sensor measurements. The precise localization provided by the EKF enables the
robot to follow the proposed RRT* path with minimal error. A key feature of this framework is the closed-loop interaction
between localization and path planning; if the estimation error increases or unexpected environmental changes occur, the path
planning process is reactivated by the RRT* module. This design increases the system's adaptability and stability in the face
of environmental uncertainties. Simulation results demonstrate that this framework significantly improves localization
accuracy, achieving a Root Mean Square Error (RMSE) of less than 0.055 and a 73% increase in precision compared to pure
odometry. Furthermore, the paths generated by RRT* show considerable improvement in length, smoothness, and safety over
those produced by the basic RRT algorithm.
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