A Practical, Robust and Fast Method for Location Localization in Range-Based Systems
Author(s) -
Shiping Huang,
Zhifeng Wu,
Anil Misra
Publication year - 2017
Publication title -
sensors
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.636
H-Index - 172
ISSN - 1424-8220
DOI - 10.3390/s17122869
Subject(s) - robustness (evolution) , maxima and minima , intersection (aeronautics) , bounded function , computer science , nonlinear system , range (aeronautics) , position (finance) , algorithm , mathematical optimization , mathematics , engineering , mathematical analysis , biochemistry , chemistry , physics , finance , quantum mechanics , economics , gene , aerospace engineering
Location localization technology is used in a number of industrial and civil applications. Real time location localization accuracy is highly dependent on the quality of the distance measurements and efficiency of solving the localization equations. In this paper, we provide a novel approach to solve the nonlinear localization equations efficiently and simultaneously eliminate the bad measurement data in range-based systems. A geometric intersection model was developed to narrow the target search area, where Newton's Method and the Direct Search Method are used to search for the unknown position. Not only does the geometric intersection model offer a small bounded search domain for Newton's Method and the Direct Search Method, but also it can self-correct bad measurement data. The Direct Search Method is useful for the coarse localization or small target search domain, while the Newton's Method can be used for accurate localization. For accurate localization, by utilizing the proposed Modified Newton's Method (MNM), challenges of avoiding the local extrema, singularities, and initial value choice are addressed. The applicability and robustness of the developed method has been demonstrated by experiments with an indoor system.
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