• Title/Summary/Keyword: Chord-Based Trilateration

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Beacon-Based Indoor Location Measurement Method to Enhanced Common Chord-Based Trilateration

  • Kwak, Jeonghoon;Sung, Yunsick
    • Journal of Information Processing Systems
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    • v.13 no.6
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    • pp.1640-1651
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    • 2017
  • To make an unmanned aerial vehicle (UAVs) fly in indoor environments, the indoor locations of the UAV are required. One of the approaches to calculate the locations of an UAV in indoor environments is enhanced trilateration using one Bluetooth-based beacon and three or more access points (APs). However, the locations of the UAV calculated by the common chord-based trilateration has errors due to the distance errors of the beacon measured at the multiple APs. This paper proposes a method that corrects the errors that occur in the process of applying the common chord-based trilateration to calculate the locations of an UAV. In the experiments, the results of measuring the locations using the proposed method in an indoor environment was compared and verified against the result of measuring the locations using the common chord-based trilateration. The proposed method improved the accuracy of location measurement by 81.2% compared to the common chord-based trilateration.

Common Chord based Trilateration Correction Algorithm and Hybrid Positioning System Development (공통현 기반 삼변측량 보정 알고리즘 및 복합 측위 시스템 개발)

  • Lee, Jeonghoon;Park, Bu-Gon;Kim, Yong-Kil;Choi, Ji-Hoon;Kim, Jung-Tae;Bae, Kyung-Hoon
    • Journal of the Korea Institute of Information and Communication Engineering
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    • v.24 no.3
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    • pp.448-458
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    • 2020
  • Indoor positioning based on trilateration using common chord estimates location of a mobile subject by using intersection points between each circles which the radius is same as distance between the mobile subject and each radio-frequency transmitter. However, if the intersection points are not found due to error of the distance measurement, it causes failure of estimating the mobile subject's location. To prevent this case, numbers which is proportionate to radius of each circles, are temporarily added to each distances in order to lengthen radius of the circles. Although the estimated location includes error due to the radius extension, it is corrected again by the added value and distance from reference point. With introduction of the advanced correction algorithm, potential issues of existing trilateration such as failure of estimating location and distance measurement error will be minimized.