研究生: |
高宜芳 Yi-Fang Kao |
---|---|
論文名稱: |
利用Google圖資於影像興趣點之三維定位 Three-Dimensional Positioning On Image Point Of Interest Via Google Geographic Information |
指導教授: |
楊傳凱
Chuan-Kai Yang |
口試委員: |
林伯慎
Bor-Shen Lin 孫士韋 Shih-Wei Sun |
學位類別: |
碩士 Master |
系所名稱: |
管理學院 - 資訊管理系 Department of Information Management |
論文出版年: | 2020 |
畢業學年度: | 108 |
語文別: | 中文 |
論文頁數: | 71 |
中文關鍵詞: | 興趣點定位 、Google街景影像 、SIFT 、三角測量 |
外文關鍵詞: | POI positioning, Google Street View, SIFT, Triangulation |
相關次數: | 點閱:192 下載:0 |
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全球衛星定位系統(Global Positioning System, GPS)在我們的日常生活中扮演了重要的角色,而近年來隨著電腦視覺的同步發展,定位系統已不再侷限以地圖方式呈現,本論文希望藉由使用者所拍攝之影像來獲得目標物的三維座標。
為此目的,本論文提出一套影像興趣點(Point Of Interest, POI)之三維定位系統,為了提高定位的精確度,本系統整合了GPS定位以及Google圖資來分析興趣點資訊,使用者僅需輸入一張影像,並透過尺度不變特徵轉換演算法(Scale-Invariant Feature Transform, SIFT)與範圍內的每一張街景影像進行特徵比對來找出適合的參考點,再經由衛星影像來改善GPS精確度問題,便能利用三角測量推斷出使用者視線範圍內之目標物的三維座標。
本系統經過多組平面座標測量與高度測量之實驗評估後,平面座標測量精度平均可達1.013公尺、均方根誤差為1.029公尺;而高度測量精度平均可達0.962公尺、均方根誤差為1.329公尺。
The global positioning system plays an important role in our daily life. In recent years, with the rapid development of computer vision, the positioning system can be used in a quite different way. In this thesis, the goal is to obtain the three-dimensional coordinate of the target object through an image taken by a user.
To achieve our goal, this paper proposes a three-dimensional positioning system for the point of interest in an image. In order to improve the accuracy of positioning, the system integrates GPS position and Google map data to obtain the information of the point of interest. Users only need to input an image and match it with the street view images from neighboring positions by the SIFT algorithm to find two suitable reference points. Then we improve the GPS accuracy by analyzing satellite images. Finally, we can infer the three-dimensional coordinate of the target within the user's sight by triangulation.
We have conducted experiments using several known points to achieve horizontal precision of 1.013m and 1.029m in terms of root-mean-square error and vertical precision of 0.962m and 1.329m in terms of root-mean-square error.
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