Integrity monitoring scheme for single-epoch GNSS PPP-RTK positioning

被引:12
作者
Zhang, Wenhao [1 ]
Wang, Jinling [1 ]
机构
[1] Univ New South Wales UNSW, Sydney, Australia
来源
SATELLITE NAVIGATION | 2023年 / 4卷 / 01期
关键词
Integrity monitoring; Precise point positioning; Multi-GNSS; Ambiguity resolution; Single-epoch positioning; AMBIGUITY RESOLUTION; GPS;
D O I
10.1186/s43020-023-00099-1
中图分类号
V [航空、航天];
学科分类号
08 ; 0825 ;
摘要
Integrity monitoring for precise point positioning is critical for safety-related applications. With the increasing demands of high-accuracy autonomous navigation for unmanned ground and aerial vehicles, the integrity monitoring method of high-precision positioning has become an essential requirement. While high precision Global Navigation Satellite Systems (GNSS) positioning is widely used in such applications, there are still many difficulties in the integrity monitoring method for the multi-frequency multi-GNSS undifferenced and uncombined Precise Point Positioning (PPP). The main difficulties are caused by using the measurements of multiple epochs in PPP. Based on the baseline Multiple Hypothesis Solution Separation (MHSS) Advanced Receiver Autonomous Integrity Monitoring (ARAIM) algorithm, this paper discusses the feasibility of the pseudorange-based baseline ARAIM method on the single-epoch PPP based on Real-Time Kinematic (RTK) networks (PPP-RTK) framework to overcome these difficulties. In addition, a new scheme is proposed to transfer the conventional PPP process into the single-epoch PPP-RTK framework. The simulation results using the proposed model are analyzed in this study. The Protection Levels (PLs) estimated by PPP Wide-lane Ambiguity Resolution (PPP-WAR) model with regional corrections can reach the meter level and the PLs estimated by PPP Ambiguity Resolution (PPP-AR) and PPP-RTK models are usually the sub-meter level. Given a horizontal Alert Limit (AL) of 1.5 m, the global coverage of availability above 99.9% for PPP-WAR, PPP-AR, and PPP-RTK can reach 92.6%, 99.4%, and 99.7% respectively. The results using real kinematic data also show that tight PLs can be achieved when the observation conditions are good.
引用
收藏
页数:15
相关论文
共 32 条
  • [1] [Anonymous], 2010, GNSS EV ARCH STUD
  • [2] Blanch J, 2020, IEEE POSITION LOCAT, P1085, DOI [10.1109/plans46316.2020.9109953, 10.1109/PLANS46316.2020.9109953]
  • [3] Baseline Advanced RAIM User Algorithm and Possible Improvements
    Blanch, Juan
    Walker, Todd
    Enge, Per
    Lee, Young
    Pervan, Boris
    Rippl, Markus
    Spletter, Alex
    Kropp, Victoria
    [J]. IEEE TRANSACTIONS ON AEROSPACE AND ELECTRONIC SYSTEMS, 2015, 51 (01) : 713 - 732
  • [4] Blanch J, 2012, I NAVIG SAT DIV INT, P2828
  • [5] Collins P., 2008, P 21 INT TECHN M SAT, P1315
  • [6] Collins P, 2008, PROCEEDINGS OF THE 2008 NATIONAL TECHNICAL MEETING OF THE INSTITUTE OF NAVIGATION - NTM 2008, P720
  • [7] DeCleene B., 2006, INT CIV AV ORG NAV S
  • [8] Prediction of RTK positioning integrity for journey planning
    El-Mowafy, A.
    Kubo, N.
    [J]. JOURNAL OF APPLIED GEODESY, 2020, 14 (04) : 431 - 443
  • [9] Receiver Autonomous Integrity Monitoring for Fixed Ambiguity Precise Point Positioning
    Feng, Shaojun
    Jokinen, Altti
    Ochieng, Washington
    Liu, Jianye
    Zeng, Qinghua
    [J]. CHINA SATELLITE NAVIGATION CONFERENCE (CSNC) 2014 PROCEEDINGS, VOL II, 2014, 304 : 159 - 169
  • [10] A linear Kalman filter-based integrity monitoring considering colored measurement noise
    Gao, Yuting
    Jiang, Yang
    Gao, Yang
    Huang, Guanwen
    [J]. GPS SOLUTIONS, 2021, 25 (02)