Abstract

The Japanese Quasi-Zenith Satellite System (QZSS) is a regional navigation satellite system covering the entire Asia-Oceania region. Except for the standard satellite navigation signals, QZSS satellites also broadcast L6E augmentation signals with real time GNSS precise orbit every 30 s and clock messages every 1 s, which is very important and necessary for Real-Time precise point positioning (RTPPP) applications. In this paper, the MADOCA real-time services derived from L6E augmentation signals were evaluated for both accuracy and availability compared with IGS final products. To avoid the datum difference of GPS orbit between MADOCA real-time and IGS final products, the 7-parameters Helmert transformation was firstly used in this paper, and then the orbit was evaluated on radial, along, and cross-track directions. On the clock evaluation, the mean satellites clock errors were taken as reference clock error, and then the standard deviation (STD) was calculated for each satellite. Furthermore, the signal in space range errors (SISRE) were also summarized to evaluate the ranging-measurement accuracy. Seven-day evaluation results show that satellite orbit, clock errors, and the final SISRE errors range as being 1.8–3.9 cm, 0.04–0.15 ns (1.2–4.5 cm), and 5–10 cm, respectively. For the one-year long-term evaluation, daily SISRE errors in 2018 show consistent performance with that of seven days. Furthermore, the open source software RTKLIB was used to evaluate the kinematic PPP performance based on the MADOCA real-time products, and it shows that the daily positioning accuracy of the 20 globally distributed IGS stations can reach 4.9, 4.2, 11.7, and 12.1 cm in the east, north, up, and 3D directions, respectively. Hence, it is concluded that the current MADOCA real-time ephemeris products can provide orbit and clock products with SISRE on centimeters level with high interval, which could meet the demands of the RTPPP solution and serve real-time users who can access the MADOCA real-time products via L6E signal or internet.

Highlights

  • Quasi-Zenith Satellite System (QZSS) is a regional satellite navigation system covering the entireAsia-Oceania regions

  • GPSsatellites satellitesbetween between results the final products in radial and along/cross-track components before and after the MADOCA and IGS final products in radial and along/cross-track components before and after

  • Helmert for the signal in space range errors (SISRE) performance, orbit-error-only performance, the orbit-error-only of each satellite achieves a level of cm and the of each satellite achieves a level of 5 cm and the SISRE of each satellite is roughly 10 cm. These results of each satellite is roughly cm. These results indicate that the real-time products indicate that the MADOCA real-time products achieve Japan Aerospace Exploration Agency (JAXA)’s goal for real-time orbit and clock achieve and JAXA’s goal for and clock accuracy and can meet the centimeter accuracy accuracy can meet the real-time centimeterorbit accuracy demands of Real-Time precise point positioning (RTPPP)

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Summary

Introduction

Quasi-Zenith Satellite System (QZSS) is a regional satellite navigation system covering the entireAsia-Oceania regions. Quasi-Zenith Satellite System (QZSS) is a regional satellite navigation system covering the entire. The first Quasi-Zenith Satellite (QZS-1, nicknamed ‘Michibiki’) was launched on September 11, 2010 and operated by the Japan Aerospace Exploration Agency (JAXA) [1]. Government of Japan (CAO) took control of QZS-1 since 28 February 2017 [2], developed and launched additional three satellites in 2017. On 1 November 2018, CAO claimed that QZSS started to provide services officially [3], which is currently composed of three quasi-zenith orbit (QZO). The QZO satellite can provide continuous signal coverage at a high elevation angle and improve the visibility of QZSS satellites over Japan even if there are many urban canyons and mountainous areas [5]. The QZSS satellites could act as complementary navigation satellites by broadcasting exactly

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