Accuracy of GPS Positioning in the Presence of Large Height Differences

Similar documents
LONG-TERM TRENDS IN THE AMOUNT OF ATMOSPHERIC WATER VAPOUR DERIVED FROM SPACE GEODETIC AND REMOTE SENSING TECHNIQUES

PRECISE ORBIT DETERMINATION OF GPS SATELLITES FOR REAL TIME APPLICATIONS

Modeling and Observation of Loading Contribution to Time-Variable GPS Site Positions

Lecture 2 Measurement Systems. GEOS 655 Tectonic Geodesy

Modeling and Observation of Loading Contribution to Time-Variable GPS Site Positions

Impact of GPS and TMI Precipitable Water Data on Mesoscale Numerical Weather Prediction Model Forecasts

Atmospheric Effects in Space Geodesy

Post-Processed Precise Point Positioning: A Viable Alternative?

IGS Reprocessing. and First Quality Assessment

ESTIMATES OF HORIZONTAL DISPLACEMENTS ASSOCIATED WITH THE 1999 TAIWAN EARTHQUAKE

Principles of the Global Positioning System Lecture 23

Analysis of Vertical Velocities from BARGEN Continuous GPS Data at Yucca Mountain, Southern Nevada

An Assessment of the Accuracy of PPP in Remote Areas in Oman

A. Barbu, J. Laurent-Varin, F. Perosanz, F. Mercier and J. Marty. AVENUE project. June, 20

Rapid Determination of Earthquake Magnitude using GPS for Tsunami Warning Systems: An Opportunity for IGS to Make a Difference

Precise Point Positioning requires consistent global products

The BIFROST Project: 21 years of search for the true crustal deformation in Fennoscandia

Utilization RT-PPP in Order to Speed Up Land Parcel Registration in Indonesia Case Study Applied Trimble CenterPoint RTX in Sumatera and Java

Electronic supplement for Forearc motion and deformation between El Salvador and Nicaragua: GPS, seismic, structural, and paleomagnetic observations

Principles of the Global Positioning System Lecture 14

Astrometric Interferometry. P. Charlot Laboratoire d Astrophysique de Bordeaux

Christina Selle, Shailen Desai IGS Workshop 2016, Sydney

Atmospheric Water Vapor and Geoid Measurements in the Open Ocean with GPS

Using Cascais GPS Permanent Station for geodynamic purposes.

Experimental verification of Internet-based Global Differential GPS

The Victorian Seismic Zone 2011 GNSS Campaign Data Analysis

Tectonics of the terrestrial litosphere in spherical harmonics

Carrier Phase Integer Ambiguity Resolution Recent results and open issues

Global Mapping Function (GMF): A new empirical mapping function based on numerical weather model data

Real-Time Estimation of GPS Satellite Clocks Based on Global NTRIP-Streams. André Hauschild

Improving the long-term stability of the GDR orbit solutions

Surface deformations analyzed using GPS time series. Shfaqat Abbas Khan

The International Terrestrial Reference System and ETRS89: Part II : ITRS & ETRS89 relationship

The Usefulness of WADGPS Satellite Orbit and Clock Corrections for Dual-Frequency Precise Point Positioning

Past, present and possible updates to the IERS Conventions. J. Ray, NGS G. Petit, BIPM

2. GNSS Measurements

GG S. Internal Vision of GGOS. Markus Rothacher. GFZ Potsdam

Satellite baseline determination with phase cycle slip fixing over long data gaps

GPS Position Time JPL

GPS observations in Thailand for hydrological applications

Using UNAVCO Real-Time CORS Data, a No-Cost Positioning Resource

Gözde AKAY and Haluk OZENER, Turkey

Constraints on Intra-Continental Strain Rates and Glacial Isostatic Adjustment from Thousands of GPS Velocities

The Global Mapping Function (GMF): A new empirical mapping function based on numerical weather model data

Test Computations

Homework #1 Solution: March 8, 2006

National report of Slovakia 2016

Impact of a priori zenith hydrostatic delay errors on GPS estimates of station heights and zenith total delays

GPS 10, GPS , GPS. (J PL ) Zumbeger. mm, cm ; ( Global RT K) [3 ]

Solid Earth Deformations Induced by the Sumatra Earthquakes of : GPS Detection of Co-Seismic Displacements

Monitoring and Analysis

Solid Earth Deformations Induced by the Sumatra Earthquakes of : GPS Detection of Co-Seismic Displacements

Geodetic measurements of postglacial adjustments in Greenland

GPS cycle slips detection and repair through various signal combinations

Week 02. Assist. Prof. Dr. Himmet KARAMAN

IGS-related multi-gnss activities at CODE

Kinematic Monitoring for Baselines Ranging from 3m to 30km

Monitoring Crustal Deformation in Satakunta Region

Characterization of site-specific GPS errors using a short-baseline network of braced monuments at Yucca Mountain, southern Nevada

Determination of Current Velocity Field (Rate) of North Anatolian Fault in Izmit-Sapanca Segment

Relationships between mass redistribution, station position, geocenter, and Earth rotation: Results from IGS GNAAC analysis

GEODETIC NETWORK OF SAUDI ARABIA AND FIDUCIAL STATIONS. GFN OF Saudi Arabia in Based on ITRF2000 Datum

Assessment of the orbits from the 1st IGS reprocessing campaign

Your Advisor Said, Get the GPS Data and Plot it. Jeff Freymueller Geophysical University of Alaska Fairbanks

Impact of Tropospheric Delay Gradients on Total Tropospheric Delay and Precise Point Positioning

6. What has been the most effective erosive agent in the climate system? a. Water b. Ice c. Wind

For Peer Review Only. Performance of Real-time Precise Point Positioning (PPP) Marine Geodesy

Large surface wave of the 2004 Sumatra-Andaman earthquake captured by the very long baseline kinematic analysis of 1-Hz GPS data

EPOS-RT: Software for Real-time GNSS Data Processing

ESTIMATING THE RESIDUAL TROPOSPHERIC DELAY FOR AIRBORNE DIFFERENTIAL GPS POSITIONING (A SUMMARY)

Importance of ocean tidal load corrections for differential InSAR

Height Modernization 2013 A New Canadian Vertical Datum

SCIENCE CHINA Earth Sciences. A global empirical model for estimating zenith tropospheric delay

The Global Geodetic Observing System (GGOS) of the International Association of Geodesy, IAG

The Effect of the Geocentric Gravitational Constant on Scale

JOURNAL OF GEOPHYSICAL RESEARCH, VOL. 110, B08410, doi: /2005jb003642, 2005

Satellite Geodesy and Navigation Present and Future

Towards a Consistent Conventional Treatment of Surface-Load Induced Deformations

How GNSS CORS in Japan works for geodetic control and disaster mitigations

10 SMOI FA J4.4 THE WESTFORD WATER VAPOR EXPERIMENT: ACCURACY ISSUES INVOLVING THE USE OF GPS TO MEASURE TOTAL PRECIPITABLE WATER VAPOR

Joint Tracking of SMART-1 with VLBI and USB

Zenith delay [mm] Time [min]

Changes to Extreme Precipitation Events: What the Historical Record Shows and What It Means for Engineers

The ACES Mission. Fundamental Physics Tests with Cold Atom Clocks in Space. L. Cacciapuoti European Space Agency

Measurement of Water Vapor by GPS, WVR, and Radiosonde

Interferometric Synthetic Aperture Radar (InSAR) and GGOS. Andrea Donnellan NASA/JPL February 21, 2007

Characteristics of the POD System in the new EPS GRAS Product Processing Facility

Preliminary Microgravity Measurement Of Paka Geothermal Prospect

GEOID UNDULATION DIFFERENCES BETWEEN GEOPOTENTIAL. RICHARD H. RAPP and YAN MING WANG

TIME SERIES ANALYSIS OF VLBI ASTROMETRIC SOURCE POSITIONS AT 24-GHZ

MAR-E1004 Basics of GIS: Georeferencing Jaakko Madetoja Slides adopted from Paula Ahonen-Rainio

Journal of Geodetic Science

EESC Geodesy with the Global Positioning System. Class 6: Point Positioning using Pseuduorange

The GGOS as the backbone for global observing and local monitoring: A user driven perspective

A unified analysis of crustal motion in Southern California, : The SCEC crustal motion map

Nutation determination by means of GNSS

Orbit Representation

CRYOSAT CYCLIC REPORT

Geodetics measurements within the scope of current and future perspectives of GNSS-Reflectometry and GNSS-Radio Occultation

Transcription:

Accuracy of GPS Positioning in the Presence of Large Height Differences by D. Ugur Sanli & F. Kurumahmut Background Large height difference between baseline points First mentioned by Gurtner et al. 1989 Shön 27 developed a correction model for landslides We study the effect in detail for observing session duration make inferences for GPS accuracy studies 1

Experiment GPS Data SCIGN and other networks in the region Through SOPAC Archives RINEX format, 3 sec sampling rate, 15 elevation angle JPL Precise orbits Clock errors Earth orientation parameters 2

GPS Software Developed by the NASA GIPSY OASIS II Precise Point Positioning (PPP) Zumberge et al. 1997 Differential PPP; assumed to be equivalent to Relative Positioning Range of Baseline Lengths; 1-15 km Ambiguity Resolution applied (Blewitt 1989) Troposphere: Niell Mapping Func., Random Walk Ionosphere: Lc Ocean Loading: HG Scherneck, M.S. Bos Reference Frame: ITRF 2 Processing Strategy 1 days of data observed in May and June 23 (GPS days 15 through 159). data subdivided into mutually non-overlapping sessions observing session T (1, 2, 3, 4, 6, 8, 12 and 24 h). For each subset of data, PPP applied True position from average of 24-h sessions Solution RMS for n, e, and u from this true position Solution exceeding 3RMS: Outlier 3

Outlier Statistics T Theoretical Number of Solutions Used North Rejected % Used East Rejected % Used Up Rejected % 1 624 5633 548 9.7 491 1271 25.9 6181 659 1.7 2 312 33 94 3.1 2967 13 4.4 397 97 3.1 3 28 222 44 2.1 228 38 1.9 266 3 1.4 4 156 1546 28 1.8 1523 23 1.5 1546 19 1.2 6 14 137 15 1.4 123 14 1.4 137 5.5 8 78 763 12 1.6 769 7.9 776 4.5 12 52 514 3.6 514 3.5 517 1.2 24 26 257 257 257 Solution RMS vs Height Difference 1-h 2-h 3-h Up RMS (m),16,14,12,1,8,6,4,2, 5 1 15 2 Up RMS (m),16,14,12,1,8,6,4,2, 5 1 15 2 Up RMS (m),16,14,12,1,8,6,4,2, 5 1 15 2 North RMS (m),9,8,7,6,5,4,3,2,1, 5 1 15 2 North RMS (m),9,8,7,6,5,4,3,2,1, 5 1 15 2 North RMS (m),9,8,7,6,5,4,3,2,1, 5 1 15 2 East RMS (m),9,8,7,6,5,4,3,2,1, 5 1 15 2 East RMS (m),9,8,7,6,5,4,3,2,1, 5 1 15 2 East RMS (m),9,8,7,6,5,4,3,2,1, 5 1 15 2 Ellipsoidal Height Difference (m) Ellipsoidal Height Difference (m) Ellipsoidal Height Difference (m) 4

Correlations vs session length,8,7 R 2 =,8151 North,6,5,4,3,2,1, 5 1 15 2 25 3 Correlation (r) East,9,8,7 R 2 =,9435,6,5,4,3,2,1, 5 1 15 2 25 3,8,7 R 2 =,5438,6,5 Up,4,3,2,1, 5 1 15 2 25 3 Observing session duration (hour) Accuracy Prediction Eckl et al. 21 S 2 2 n ( h, T ) = [ a n / T + bn h / T + c n + d n h ].5 5

Model fit to 6 h solutions Comparison with Eckl et al. 21 35. 3. North RMS (mm) 25. 2. 15. 1. 5.. 5 1 15 2 25 3 East RMS (mm) 35. 3. 25. 2. 15. 1. 5.. 5 1 15 2 25 3 Conf. Int. Eckl et al. 5 11 15 2 3 47 58 54 612 64 679 726 83 863 891 917 1189 123 1281 1387 149 1631 16. 14. Height RMS (mm) 12. 1. 8. 6. 4. 2.. 5 1 15 2 25 3 Observing session duration (hours) 6

Practical aspects Research software Use min 3 h for flat surfaces Extend measurements up to 12 h for mountainous areas When height difference ~ 15 m Session length 3 h confidence level 95% Accuracy ~ 4 cm Commercial software 24 h (Sanli et al. 25) Height Repeatability (mm) 5, 45, 4, 35, 3, 25, 2, 15, 1, 5,, GIPSY Diff PPP Ashtech Relative R 2 =,8526 5 1 15 2 Height Difference (m) 7

Conclusions Good for survey planning Network optimization GPS Levelling Monitoring studies affected Land slides Volcanoes Tall buildings Dams Bridges etc. A new constraint for accuracy assessments GPS Accuracy improved in Sanli and Engin 27! Consider unified modeling Acknowledgements NASA/JPL for providing GIPSY SOPAC for GPS data and FIG Working Week 28 for the financial support 8