Earth Science Applications of Space Based Geodesy DES-7355 Tu-Th 9:40-11:05 Seminar Room in 3892 Central Ave. (Long building) Bob Smalley Office: 3892.

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Presentation transcript:

Earth Science Applications of Space Based Geodesy DES-7355 Tu-Th 9:40-11:05 Seminar Room in 3892 Central Ave. (Long building) Bob Smalley Office: 3892 Central Ave, Room Office Hours – Wed 14:00-16:00 or if I’m in my office. Class 5 1

2 Fourth satellite allows calculation of clock bias

3 now that we have precise clocks… …how do we know when the signals left the satellite? this is where the designers of GPS were clever… …synchronize satellite and receiver so they are generating same code at same time We will look at this in more detail later step 3: getting perfect timing Mattioli- and Trimble

4 finally… step 4: knowing where a satellite is in space Satellites in known orbits Orbits programmed into receivers Satellites constantly monitored by DoD …identify errors (ephemeris errors) in orbits …usually minor Corrections relayed back to satellite Satellite transmits Mattioli- and Trimble

5 Orbital data (ephemeris) is embedded in the satellite data message Ephemeris data contains parameters that describe the elliptical path of the satellite Receiver uses this data to calculate the position of the satellite (x,y,z) step 4: knowing where a satellite is in space

6 a - semi major axis e - ecentricity  - longitude ascending node i - inclination  - argument of perigee - true anomaly Need 6 terms to define shape and orientation of ellipse

7 step 5: identifying errors Will do later

8  24 operational space vehicles (“SV’s”)  6 orbit planes, 4 SV’s/Plane  Plus at least 3 in-orbit spares  Orbit characteristics:  Altitude: 20,180 km (SMA = km)  Inclination: 55 0 A. Ganse, U. Washington,

9 Simulation: GPS and GLONASS SimulationGPS and GLONASS Simulation A. Ganse, U. Washington,

10  More Orbit characteristics:  Eccentriciy: < 0.02 (nominally circular)  Nodal Regression: /day (westward)  The altitude results in an orbital period of 12 sidereal hours, thus SV’s perform full revs 2/day.  Period and regression lead to repeating ground tracks, i.e. each SV covers same “swath” on earth ~ 1/day. A. Ganse, U. Washington,

11 From J. HOW, MIT

12  GPS constellation is such that between 5 and 8 SV’s are visible from any point on earth  Each SV tracked by a receiver is assigned a channel  Good receivers are > 4-channel (track more than 4 SV’s)  Often as many as 12-channels in good receivers  Extra SV’s enable smooth handoffs & better solutions A. Ganse, U. Washington,

13  Which SV’s are used for a solution is a function of geometry  GDOP: Geometric Dilution of Precision  Magnification of errors due to poor user/SV geometry  Good receivers compute GDOP and choose “best” SV’s A. Ganse, U. Washington,

14  Accuracy of position is only as good as your clock  To know where you are, you must know when you are  Receiver clock must match SV clock to compute delta- T A. Ganse, U. Washington,

15  SVs carry atomic oscillators (2 rubidium, 2 cesium each)  Not practical for hand-held receiver A. Ganse, U. Washington,

16  Accumulated drift of receiver clock is called clock bias  The erroneously measured range is called a pseudorange  To eliminate the bias, a 4 th SV is tracked  4 equations, 4 unknowns  Solution now generates X,Y,Z and b  If Doppler also tracked, Velocity can be computed A. Ganse, U. Washington,

17 A. Ganse, U. Washington, GPS Time GPS time is referenced to 6 January 1980, 00:00:00 GPS uses a week/time-into-week format Jan 6 = First Sunday in 1980

18 A. Ganse, U. Washington, GPS Time GPS satellite clocks are essentially synched to International Atomic Time (TAI) (and therefore to UTC) Ensemble of atomic clocks which provide international timing standards. TAI is the basis for Coordinated Universal Time (UTC), used for most civil timekeeping GPS time = TAI - 15s Since 15 positive leap seconds since 1/6/1980

19 Mod from - A. Ganse, U. Washington, GPS Time GPS time is different than GMT because GMT is continuously adjusted for Earth rotation and translation charges with respect to the sun and other celestial reference bodies. GPS time shifts with respect to UTC as UTCis adjusted using positive or negative “leap” seconds to accommodate earth’s slowing, etc. GPS time is not adjusted for celestial phenomena since it is based on the behavior of atomic clocks monitoring the satellite system.

20 A. Ganse, U. Washington, More About Time GPS system time referenced to Master USNO Clock, but now implements its own “composite clock” SV clocks good to about 1 part in Delta between GPS SV time & UTC is included in nav/timing message

21 A. Ganse, U. Washington, More About Time Correction terms permit user to determine UTC to better than 90 nanoseconds (~10 -7 sec) The most effective time transfer mechanism anywhere

22 A. Ganse, U. Washington, Klein thesis ch 3http://staff.washington.edu/aganse/ More About Time Satellite velocity induces special relativistic time dilation of about -7.2  sec/day General relativistic gravitational frequency shift causes about 45.6  sec/day For a total 38.4  sec/day GPS clocks tuned to Mhz (1  sec -> 300 m, build up 1  sec in 38 minutes if don’t correct!)

23 A. Ganse, U. Washington, Klein thesis ch 3http://staff.washington.edu/aganse/ More About Time The 10-bit GPS-week field in the data “rolled-over” on August 21/ – some receivers probably failed!

24 A. Ganse, U. Washington, GPS Signals GPS signals are broadcast on 2 L-band carriers L1: MHz Modulated by C/A-code & P-code (codes covered later) L2: MHz Modulated by P-code only (3rd carrier, L3, used for nuclear explosion detection)

25 A. Ganse, U. Washington, GPS Signals Most unsophisticated receivers only track L1 If L2 tracked, then the phase difference (L1-L2) can be used to filter out ionospheric delay. This is true even if the receiver cannot decrypt the P- code (more later) L1-only receivers use a simplified correction model

26 A. Ganse, U. Washington, For Signal-Heads Only Antenna Polarization: RHCP L1 Center Frequency: GHz Signal Strength: -160 dBW Main Lobe Bandwidth: MHz C/A & P-Codes in Phase Quadrature

27 A. Ganse, U. Washington, For Signal-Heads Only L2 Center Frequency: GHZ Signal Strength: -166 dBW Code modulation is Bipolar Phase Shift Key (BPSK) Total SV Transmitted RF Power ~45 W

28

GAMM A X-RAY UV VISIBL E IR MICRO cm 4.3x x x10 9 Hz 7.5x x x10 19 RADIO GPS: L1,L2 Signal: Electromagnetic Spectrum From Ben Brooks

30 From J. HOW, MIT

31 Spectra of P and C/A code (square wave in TD sinc in FD)

32 Direct Sequence Spread Spectrum