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where hr and hs are the receiver and satellite altitudes in meters and the rest of the variables are as previously de ned The Magnavox and Collins tropospheric correction models match each other and the Chao model (for standard assumptions) to within one meter for elevation angles greater than 15 degrees The Magnavox model matches the Chao model more closely for elevation angles less than 5 degrees [119] Each non-di erential user should correct the measured range for tropospheric delay The uncorrected portion of the tropospheric delay remains i as the measurement error denoted as Tr Since tropospheric delay is dependent on local variables, receiver altitude, and the user-satellite line-of-sight, the ability of di erential techniques to compensate for tropospheric e ects will depend on the position of the user relative to the base station The user of di erential corrections must know whether the di erential station is compensating for tropospheric delay in the broadcast corrections If the broadcast corrections include tropospheric error and the user is at a di erent altitude than the reference station, the user can correct the broadcast corrections for tropospheric delay at the reference station and correct the measured range for tropospheric delay at the user location

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As illustrated in Figure 86, let the satellite position be ps and the com puted satellite position be ps The objective in this section is to determine the e ective range error due to using ps instead of ps in the range equations Let p denote the receiver position Figure 86 represents the plane determined by the three points p, ps , and ps The true range between the receiver and satellite is R = p ps = h (p ps ) (867)

04/28/10

where h represents a unit vector in the direction (p ps ) The range between the receiver and computed satellite position is R = p ps = h (p ps ) (868)

04/30/10

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where h represents a unit vector in the direction (p ps ) and h is a unit in the plane of the gure Figure 86 illustrates vector perpendicular to h that the computed range can be decomposed as follows R = h (p ps ) ((p ps ) + (ps ps )) = h p ps + h ps ps = h

(869)

05/04/10

p ^ ^s h (p-p ) q ^ h(p-ps) ps ^ s- ^s h (p p ) ^ ps ^ ^ h (ps-ps)

05/06/10

Figure 86: Geometry and notation for analysis of the e ect of satellite position error on computed satellite range Using basic trigonometry, the term h (p ps ) is h (p ps ) = R cos( ) 2 R 1 2

(870)

05/11/10

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p where R was de ned in eqn (867) and = asin h (p ) R The control segment monitors the satellite orbits and calculates the ephemeris parameters broadcast to the user by the satellites The ephemeris model is a curve t to the measured orbit, which allows the user receiver to compute ps such that |ps ps | is signi cantly less than ten meters in 10 magnitude; therefore, | | < 20 106 = 5 10 7 and the 2 term in (eqn 870) can be safely ignored; therefore, by substituting eqn (870) into eqn (869) and rearranging, we arrive at

Ei (871)

05/13/10

p E i = h ( s ps )

05/17/10

is typically less that 2m The above error analysis related to Figure 86 was performed in the plane de ned by the three points p, ps , and ps The ephemeris error (ps ps ) is often discussed as having three components: radial, tangen p tial, and cross-track The radial component is h ( s ps ) h The vector h (p ps ) h is the vector sum of the tangential and cross-track com ponents Eqn (871) shows that, to rst order, R R is a ected only by the radial component

Selective availability errors were arti cially added to the satellite signals by the US government to degrade the position and velocity accuracy that

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could be attained using standard GPS receiver technology [7, 8, 25, 109] Selective availability errors are now turned o

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