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This is the desired angle. Keep in mind that the polarization vector is always at right angles to the direction of propagation. The next step is to relate the polarization vector p to the defined polarization at the satellite. Let unit vector e represent the defined polarization at the satellite. For vertical polarization, e lies parallel to the earth s N-S axis. For horizontal polarization, e lies in the equatorial plane at right angles to the geostationary radius aGSO to the satellite. A cross-product vector can be formed, g k e (5.11)

FIGURE 9.6 GPS con nement part II (line numbering starts at 15 there is no missing code).

where g is normal to the plane containing e and k, as shown in Fig. 5.9. The cross-product of g with k gives the direction of the polarization in this plane. Denoting this cross-product by h gives h g k (5.12)

(b) sec 1 2;

The unit polarization vector at the earth station is therefore given by p h ZhZ (5.13)

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Lines 25 to 28 are where we obtain the x, y coordinates of both ends of the line (this will be done for each line that de nes the boundary). Lines 31 to 32 are where we calculate the values m and b. Lines 37 to 39 are where we set the quadratic equation coef cients that will be used to solve the formula. Notice (Line 39) that the value 625 25^2. 25 is the robot s radius (20) plus an added buffer of 5. We write 625 directly so as to save time. This algorithm is very calculations intensive and any time saving we can do (such as this one) would help make the algorithm faster. This is an example of compromise between ef ciency and good programming practice. In good practice we ought to have set a constant for the robot s radius (e.g., R_Radius 20) and a constant for the buffer (e.g., Buffer 5) then we would write Line 39 as:

All these vectors can be related to the known coordinates of the earth station and satellite shown in Fig. 5.10. With the longitude of the satellite as the reference, the satellite is positioned along the positive x axis at xs aGSO (5.14)

Unfortunately this requires a lot more time to execute than just writing the number as a literal. Also since this line of code will be executed many times (for each boundaryline and every time the robot moves) the time penalty would be high. Line 41 determines if the formula has a solution. If it does, the program enters the inside of the if-block (Lines 42 55). If it does not, the next boundary is considered (using the for-next loop). Lines 42 to 44 are where the equation is solved to obtain the x-coordinate of the two possible intercept points (they could be equal which means the same point i.e., one point). Lines 47 to 50 are where we check to see if the intercept points are within the boundary line-segment and not just part of the extended in nite line. If either point is, then there is a violation and we abort any further checking by exiting out of the for-next loop using the Break statement. Otherwise we proceed with checking the other lines [see Sec. C.8 for details on the Within() function].

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