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//============================================================= //--- Subroutine WaitForCommand //--- Inputs : LowChargeLimit //--- Outputs : GoalNode //--- Calls To: GetTimeInSecs,DockWithCharger,ChooseRoom //--//--- this routine uses ChooseRoom to set the variable //--- GoalNode which indicates what room the robot is to go. //------------------------------------------------------------WaitForCommand: if rChargeLevel()<LowChargeLimit StartTime=-TimeOutLimit else gosub GetTimeInSecs StartTime = Tm endif repeat gosub GetTimeInSecs if Tm-StartTime > TimeOutLimit gosub DockWithCharger StartTime = 99999 endif readmouse xx,yy,b getkey k k = char(k) if b = 2 or k="m" or k="M" gosub ChooseRoom break endif until false Return //============================================================= //============================================================= //--- Subroutine GetTimeInSecs //--- Inputs : none //--- Outputs : Tm //--- Calls To: none //--//--- this routine sets Tm to the current minutes and seconds //--- in seconds. It is used like a stop watch. //------------------------------------------------------------GetTimeInSecs: Tm = Time(1) TmH = ToNumber(Substring(Tm,1,2)) TmM = ToNumber(Substring(Tm,4,2)) TmS = ToNumber(SubString(Tm,7,2)) Tm = TmH*3600+TmM*60+TmS Return //=============================================================

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where the subscript CS is used to indicate clear-sky conditions and TS,CS is the system noise temperature under clear-sky conditions. Note that noise-to-carrier ratios, rather than carrier-to-noise ratios are required by Eq. (12.60). For low frequencies (6/4 GHz) and low rainfall rates (below about 1 mm/h), the rain attenuation is almost entirely absorptive. At higher rainfall rates, scattering becomes significant, especially at the higher frequencies. When scattering and absorption are both significant, the total attenuation must be used to calculate the reduction in carrier power and the absorptive attenuation to calculate the increase in noise temperature.

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By simple algebra, f (x + h)g(x + h) f (x)g(x) = f (x + h)[g(x + h) g(x)] + g(x)[f (x + h) f (x)] Hence, Dx (f (x) g(x)) = lim = lim f (x + h)g(x + h) f (x)g(x) h f (x + h)[g(x + h) g(x)] + g(x)[f (x + h) f (x) h f (x + h)[g(x + h) g(x)] g(x)[f (x + h) f (x)] + lim h h h 0 g(x + h) g(x) f (x + h) f (x) + lim g(x) lim h h h 0 h 0 h 0

As discussed in Chap. 9, a minimum value of [C/N] is required for satisfactory reception. In the case of frequency modulation, the minimum value is set by the threshold level of the FM detector, and a threshold margin is normally allowed, as shown in Fig. 9.12. Sufficient margin must be allowed so that rain-induced fades do not take the [C/N] below threshold more than a specified percentage of the time, as shown in Example 12.17.

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invoke the ChooseRoom routine we have discussed before and then return to the main program The outcome of all this is that the variable GoalNode is set according to the user s command The main program will then cause the robot to move to the indicated node, as we will see later The routine will also execute two other important tasks The rst task makes the robot move to the docking station if there is no user command within a certain period of time This is achieved by calling the subroutine GetTimeInSecs that starts a timer and initiates a stopwatch action When the time period elapses without any user input the routine calls DockWithCharger (see later section) The second task causes the robot to move to the charging station if the battery charge level is below a certain threshold.

Example 12.17 In an FM satellite system, the clear-sky downlink [C/N] ratio is 17.4 dB and the FM detector threshold is 10 dB, as shown in Fig. 9.12. (a) Calculate the threshold margin at the FM detector, assuming the threshold [C/N] is determined solely by the downlink value. (b) Given that Ta 272 K and that TS,CS 544 K, calculate the percentage of time the system stays above threshold. The curve of Fig. 12.8 may be used for the downlink, and it may be assumed that the rain attenuation is entirely absorptive.

= f (x) Dx g(x) + g(x) Dx f (x) In the last step, lim f (x + h) = f (x) follows from the fact that f is continuous at x, which is a consequence of Theorem 13.1.

This is done by checking the charge level using the rChargeLevel() function When the value drops below a prede ned threshold the StartTime is set to a value that causes an immediate time out This causes a call to the subroutine DockWithCharger as above The routine GetTimeInSecs sets the variable Tm to the value of the current time converted to seconds So if the time is 11:23:30 the variable Tm will be set to the value 11 3600 23 60 30 (41010) This is achieved by dissecting the string value returned by the function Time(1) and converting it to numbers and applying the formula The outcome is the same as noting the time but the value is in seconds.

Solution (a) Since it is assumed that the overall [C/N] ratio is equal to the downlink value, the clear-sky input [C/N] to the FM detector is 17.4 dB. The threshold level for the detector is 10 dB, and therefore, the rain-fade margin is 17.4 10 7.4 dB.

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