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The east and north tilt components can then be substituted into Eqs. 6.77 and 6.76 to obtain the equation for position error due to tilts. Schuler oscillations (Sections 2.2.2.3 and 6.5.2.1) are excited when these position errors, in turn, cause tilts. 6.5.3.3 Carouseling and Gimbal Flipping These methods are commonly used for mitigating the effects of sensor compensation errors in gimbaled systems. The ability to rotate a gimbaled inertial platform was soon exploited as a means of averaging out the effects of many types of sensor errors on navigational accuracy. The simplest schemes rotate the platform containing the sensors about the local vertical with a rotation period signi cantly shorter than the Schuler period of 84 min (carouseling) or in discrete 90 or 180 steps (gimbal ipping). The effects of many platform- xed sensor errors (e.g., accelerometer and gyroscope biases and input axis misalignments) can be effectively cancelled by such rotations. Problems 6.1 In the one-dimensional Line Land world of Section 6.4.1.1, an INS requires no gyroscopes. How many gyroscopes would be required for two-dimensional navigation in Flat Land Derive the equivalent formulas in terms of Y (yaw angle), P (pitch angle), and R (roll angle) for unit vectors 1R ; 1P ; 1Y in NED coordinates and 1N ; 1E ; 1D in RPY coordinates, corresponding to Eqs. C.86 C.91 of Appendix C. Explain why accelerometers cannot sense gravitational accelerations. Calculate the numbers of computer multiplies and adds required for (a) gyroscope scale factor=misalignment compensation (Eq. 6.23), (b) accelerometer scale factor=misalignment compensation (Eq. 6.28), and (c) transformation of accelerations to navigation coordinates (Fig. 6.13) using quaternion rotations (Eq. C.243) requiring two quaternion products (Eq. C.234). If the INS performs these 100 times per second, how many operations per second will be required

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Minimum requirement 16QAM, xed reference channel (FRC) H-Set1. Propagation conditions Reference value HS-PDSCH Ec =Ior [dB] Data rate at Ior =Ioc 10 dB [kbps] 198 368 34 219 47 214 28 167

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B Y, and then shifting nodes from the separating set to the separated sets, thus extending A to (a superset of) X and B to (a superset of) Y and shrinking U {A, B} to Z. The shifting is done by applying the intersection axiom, drawing on other pairwise conditional independence statements. Finally, any excess attributes in the separated sets are cut away with the help of the decomposition axiom. Formally, the proof is carried out by backward or descending induction [Pearl 1988, Lauritzen 1996] over the number n of nodes in the separating set Z. If n = |U| 2 then X and Y both contain exactly one node and thus the conditional independence w.r.t. follows directly from the pairwise Markov property (induction anchor). So assume that |Z| = n < |V| 2 and that separation implies conditional independence for all separating sets S with more than n elements (induction hypothesis). We first assume that U = X Y Z, implying that at least one of X and Y has more than one element, say, X. Consider an attribute A X: Z {A} separates X {A} from Y and Z (X {A}) separates A from Y. Thus by the induction hypothesis we have X {A} Y | Z {A} and {A} Y | Z (X {A}).

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