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(ie, t [8, 10]s or t [18, 20]s), the e ect of the yaw error on the north position error is clearly indicated The maximum rate of growth of the north position error is at t = 9s when the angle = rad At the same 2 time, the magnitude of the rate of growth of the east position error is near zero The covariance analysis can be repeated with similar results for the case that Q and the initial P are the same as above, but R = 0 in the de nition of the F matrix In this case, the fact that the error state x is controllable from the process driving noise , that Q is positive de nite, and none of the eigenvalues of F are in the left half plane together with the fact that the P matrix remains small for the aided system shows that over the period of the simulation, the error state is observable A rigorous method for demonstrating observability of the time varying linear system over the time interval would use the concept of an observability grammian [19] For this simulation, for t [0, 8)s, using the method of Section 363 or the function MATLAB function obsvf , the unobservable subspace is [000, 000, 000, 071, 071] This vector implies that for t [0, 8)s the system can estimate RL + RR , but not RL RR For t [8, 10)s, the unobservable subspace is [000, 000, 000, 059, 081] It is the change in the unobservable portion of the subspace over a time interval, as the vehicle maneuvers, that enables the aided system to maintain the accuracy of the full state vector The speci c de nition if the unobservable subspace at each measurement time instant is a function of the vehicle trajectory over the preceding time interval It is left as an exercise, to consider the trajectory de ned by u(t) = and (t) = 1 0 0.

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These conditions result in the vehicle driving 8m north, performing a radian rotation without changing position, driving 8m south, and performing another radian rotation without changing position The vehicle is now back at its original location and orientation The process repeats every 10 seconds In this case, for t [8, 10)s the unobservable space is two dimensional with basis vectors de ned by [000, 000, 100, 000, 000]

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97 GENERAL 3-D PROBLEM and [000, 000, 000, 071, 071]

Figure 5-1

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The predicted navigation accuracy for the same parameter settings is essentially the same as that indicated in Figure 94

5:

The main body of this chapter has presented a GPS aided encoder-based dead-reckoning approach built on the assumption of a planar operating surface The approach is easily generalized to nonplanar surfaces when roll angle and the pitch angle can be measured The main changes to the approach would occur in the kinematic model derived in Section 93 The kinematic model of eqn (93) would be replaced by cos( ) cos( ) p = sin( ) cos( ) u (944) sin( ) = cos( ) cos( ) (945)

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Protuberant hand veins may also be bothersome to patients In the past, the gold standard for the treatment of these vessels has been sclerotherapy The technique involves the use of sodium tetradecyl sulfate 025% (Sotradecol, Bioniche, Montreal CA) or, alternatively, a foam solution (foam sclerotherapy) with a weaker formulation of 02% Either a direct needle or open cannulation approach may be used A stretch elastic bandage should be applied and left on during waiting hours for the rst 24 hours Each hand is treated during a separate treatment session in order to avoid simultaneous dissolution in the dorsal arch vein system of both hands With all vein procedures, bruising and potential secondary hyperpigmentation are the most common adverse side effects noted Arnica and bromelain supplements pretreatment and immediately posttreatment may help to minimize this phenomena Usually one to two treatment sessions are necessary in order to see good clinical improvement

Eqn (944) was derived using vt = Rt vb with the assumption that vb = b [u, 0, 0] Eqn (945) is derived using eqn (274) and the assumption that sin( ) the product cos( ) q is negligibly small where q represents the angular rate about the body frame v-axis In addition to accounting for the cos( ) terms in eqns (99) and (918), an additional equation was required to propagate the vertical position component h Note that attitude sensors provide the roll and pitch relative to the geodetic frame When the region of operation is small, the di erence between the tangent frame and the geodetic frame would be inconsequential for this approach When the area of operation is large enough for the di erence to be important, the designer can either compute the tangent frame relative attitude from the geodetic frame relative attitude or modify the approach of this chapter to work in the geodetic frame

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10

Table 5-1

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Q: A:

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