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As hi-fi equipment becomes more sophisticated and complex, the circuits become more susceptible to interference from outside sources, particularly electromagnetic (EM) fields This problem is known as electromagnetic interference (EMI) Sometimes it is called radio-frequency interference (RFI) If a radio transmitter is operated near a hi-fi stereo system, the radio signals can be intercepted by the hi-fi wiring and peripherals, and delivered to the amplifier Unshielded interconnecting cables act as radio receiving antennas This problem is exacerbated if any of the connecting cables happen to resonate at the operating frequency of the radio transmitter In the hi-fi amplifier, the RF currents are rectified, causing changes in the audio gain Sometimes the signal data can be heard in the speakers or headset In most cases when EMI takes place in a hi-fi setup, the fault exists in the stereo system design, not in the radio transmitter The transmitter system is merely doing its job: generating and radiating electromagnetic signals! Several steps can be taken when installing a stereo hi-fi system to minimize the likelihood that EMI will occur:

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Exercise 27 As was done in Example 24, nd the vector and point transformation from ECEF to tangent plane for each of the locations listed in Problem 24 Exercise 28 In body frame, the four corners of a vehicle are given in the following table

Connect the stereo amplifier chassis to a good electrical ground Use shielded interconnecting cables as much as possible Use shielded (coaxial) speaker cables Keep all cables as short as possible

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Assuming that the o set from the tangent frame origin to the vehicle frame origin is [100, 50, 7] m, for each of the following attitudes, compute the tangent plane location for each corner of the vehicle Attitude, deg 4500 000 000 000 4500 -3000 4500 4500 000 4500 -4500 000 Exercise 29 Use direct multiplication to show that to rst order, the product of (I a ) and (I + a ) is the identity matrix ba ba Exercise 210 Use eqn (B15) to form the skew symmetric matrix By direct matrix multiplication, con rm eqns (265 268) Exercise 211 Section 272 derived the relationship between the Euler attitude rates = ( , , ) and the body-frame inertial angular rate vector b ib 1 Use a similar approach to show that the relationship between the Euler attitude rates and the angular rate of the body-frame relative to the inertial-frame represented in geodetic frame is g = T ib where cos( ) cos( ) sin( ) 0 cos( ) 0 (280) T = sin( ) cos( ) sin( ) 0 1 2 Check the above result by con rming that Rg = T 1 E b This matrix T is useful for relating the attitude error represented in geodetic frame (de ned in Section 105) to the Euler angle errors = ( , , ) The relation = T is used in Sections 1055 and 1251 Exercise 212 Figure 91 shows the axle of a vehicle Denote the length of the axle by L The body frame velocity and angular rate are v = [u, v, 0] and = [0, 0, 1] Use the law of Coriolis to nd the tangent plane velocity of each wheel

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If you have an amateur or citizens band (CB) radio station in your house and it causes EMI to your hi-fi system, perform these additional steps: Locate the radio transmitting antenna as far from the hi-fi equipment as possible Use the lowest possible transmitter output power that will ensure reliable communications Unfortunately, EMI problems can sometimes prove nigh impossible to eliminate This can be especially troublesome for amateur and CB radio operators when it damages relations with neighbors In these cases, old-fashioned diplomacy may work better than engineering-based attempts at resolution

The quantitative analysis of navigation systems will require analytic system models Models can take a variety of forms For nite dimensional linear systems with zero initial conditions that evolve in continuous-time, for example, the ordinary di erential equation, transfer function, and state space models are equivalent The dynamics of the physical systems of interest in navigation applications typically evolve in continuous-time, while the equations of the navigation system itself are often most e ciently implemented in discrete-time Therefore, both di erence and di erential equations are of interest This chapter present several essential concepts from linear and nonlinear systems theory

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