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Part I of this text has presented the essential components of the theory necessary for the design and analysis of navigation systems 7 has brought those concepts together to present the classical approach to aided navigation system design 7 focused on a rather simple example using the idea of a complementary lter The purpose of Part II is to extend that methodology to the design of various navigation systems suitable for real world application Prior to considering aided navigation systems, Part II rst introduces the GPS system as a typical aiding sensor The coverage of each chapter is discussed in the following subsections

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8 discusses the Navstar Global Positioning System This chapter includes discussion of the GPS observables, measurement models, error models, position solution methods, and di erential GPS In this text GPS is used as the prototypical aiding sensor Aiding with Compass, Galileo, GLONASS, combined GNSS signals, or pseudolites would be similar in nature, but distinct in speci c integration details Similarly, underwater applications are denied access to satellite signals; however, a variety of acoustic ranging sensor systems exist Understanding of the use of GPS as an aiding signal enables extension to underwater acoustic ranging systems However, the speed of sound in water is signi cantly slower and more variable than the speed of light in Earth s atmosphere; therefore, depending on the desired level of performance characterization of the speed of sound in water and accommodation of the time of travel of the ranging signal can be critical

Spherical Error Probable (SEP) speci es the radius of the sphere centered on correct location that is expected to contain 50% of the realizations variable w In the special case where = 1 = 2 = 3 , then eqn (4129) simpli es to the equation for the sphere w = x 154 In all other cases, the probability ellipsoid expected to contain 50% of the realizations is de ned by eqn (4129) with c = 154 Various approximations exist for estimating the radius of the SEP sphere [39] 4912 Analysis in Two Dimensions

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The analysis of this section is similar to that of Section 4911, but performed in two dimensions The two dimensions that are of interest are typically the horizontal (eg, north and east) components In this section, we will use the vectors w, v, x which have interpretations parallel to w, v, x from Section 4911 The vector symbol over the symbols indicates that the corresponding variable is an element of R2 The joint horizontal position error density in the w coordinates is pw = 2 1 |P| 1 exp w P 1 w 2 (4130)

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Many lighter-skinned patients have telangiectasias as the primary component of photoaging (Figure 41) If these are accompanied by other manifestations such as mottled pigmentation, as is typically the case, we recommend a technique that is most likely to treat all the components of the problem In our practice, we initially suggest intense pulsed light (IPL) for Fitzpatrick skin types I to III Extensive experience with a single device is preferable to limited use of multiple devices as this allows the physician to develop expertise with a tool and its particular

The transformation from the three dimensional distribution of eqn (4128) to the two dimensional distribution of eqn (4130) is discussed in Exercise 410 The joint horizontal position error density in the x coordinates is px = 1 exp 2 1 2 x2 x2 1 + 22 2 2 1 2 2 (4131)

Figure 14-5

(4132)

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