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CHAPTER 6 PERFORMANCE ANALYSIS Plot the state estimation error standard deviation at t = 1000s versus n

Suppose that we encounter these expressions What restrictions must we place on x and y in each case (a) (x 5) 3 (c) (3xy) 2

Exercise 62 Perform a covariance analysis where the implemented lter is described as in Example 54 and the truth model is described as in Exercise 511 Compare the time required for the covariance of B to be less than 01 as predicted by the covariance of the implemented lter and as predicted by the covariance analysis Exercise 63 Perform an error budget analysis for items 2 and 3 of Exercise 55 Determine the separate contributions to the overall error from nx , ny , and var (x(0))

Answer 8-3

Type Ceramic / Mylar Ceramic / Mylar Ceramic / Mylar Ceramic / Mylar Ceramic / Mylar Ceramic / Mylar Ceramic / Mylar Ceramic / Mylar Ceramic / Mylar Mylar Mylar Mylar Mylar Mylar Mylar Mylar Mylar Mylar Mylar Mylar Mylar Mylar Mylar Mylar Mylar

7

(b) (x + y) 2 (d) (x y) 5

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We must be sure the expressions inside the parentheses can never equal 0 Here s what we must do to stay safe: (a) We can t let x be equal to 5 (b) We can t let x be equal to y (c) We can t let either x or y be equal to 0 (d) We can t let x be equal to y

1 used the rather simple example of point motion along a line to motivate study of the various topics that have been presented in the previous chapters That chapter also raises various questions and topics of study, most of which could not be considered at that point without knowledge of the intervening material This chapter revisits that simple example with discussion of how the material in s 2 6 is useful in the analysis and study of aided navigation applications The main objective of this chapter is to summarize the methodology outlined in Section 112 in the context of the theoretical tools discussed in Part I of this text This methodology and set of theoretical tools forms the basis for the more realistic applications that are considered in Part II

Code 102 152 202 222 472 502 562 682 103 203 223 333 473 503 563 683 104 204 224 334 474 564 105 205

Question 8-4

x = f (x, u) y = h(x)

What is meant by the square root of a number The cube root The 4th root The nth root, where n is a positive integer

and have knowledge of E x(tk 1 ) and var(x(tk 1 )) We also have measurements u y = u + nu = y + ny ,

Answer 8-4

101 121 131 151 181 221 331 471 561 681 751 821

The square root of a number is a quantity that gives us the original number when squared (multiplied by itself or raised to the 2nd power) The cube root is a quantity that gives us the original number when cubed (raised to the 3rd power) The 4th root is a quantity that gives us the original number when raised to the 4th power The nth root is a quantity that gives us the original number when raised to the nth power

where u is available at the rate f1 and y is available at the rate f2 with f2 The state estimate is produced by integrating f1 x = f ( , u) x 235

Question 8-5

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