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Table 43: Parameter de nitions for the gyro error model of eqns (4138 4139) The PSD SY (j ) is de ned in eqn (4140) Prior to estimating the model parameters K and N , the e ect of the initial conditions B0 and R0 must rst be removed For each sequence of available data Y = {y(tk )}M , the rst step is to remove the trend de ned k=1 by yk = b0 + r0 tk This can be performed by least squares curve tting as discussed in Section 532 Representing the data in Y as a column vector, we have that Y = A where 1 t1 b0 A = and = r0 1 tM Because the sampling times are unique, the matrix A has full row rank and b A A is nonsingular Therefore, the least squares estimate = [ 0 , r0 ] is computed as (see eqn (526) on p 176) = A A

When you want to multiply two fractions, the process is simple Dividing one fraction by another is a little more complicated, but not much Let s look at how the processes work, using variables rather than numerical examples

104 k

Given a large set of instruments, with estimated for each, the distribution 2 2 of b0 and r0 could be estimated and the variance parameters B0 and R0 can be determined

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A fraction times a fraction To multiply a fraction by another fraction, first be sure they are both pure fractions That means they should both consist of an integer divided by a positive integer The absolute value of the numerator doesn t have to be smaller than the absolute value of the denominator, but one fraction should be of the form a /b and the other should be of the form c /d, where a and c are integers (positive, negative, or 0), and b and d are positive integers If either fraction has a negative denominator, you know what to do!

S (w)

Once you ve prepped the fractions and you want to multiply them together, multiply the individual numerators to get the numerator of the product, and multiply the individual denominators to get the denominator of the product: (a /b)(c /d ) = ac /bd If either of the original fractions is not in lowest terms, the product won t be either You can reduce the product to lowest terms after you ve multiplied two fractions, but you don t necessarily have to If the multiplication is part of a multiple-step calculation process, you might as well wait until the entire process is complete before you worry about lowest terms

Value 15 pF 33 pF 10 pF 15 pF 20 pF 30 pF 33 pF 47 pF 56 pF 68 pF 75 pF 82 pF 91 pF 100 pF 120 pF 130 pF 150 pF 180 pF 220 pF 330 pF 470 pF 560 pF 680 pF 750 pF 820 pF

The reciprocal of a fraction The reciprocal of an integer, also called the multiplicative inverse, is the quantity by which you must multiply the original integer to get 1 The reciprocal of any integer is equal to 1 divided by that integer That means 0 has no reciprocal, 1 is its own reciprocal, and 1 is also its own reciprocal The reciprocal of every other integer lies somewhere between (but not including) 0 and 1, or else somewhere between (but not including) 1 and 0 Suppose you have a fraction or ratio a /b, where a and b are integers and neither of them is equal to 0 Then the reciprocal of a /b is equal to b /a It s easy to see why this is true when you multiply a /b times b /a To do that, multiply the numerators and the denominators:

Figure 46: Power spectral density of eqn (4140) Given and the data set Y = {y(tk )}M , the sequence of residual k=1 measurements Y = {y(tk ) ( 0 + r0 tk )}M can be formed This process b k=1 is referred to as detrending and Y is the detrended data The covariance sequence RY ( ) is computed from Y under the ergodic assumption, and is computed as the Fourier transform of R ( ) Using the the PSD of Y Y results of Section 45, for B0 = R0 = 0, the transfer function model for the system of eqns (4138 4139) is 1 Y (s) = s 1 (s) (s)

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