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The navigation system state vector is propagated between measurements using the following equations k + p k+1 = p+ + vk dt + 1 a+ dt2 2 k vk+1 = vk + a+ dt + k + ak+1 = ak (730) buk+1 = +k bu byk+1 = + byk + k+1 = k The superscript + and notations are incorporated at this point because a measurement update will be performed following each acceleration measurement These equations are iterated at the rate f1 (ie, dt = f11 ) Because the Kalman updates will occur at the f1 rate, the covariance matrix P must also be updated at the rate f1 , which is a major disadvantage The P matrix is propagated between measurement as P = P+ + Qd k+1 k (731)

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jXL = j(628 1592 100) = j100 Then calculate X C = 1/(628f C ) Let s convert picofarads to microfarads, and use megahertz for the frequency Therefore: jXC = j[1/(628 1592 0001000)] = j100 Let the resistance and inductive reactance go together as one vector, 500 + j100 Let the capacitive reactance be represented as 0 j100 The sum is Z = 500 + j100 j100 = 500 + j0 This is a pure resistance of 500 You can correctly say that the impedance is 500 in this case

where R6 6 and Qd R6 6 are constant matrices found by the method in Section 4721 with T = f11 , with F and G as de ned in eqn (727),

2 2 2 and Q = diag [ bu , by , 3 ] Alternatively, can be extracted from eqn (730)

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More from SautinSoft Team

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When you see resistors, coils, and capacitors in parallel, remember that each component, whether it is a resistor, an inductor, or a capacitor, has an admittance that can be represented as a vector in the GB plane The vectors for pure conductances are constant, even as the frequency changes But the vectors for the coils and capacitors vary with frequency

Given the Kalman gain vector, the measurement correction for the state and P matrix are computed as k x+ P+ k = = k x + Kk yk yk [I Kk Hk ] P k

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Pure Susceptances Pure inductive susceptances (BL ) and capacitive susceptances (BC ) add together when coils and capacitors are in parallel Thus, B = BL + BC Remember that BL is never positive, and BC is never negative This is just the opposite situation from reactances In the GB plane, pure jBL and jBC vectors add Because such vectors always point in exactly opposite directions inductive susceptance down and capacitive susceptance up the sum, jB, inevitably points either straight down or straight up (Fig 16-5), unless the susceptances are equal and opposite, in which case they cancel and the result is the zero vector Problem 16-9 Suppose a coil and capacitor are connected in parallel, with jBL = j005 and jBC = j008 What is the net susceptance Just add the values as follows: jB = jBL + jBC = j005 + j008 = j003 This is a capacitive susceptance, because it is positive imaginary Problem 16-10 Suppose a coil and capacitor are connected in parallel, with jBL = j060 and jBC = j025 What is the net susceptance

The total state approach would include f1 = 100 acceleration and f2 = 1 position measurement updates per second The acceleration update occurs alone (f1 f2 ) = 99 times per second For these instances, the Kalman gain and update are computed using H= 0 0 1 1 0 a and R=R=

2 1

Again, add the values: jB = j060 + j025 = j035 This is an inductive susceptance, because it is negative imaginary

For an AHRS application in which position and velocity information are in not available, n = 0 In this case, eqn (1046) is mechanized as b Rn = Rn b b ib (1052)

Problem 16-11 Suppose a coil of L = 600 H and a capacitor of C = 150 pF are connected in parallel The frequency is f = 400 MHz What is the net susceptance First calculate the susceptance of the inductor at 400 MHz, as follows:

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