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1 are negligible, where = R(p0 ) and H is the Jacobian of eqn (B59) de ned at p0 The initial estimate of p0 may, for example, come from the solution of eqn (8151) 2 Candidate Generation The main objective of this step is to generate candidate integer vectors For the i th SV, a real-valued estimate of the integer is i N i = i which has a standard deviation of approximately N = A candii date integer vector can be formed by the operation N = N i where the notation x indicates rounding x to the nearest integer Given m cana set of m satellites, there would be approximately 2 N + 1 For m = 8, with = 1, for didate integers within one sigma of N the L1 signal, with 02 meters, this is approximately 118 candidates For the widelane signal, with 09 meters, there would be approximately 38 candidates The bene t of decreasing the number of candidates is obvious and will be discussed in Section 891

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Zpri/Zsec = (Tpri/Tsec )2 Zpri/Zsec = (Epri/Esec )2 The inverses of these formulas, in which the turns ratio or voltage-transfer ratio are expressed in terms of the impedance-transfer ratio, are: Tpri/Tsec = (Zpri/Zsec)1/2 Epri/Esec = (Zpri/Zsec)1/2

3 Candidate Evaluation The main objective for this step is to de ne a cost function useful for ranking the candidate integer vectors For each candidate integer vector N, the solution to eqn (8154) provides an estimate of the position error vector: p = H H

Problem 18-3 Consider a situation in which a transformer is needed to match an input impedance of 500 , purely resistive, to an output impedance of 300 , also purely resistive What is the required turns ratio Tpri/Tsec The required transformer will have a step-up impedance ratio of Zpri/Zsec = 500/300 = 1/600 From the preceding formulas:

(8155)

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Tpri/Tsec = (Zpri/Zsec)1/2 = (1/600)1/2 = 0166671/2 = 0408 = 1/245

(8156)

where R = H H H H Rm m and the residual phase mea surement r = computed for the candidate integer vector N is rN = Q N (8157) where Q = I R Rm m Both Q and R are projection matrices and are idempotent For a vector v, the vector z = Rv will be in the range space of H and the vector z = Qv will be in the subspace that is orthogonal to the range space of H For the correct integer vector rN 2 should be small; therefore, we have an obvious cost function J(N) = = rN

Problem 18-4 Suppose a transformer has a primary-to-secondary turns ratio of 400:1 The load, connected to the transformer output, is a pure resistance of 375 What is the impedance at the primary The impedance-transfer ratio is equal to the square of the turns ratio Therefore:

= N

Q Q N (8158)

Zpri/Zsec = (Tpri/Tsec)2 = (400/1)2 = 400 2 = 160 We know that the secondary impedance, Zsec is 375 Thus: Zpri = 160 Zsec = 160 375 = 600

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In radio receivers and transmitters, transformers can be categorized generally by the method of construction used Some have primary and secondary windings, just like utility and audio units Others employ transmission-line sections These are the two most common types of transformer found at radio frequencies

where the minimum is attained for Q = QN Solutions to this equation are considered in Section 891 4 Candidate Validation The main objective of this step is to de ne criteria to test the validity of the candidate integer vector both at the time of the search and later to detect cycle slips The main test is that rN is small (ie, the same order of magnitude as ) In addition, ideally rN for the best candidate should be signi cantly smaller than the norm of the residual for any other candidate When the search is using the widelane phase, then additional valida tion criteria can be de ned Given a candidate Nw and the equations Nw 1 1 2 2 = = = N1 N2 H p + N1 1 + 1 H p + N2 2 + 2 , (8159) (8160) (8161)

CHAPTER 8 GLOBAL POSITIONING SYSTEM integer vectors N1 and N2 can be computed as N1 N2 = = 1 2 ( 2 + Nw ) 1 1 2 1 N1 Nw (8162) (8163)

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