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and F(t), , and remain as de ned in eqn (922) Assuming that m satellites are available and that measurements from the rst satellite are subtracted from all the others, the di erenced pseudorange and carrier phase measurements can be predicted from the navigation state as i i = = x x R( , pi ) + i R( , p1 ) + 1 (934)

6:

1 2

x x R( , pi ) + i R( , p1 ) + 1 + N i N 1 (935)



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Figure 102 Measurement of a superposition has the effect of forcing the system to decide on a particular state, with probabilities determined by the amplitudes

entered on the X axis and the corresponding values are entered on the Y axis The information for the histogram chart type is shown in the following illustration

for i = 2, , m The same assumptions and comments apply as were discussed following eqns (926-927) In this approach, the measurement residuals for the i-th satellite would be computed as i (t) i (t) = = i (t) 1 (t) i (t) i (t) 1 (t) i (t) (936) (937)

For i = 2, , m, the error models for the measurement residuals are i (t) (t)

0 0 + 1 1





java word to pdf

Convert Word documents to PDF documents using the Java API
Convert Word documents to PDF documents using the Java API

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(938) (939)

.

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where hi is equal to the rst ve elements of hi h1 The quantities i , g g g i , and hi are de ned for i = 1, , m in eqns (930 932) g

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second excited state, and so on So we could consider a k-level system consisting of the ground state and the rst k 1 excited states, and we could denote these by 0 , 1 , 2 , , k 1 The superposition principle would then say that the general quantum state of the system is 0 0 + 1 1 + + k 1 k 1 , where k 1 | j |2 = 1 Measuring the state of the system j=0 would now reveal a number between 0 and k 1, and outcome j would occur with probability | j |2 As before, the measurement would disturb the system, and the new state would actually become j or the jth excited state How do we encode n bits of information We could choose k = 2 n levels of the hydrogen atom But a more promising option is to use n qubits Let us start by considering the case of two qubits, that is, the state of the electrons of two hydrogen atoms Since each electron can be in either the ground or excited state, in classical physics the two electrons have a total of four possible states 00, 01, 10, or 11 and are therefore suitable for storing 2 bits of information But in quantum physics, the superposition principle tells us that the quantum state of the two electrons is a linear combination of the four classical states, = 00 00 + 01 01 + 10 10 + 11 11 , normalized so that x {0,1}2 | x |2 = 12 Measuring the state of the system now reveals 2 bits of information, and the probability of outcome x {0, 1} 2 is | x |2 Moreover, as before, if the outcome of measurement is jk, then the new state of the system is jk : if jk = 10, for example, then the rst electron is in the excited state and the second electron is in the ground state An interesting question comes up here: what if we make a partial measurement For instance, if we measure just the rst qubit, what is the probability that the outcome is 0 This is simple It is exactly the same as it would have been had we measured both qubits, namely,.

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