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The signal propagation characteristics, including transit delays of the chip-to-chip interconnection lines, have a major effect on the total performance of an electronic system. An attempt to reduce the interconnection delays by scaling down its dimensions results in increased signal losses in the interconnection [11]. This is due to the increased series resistance and higher dispersion of the interconnection. This adverse effect can be almost eliminated by replacing normal metallic interconnections by superconducting interconnections which have very low series resistance at frequencies up to the energy gap frequency of the material [12, 13]. In fact, in recent years, the advent of high-critical-temperature superconductors [14 16] has opened up the possibility of realizing high-density and very fast interconnections on silicon as well as GaAs-based high-performance ICs. The major advantages of superconducting interconnections over normal metal interconnections can be summarized as follows: 1. The signal propagation time on a superconducting interconnection will be much smaller as compared to that on a normal metal interconnection. 2. The packing density of the IC can be increased without suffering from the high losses associated with high-density normal metal interconnections. 3. There is virtually no signal dispersion on superconducting interconnections for frequencies up to several tens of gigahertz. 6.3.2 Propagation Characteristics of Superconducting Interconnections

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7.3.1.2 State Models for Discrete Time Measurements are the outputs of sensors sampled at discrete times < tk 1 < tk < tk 1 < . The Kalman lter uses these values to estimate the state of the associated dynamic systems at those discrete times. If we let . . . ; xk 1 ; xk ; xk 1 ; . . . be the corresponding state vector values of a linear dynamic system at those discrete times, then each of these values can be determined from the previous value by using Eq. 7.56 in the form xk Fk 1 xk 1 wk 1 ; 2 3 Fk 1 exp wk 1 Fk

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C H A P T E R 5 . G R A N D B A H A M A ( F R E E P O R T / L U C AYA )

2.2.3.1 Sensor Cluster In strapdown systems, the inertial sensor cluster is ``strapped down'' to the frame of the host vehicle, without using intervening gimbals for rotational isolation, as illustrated in Fig. 2.1a. The system computer must then integrate the full (six-degree-of-freedom) equations of motion.

0.42 6.78 91.82 5.38 0.48 0.31 0.33

Obviously, if we seek association rules having a con dence larger than 2 no such rule 3 U V can be found such that U is a subset of i2 i3 i5 . Suppose, for example, that we seek association rules U V that have a minimal con dence of 80 percent. We need to examine subsets U of the other sets: i2 i3 i4 , i2 i4 i5 , or i3 i4 i5 , which are not subsets of i2 i3 i5 (since the subsets of i2 i3 i5 cannot yield levels of con dence higher than 2 . There are ve such sets. 3

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The value of e that minimizes the variance is the value that gives the vertex of the graph of the variance. In general the vertex of the equation Variance(e) = A2e2 + 2A1e + A0 is given at the point e* = A1 A2

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The rst part of this chapter made transparent the dif culties that lie detectors face and the limited success they usually have in detecting deceit by observing someone s

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struct World { void set(std::string other) { msg = other; } std::string greet() { return msg; } std::string msg; };

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