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BCCH is the preferred layer for (E)GPRS. In this scenario, the TSL capacity is quite independent of network load and traf c mix (percentage of data and speech users) in the DL direction. This is due to the continuous transmission with constant power over BCCH frequencies in order to enable the MS to measure neighbor cells. As a result, DL interference levels are constant and independent of traf c load. Typical performance gures for TSL capacity, that can be obtained from (E)GPRS traf c-only simulations, are 12, 19 and 43 kbps for BCCH reuse 4/12 with GPRS CS-1 2, GPRS CS-1 4 and EGPRS respectively. An additional characteristic of the BCCH layer is that speech performance in BCCH will not be degraded by (E)GPRS interference in DL. Whenever the BCCH is fully loaded, new incoming PS traf c can be allocated in a dedicated layer (e.g. reuse 1/3 or 1/1 hopping) so that (E)GPRS spectral ef ciency can be maximized. Voice users would be allocated in a separate layer. System level simulations have shown that, although reuse 1/3 provides the highest spectral ef ciency, it is more sensitive to network irregularities compared with 1/1 hopping reuse. This is due to the interference randomization effect of frequency hopping. Although 1/3 reuse is still the best from the spectrum ef ciency point of view, 1/1 reuse performs quite close to 1/3 in irregular networks. Figure 7.46 shows TSL capacity with regular and irregular networks (traf c hot spots and irregular layout). The average C/I degradation in the simulated irregular network is around 4 dBs with reuse 1/3, while the degradation with 1/1 hopping is only 2 dBs.



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The preceding code will draw a filled circle with a radius of 100, as illustrated in Figure 15-14. Figure 15-14: A shape drawn with drawCircle().

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to determine what modi cations are necessary. Measurements such as strain or fatigue analysis can be very helpful in isolating and solving the problem. Since mixing is a very dynamic situation, vibration measurements may be needed to verify the calculated natural frequency of the entire mixer con guration, as well as other harmonic frequencies that might be present on the mixing structure and vessel. The shaft natural frequency (critical speed) and its high harmonics must be avoided throughout the system. Standard vibration instrumentation usually has a frequency range too high for mixing equipment, so the equipment supplier should have special instrumentation to conduct the analysis. See 21 for more details.

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A group is a set G for which a multiplication operation (.) is defined, and that has the following properties: If x and y are in G, then x . y is also an element of G. An identity element, e , exists such that e x = x . e = x for any x in G. Every x in G has an inverse x - l , also a n element of G, such t h a t x e x - l = x-l. z = e. The multiplication is associative; that is, (x y) . z = x . (9. ) for every z x, y, and z in G.

0.000589 0.000000 0.000671 0.001378 0.003386 0.000422 0.001542 0.000331 0.000470 0.000000 0.000593 0.000861 0.000292 0.001196 0.000390 0.000369 0.000000 0.000176 0.002215 0.000482 0.000000 0.000000 0.000000 0.000000 0.002206 0.000000

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synchronized physical clocks. If the system has a shared clock (or equivalently, precisely synchronized clocks), then timestamping the event with the clock would be sufficient t o determine the order. Because in the absence of a shared clock the total order betaweenevents cannot be determined, we will develop a mechanism that gives a total order that could have happened instead of the total order that did happen. The purpose of our clock is only to give us an order between events and not any other property associated with clocks. For example, on the basis of our clocks one could riot det,ermine the time elapsed between two events. In fact, the number we associate with each event will have no relationship with the tirne we have on our watches. As we have seen before, only two kinds of order information can be determined in a distributed systern-the order of events on a single process and the order between the send and the receive events of a message. On the basis of these considerations, we get, the following definition. A clock C is a map from the set of events E t o N (the set of natural numbers) with the following constraint:

(1.22)

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