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If you re working with the book example, adjust the border color as well:
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Navigation Commands Navigation between the different administration shells relies on a number of different commands. To navigate from the platform shell to the domain shell, you use the console and disconnect commands. For example, the following three commands log you into the C domain (console c) and then disconnect (disconnect) you from the same domain:
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It should be noted that in order to reach the impedance matching condition for these two piggy-backed blocks, a part with reactance, Xx = 2XL, must be inserted between the piggy-backed sides so as to neutralize the reactance existing between the two piggy-backed blocks. XL is the reactance of the load impedance ZL which is a known parameter for the circuit design. Testing these two piggy-backed blocks, or block D, will be conducted for all the required parameters to characterize their performance, such as power gain or loss, noise gure, IP3 or IP2, and so on. Then, the value of the required parameters for one of the piggy-backed blocks or block B can be calculated in terms of cascaded equations, rather than a plausible mathematical treatment to divide the tested value by two. The calculation is somewhat tedious and will be demonstrated in the following exercise.
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Base Station Processing The BS has to process the received signal periodically in the following way [Holma and Toskala 2000]: It receives one frame, despreads it, and stores it with the sampling frequency given by the highest used data rate of this frame. Note that different data rates and spreading factors may be used during one frame. For each timeslot: (i) the channel impulse response is estimated using the pilots; (ii) the Signalto-Interference Ratio (SIR) is estimated; (iii) power control information is transmitted to the MS; and (iv) power control information from the MS is decoded and transmission power is adapted accordingly. For every second or fourth timeslot: FBI bits are decoded.5 For each 10-ms frame: TFCI information is decoded to get the decoding parameters for the DPDCH. For each interleaver period, which is either 10, 20, 40, or 80 ms: user data transmitted via the DPDCH is decoded. Spreading Codes The uplink uses OVSF codes for spreading. However, they are not used for channelization (distinguishing between users in the uplink). Therefore, different users can use the same spreading codes. As a matter of fact, assignment of spreading codes to the different channels of any MS is prede ned. The DPCCH is always spread with the rst code, the code with index 0, using spreading factor 256. A DPDCH channel is spread using the code with index SF /4, where SF is the spreading factor of the channel. In case multiple data channels are transmitted, the spreading factor is 4, when spreading codes with indices 1, 2, or 3 are used; one code is used for both a channel on the I-branch and a channel on the Q-branch. The spreading factor of a traf c channel may vary from frame to frame. There are additional code selection criteria for the PRACH and PCPCH. Scrambling Codes As mentioned above, signals from different users are distinguished by different scrambling codes. Both short and long codes may be used (see 18). There are no strict rules about when
amplitude and the phase of S11 in polar format, with frequency as the independent variable of the curve. Figure 8.17 shows the same curve as Figure 8.16, but with Smith Chart grid coordinates. Figure 8.18 shows the phase of S21 as a function of frequency over the frequency range from 2.3 to 2.6 GHz.
1000 900 800 Counts/channel Fe Ka Cu Ka
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One can simplify the 2D Poisson equation into a one-dimensional (ID) Laplace equation along the direction of the channel by making some simplifying assumptions about the boundary conditions in the y direction (normal the Si/SiO 2 interface). Assuming that the potential, (D in the direction normal to the Si/SiO 2 interface can be described by a parabolic function with coefficients co, c 1, and c2 : 4D y) = co (x) +- I (x, C (x)y + c 2 (x)y 2 (3.83)
be modeled. In earlier chapters we developed path-loss models based on narrowband measurements, and we utilized them in wideband applications as well. As shown in Eq. (3.2.1), received signal strength is an inverse function of the frequency, and therefore the received signal strength at the lower end of the UWB system spectrum can be much higher than that found at the higher end of the spectrum. At this point one might question whether we can still apply narrowband path-loss modeling techniques to UWB radio propagation. Assuming a perfect transmitter ampli er, a perfect antenna with the same gain at all frequencies of an UWB system, and free-space propagation, from Eq. (3.2.1) the received signal strength as a function of frequency is given by Pr (f ) = Pt Gt Gr 4 d
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formulation, this calls for participants to engage in an examination of
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