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The main markets for WLANs are as follows: Wireless networks in of ce buildings and private homes, to allow unhindered Internet access from anywhere within a building. Access points (equivalent to base stations in cellular systems) for WLANs need to follow the speci cations, but also allow a certain amount of vendor leeway. For example, multiple antennas can be used at the access point, without leading to incompatibilities. As far as clients (equivalent to mobile stations in cellular systems) are concerned, WLAN cards have turned into a mass market with very little distinction between products from different vendors, and are often built into laptops. As a consequence, research tends to focus on methods for production cost reduction (implementation with smaller chip area, low-cost semiconductor technology), while research on access points includes a broader eld of topics. Hotspots i.e., wireless access points that allow the public to connect to the Internet. These hotspots are often set up in coffee shops, hotels, airports, etc. Several providers also have a nationwide or even continentwide network of hotspots, so that subscribers can log in at many different locations.2 However, it must be stressed that coverage from these networks is much lower than for cellular networks. For this reason, research is ongoing on how to seamlessly integrate WLANs with cellular networks or large-area networks.

When a new version of SolidWorks is released, you can often choose to install from downloaded files. In the past, you would have to uninstall and reinstall from the DVD when it arrived in order to apply service packs. This is no longer the case. You can now update a downloaded installation with service packs.

The revolve profile sketch is not on an identifiable sketch plane that you can reuse for other features, although that would be useful. You can change the sketch dimensions outside of the wizard interface, and if you later use the wizard to edit it, then the changes appear in the Custom Sizing panel. Figure 17.3 shows the Custom Sizing panel with the changed counterbore diameter highlighted.

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In general, fillets should be the last features that are applied to a model, particularly the small cosmetic or edge break fillets. Larger fillets that contribute to the structure or overall shape of the part may be applied earlier. Be careful of the rock-paper-scissors game that you inevitably get caught up in when modeling plastic parts and deciding on the feature order of fillets, draft, and shell. Most fillets should come after draft, and large fillets should come before the shell. Draft may come either before or after the shell, depending on the needs of the area that you are dealing with on the part. In short, there is no single set of rules that you can consistently apply and that works best in all situations.

A naive approach to CSI feedback requires quantizing the entries of the transfer function matrix, resulting in a large number of bits in the feedback message. The problem is compounded by the fact that quantization of the channel coef cients has to be done with a ne resolution, because the eigenstructure of a channel matrix is fairly sensitive to changes in the coef cients. In other words, if some of the entries of the channel matrix change even by a small amount (due to the quantization), then the eigenvectors computed from this perturbed matrix can be quite different from the eigenvectors of the original matrix. Since the optimal beamforming vectors are usually along the eigenvectors of the matrix, we thus nd a strong sensitivity of beamforming vectors (and resulting SNR) to the quantization. Example 20.6 We consider a typical example for a cellular MIMO system: let the BS have 8 antenna elements, and each MS have 2 antenna elements. The system has 5 MHz bandwidth centered at 2 GHz carrier frequency, and operates in a channel with 250 kHz coherence bandwidth. The coherence time is 5 ms, corresponding to typical vehicular speeds. With 30 users in the cell, what is the total overhead data rate for the feedback Assume that real and imaginary part are quantized with 6 bits each, and a rate 2/3 code is used to protect the feedback information. The total number of feedback bits per second is 2 6 = 2 6 B 1 1 K Nt Nr 2/3 Bcoh Tcoh 5000 1 1 30 8 2 2/3 250 0.005 (20.73) (20.74) (20.75)

pulse. The measurement conditions are shown in the schematic. (After Bourcerie et al., Ref. 29, 1990 IEEE.)

Lemma 4.4 Let u ( t ) ,v ( t )be linear functions of t such that v ( t ) > Ofor 0 < t < 1. Then w ( t ) = u(t) /v(t) is convex for 0 < t < 1.

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