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Block Diagonalization Consider the case where each MS has multiple antenna elements (Nr(k) 1) and the BS transmits Nr(k) data streams to each user. A simple solution can be achieved by imposing the dimensionality constraint Nr(k) = Nt . This constraint is very much along the lines of interpreting the multiple MSs as a distributed array, and the dimensionality constraint ensures that the number of data streams does not exceed the number of RX chains that can demodulate the signal. To couch it in the language of Section 20.1: each antenna is treated as a separate (single-antenna) user, and the BS preprocessing makes sure that data streams arriving at the antennas are well separated. This eases the design of the MS, which does not have to do any additional processing. Nr(k) = Nt is actually too strict. According to this constraint, adding However, the constraint receive antennas at the MS decreases the number of users that can be transmitted to at a given point in time; this is obviously not a reasonable constraint, as additional receive antennas serve to improve the reception quality. Rather, it is the number of data streams that intended for the MSs that is limited, and data streams intended for different MSs have to be kept apart by appropriate beamforming at the BS side. Keeping the data streams of different MSs apart is achieved by a block diagonalization technique [Spencer et al. 2004b]. De ne for each user an interference channel matrix H(k) H(k) = [(H )T , . . . (H(k 1) )T (H(k+1) )T , . . . (H(K) )T ]T

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Overall, the animation tools require some patience to get usable results. While the tools are not complex, they are not as reliable as you might wish. If you are realistic with your expectations, you are more likely to get usable results and avoid frustration.

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It is typical of the mystery of mathematics, that while it is very easy to multiply two numbers together, by hand using pencil and paper if necessary, the reverse process of finding the factors of a number is usually very difficult. Persistence and courage were indeed needed in those days, before modern calculating machines had been invented. However, in this case, Landry had failed to notice a smart move which would have saved him most of his trouble. Only a few years later, Aurifeuille noticed that Landry's third factor 536,903,681 was almost exactly 5 times the second factor 107,367,629. In fact, the difference is 536,903,681 - 5 x 107,367,629

tion scheme. It uses RC4 encryption with either a 64- or 128-bit key. The key is usually entered as a series of hexadecimal digits, often as text characters, to create a password. WPA: The Wi-Fi protected access protocol uses the RC4 encryption scheme with a 128-bit key but dynamically changes the key as the system is used. It can be used with a server that provides separate keys to each device on the network or, for less secure environments, it can provide a pre-shared key (PSK) mode in which multiple computers on the network can share the same key. WPA2: The second version of the Wi-Fi protected access protocol uses a more secure advanced encryption standard (AES)-based scheme that for now is considered fully secure and not breakable. You must know the encryption type as well as the password to connect to a wireless network that uses a security scheme. If you happen to find a network that s not encrypted, Network Manager will automatically connect you.

Remember that every file or folder referenced needs to be available not only at design time, but after a package is deployed as well. Consider using Universal Naming Convention, or UNC, paths for global information or package configurations (see Maintainable Packages, later in this chapter) to adjust names and locations for specific target servers. UNC is a method of

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