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where Z1 N(0,N1 ) and Z2 N(0,N2 ) are independent Gaussian random variables and Yi = Xi + Zi . We wish to allocate power to the two parallel channels. Let 1 and 2 be xed. Consider a total cost constraint 1 P1 + 2 P2 , where Pi is the power allocated to the ith channel and i is the cost per unit power in that channel. Thus, P1 0 and P2 0 can be chosen subject to the cost constraint . (a) For what value of does the channel stop acting like a single channel and start acting like a pair of channels (b) Evaluate the capacity and nd P1 and P2 that achieve capacity for 1 = 1, 2 = 2, N1 = 3, N2 = 2, and = 10. 9.9 Vector Gaussian channel . channel Consider the vector Gaussian noise Y = X + Z,

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Truax, C. B., 67 Truaz, P., 100 Trull, T. J., 193, 195 Trzepacz, P. T., 189 Tsai, J. L., 267 Tucker, J. S., 457 Tucker, L., 446 Tuokko, H., 346 Turk, D. C., 172 Turnbull, W. W., 233 Turner, C. W., 158, 168 Turner, S. M., 233, 235, 464 Tyrrell, D. A. J., 330 Tyson, C., 337 Ulicny, G. R., 200 Ulmann, L. P., 61 Ulrey, G., 367 Umberson, D., 155 Urbina, S., 181, 218, 222, 226, 233, 237, 241 Valencia, R. R., 233 Valenstein, R. S., 153, 288, 437 van Balkom, A. J. L. M., 308 VandeCreek, L., 480 VandenBos, G. R., 105, 265, 304, 314, 442, 457, 459 van Dyck, R., 308 Van Haitsma, K., 374 Van Hasselt, V. B., 474 Van Os, J., 154 Vasquez, M. J. T., 423 Vaugh, M., 315 Velicer, W. F., 326 Ventkataraman, S., 330 Verduin, T., 99, 100, 103 Verhaeghen, P., 166, 168 Vermeersch, D. A., 303, 304, 313, 314 Vernon, P. E., 202 Vetter, V. A., 392, 422 Victoroff, M. S., 449 Vinokur, A. D., 155 Virts, K. L., 333 Voas, R. B., 293 Vollebergh, W., 154 Von Itallie, T. B., 328 Von Korff, M., 154 Voorhees, C. C., 326, 328 Voth, H. M., 582

You can also generate random motion, change an object s size to a random value, and more. To achieve this, all you have to do is set a property of an object equal to a random value. Listing 6-5 shows ActionScript that changes a movie clip s position, size, and alpha settings.

P(i) =

* Note on units: 1 ML (megalitre) = 1 106 liters, or 1000 m3. Condensers for cooling steam turbine exhaust streams in thermoelectric turbine power plants. Generally a nonconsumptive use, as the entire ow is typically returned to the subsurface after heat extraction; in rare cases the cooled water is discharged to a surface watercourse and the use is then arguably consumptive. Derived from gures quoted by Sachs (2002, p. 35).

= H (Yn |Yn 1 , . . . , Y1 , X1 , X0 , X 1 , . . . , X k , Y0 , . . . , Y k ) (4.60) (4.61) (4.62)

Source channel separation theorem with distortion. Let V1 , V2 , . . . , Vn be a nite alphabet i.i.d. source which is encoded as a sequence of n input symbols X n of a discrete memoryless channel. The output of the channel Y n is mapped onto the recon1 struction alphabet V n = g(Y n ). Let D = Ed(V n , V n ) = n n i=1 Ed(Vi , Vi ) be the average distortion achieved by this combined source and channel coding scheme.

(3.12)

5 R Bar-Yehuda, O Goldreich, and A Itai, On the time complexity of broadcast in multi-hop radio networks: An exponential gap between determinism and randomization, Journal of Computer and System Sciences 45, 104 126, 1992 6 R Bar-Yehuda, A Israeli, and A Itai, Multiple communication in multihop radio networks, SIAM Journal on Computing, 22, 875 887, 1993 7 D Bruschi and M Del Pinto, Lower bounds for the broadcast problem in mobile radio networks, Distr Comp, 10, 129 135, 1997 8 I Chlamtac and S Kutten, On broadcasting in radio networks problem analysis and protocol design, IEEE Transactions on Communications, 33, 1240 1246, 1985 9 I Chlamtac and S Kutten, Tree based broadcasting in multihop radio networks, IEEE Trans on Computers, 36, 1209 1223, 1987 10 I Chlamtac and O Weinstein, The Wave Expansion Approach to Broadcasting in Multihop Radio Networks, Proceedings INFOCOM, 1987 11 B S.

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