On the capacity of some deterministic non-linear channels subject to additive white Gaussian noise

ICT 2010: 2010 17th International Conference on Telecommunications

Volumn , Issue , 2010, Pages 63-70

  Abou Faycal, Ibrahim ^a   Fahs, Jihad ^a  

^a AMERICAN UNIVERSITY OF BEIRUT   (Lebanon)

Author keywords

[No Author keywords available]

Indexed keywords

ADDITIVE WHITE GAUSSIAN NOISE; AVERAGE POWER; COMMUNICATION CHANNEL; DETERMINISTIC FUNCTIONS; DISCRETE-TIME; FINITE NUMBER; GAUSSIAN DISTRIBUTED; HERMITE POLYNOMIALS; NONLINEAR CHANNEL; OPTIMAL INPUT DISTRIBUTION;

ADDITIVE NOISE; BLOCK CODES; GAUSSIAN DISTRIBUTION; OPTIMIZATION; PACKET NETWORKS; QUADRATURE AMPLITUDE MODULATION; STANDARDIZATION;

WHITE NOISE;

EID: 77954552455     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1109/ICTEL.2010.5478837     Document Type: Conference Paper

References (15)

1. C. E. Shannon, "A mathematical theory of communication, part i," Bell Syst. Tech. J., vol. 27, pp. 379-423, 1948.
2. "A mathematical theory of communication, part ii," Bell Syst. Tech. J., vol. 27, pp. 623-656, 1948.
3. R. Gallager, Information Theory and Reliable Communication. John Wiley & Sons, November 1968.
4. W. Hirt and J. Massey, "Capacity of the discrete-time gaussian channel with intersymbol interference," IEEE Transactions on Information Theory, vol. 34, no. 3, pp. 380-388, May 1988.
5. I. Abou-Faycal, M. D. Trott, and S. Shamai, "The capacity of discretetime memoryless rayleigh-fading channels," IEEE Trans. Inf. Theory, vol. 47, no. 4, pp. 1290-1301, May 2001.
6. M. Katz and S. Shamai, "On the capacity-achieving distribution of the discrete-time noncoherent and partially coherent awgn channels," IEEE Trans. Inf. Theory, vol. 50, no. 10, pp. 2257-2270, October 2004.
7. C. Luo, "Communication for wideband fading channels:on theory and practice," Ph.D. dissertation, Massachusetts Institute of Technology, February 2006.
8. J. G. Smith, "The information capacity of peak and average power con strained scalar Gaussian channels," Inform. Contr., vol. 18, pp. 203-219, 1971.
9. E. M. Stein and R. Shakarchi, Complex Analysis. Princeton University Press, April 2003.
10. H. Silverman, Complex Variables. Houghton Mifflin Company, 1975.
11. M. V. Fedoryuk, Hermite Polynomials, Encyclopedia of Mathmatics. Kluwer Academic Publishers, 2001.
12. R. Courant and D. Hilbert, Method of Mathematical Physics. Wiley- Interscience, 1953, vol. I.
13. M. G. J. Ma and S. Torres, "Price calculation for power exponential jump-diffusion models - a hermite-series approach," Contemporary Mathematics, vol. 336, pp. 137-160, 2003.
14. N. Wiener, The Fourier Integral and Certain of its Application. Dover publications, 1958.
15. E. T. Wittaker and G. N. Watson, A Course of Modern Analysis. London Cambridge University Press, 1962.