Statistical—physical models of urban radio-noise environments—part i Foundations

IEEE Transactions on Electromagnetic Compatibility

Volumn EMC-14, Issue 2, 1972, Pages 38-56

  Middleton, David ^a  

^a NONE   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 84947660850     PISSN: 00189375     EISSN: 1558187X     Source Type: Journal    
DOI: 10.1109/TEMC.1972.303188     Document Type: Article

References (13)

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2. F. D. Lewis and R. A. Soderman, “Radio-frequency standardization activities,” Proc. IEEE, vol. 55, pp. 759–773, June 1967.
3. R. Esposito, “Research in characterization and measurement of man-made electromagnetic noise,” Raytheon Res. Div., Waltham, Mass., Contract DOT-TSC-73, 1st Monthly Tech. Rep., Nov. 18-Dec. 17, 1970.
4. D. Middleton, An Introduction to Statistical Communication Theory. New York: McGraw-Hill, 1960, cf. chs. 2 and 18, for example.
5. —, Topics in Communication Theory. New York: McGraw-Hill, 1965, chs. 1 and 5 in particular.
6. H. M. Hall, “A new model for 'impulsive’ phenomena: application to atmospheric-noise communication channels,” Radio-Sci. Lab., Syst. Theory Lab., Stanford Electron. Labs., Stanford Univ., Stanford, Calif., combined Tech. Reps. 3412–8 and 7050–7 as SEL Rep. 66–052, Aug. 1966, under Contract AF(638)1517, U.S. Air Force Office of Scientific Research Grants AFOSR-783-65 and 783–66, and Tri-Service Contract Nonr-225(83).
7. D. Middleton, “Multidimensional detection and extraction of signals in random media,” Proc. IEEE, vol. 58, pp. 696–706, May 1970 (see secs. II-A, III-A, B, D in particular).
8. D. Middleton, “A statistical theory of reverberation and similar first-order scattered fields—Part I: Waveforms and the general process,” IEEE Trans. Inform. Theory, vol. IT-13, pp. 372–392, July 1967 (see secs. 1 to 4). -, “A statistical theory of reverberation and similar first-order scattered fields—Part II: Moments, spectra, and special distributions,” ibid., vol. IT-13, pp. 393–414, July 1967 (see secs. 8.1)
9. “Acoustic modelling, simulation, and analysis of complex underwater targets—II: Statistical evaluation of experimental data,” Appl. Res. Labs., Rep. ARL-TR-69-22, June 26, 1969, under Naval Ships Systems Command Contract N00024-69-C-1129.
10. T. D. Plemons, “Spectra, covariance functions, and associated statistics of underwater acoustic scattering from lake surfaces,” Ph.D. dissertation, Phys. Dep., Univ. of Texas, Austin, May 1971.
11. K. Pearson, “Tables of the incomplete β-function,” Biometric Office, London, 1934.
12. M. Abramowitz and I. A. Stegun, Eds., Handbook of Mathematical Functions (Applied Mathematics Series 55). Washington, D.C.: NBS, 1964, pp. 944–947 (analysis), pp. 959, 960 963 (tables, refs.), pp. 986–990 (text). (examples)
13. G. N. Watson, Theory of Bessel Functions, 2nd ed. New York: Macmillan, 1944.