bibliography978-3-662-04859...386 bibliography 66. s. haykin and dj. thomson, "signal detection...

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Page 1: Bibliography978-3-662-04859...386 Bibliography 66. S. Haykin and DJ. Thomson, "Signal detection in a nonstationary environmentreformu lated as an adaptive pattern classification problem",

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1. V. Aalo and R. Viswanathan, "Asymptotic performance of a distributed detection systemin correlated Gaussian noise", IEEE Trans. Signal Process., vol. 40, pp. 211-213, January1992.

2. V.M. Albers, Underwater Acoustics Handbook-II, The Pennsylvania State UniversityPress, 1965.

3. O.Y. Antonov, "Optimum detection of signals in non-Gaussian noise", Radio Engr. Elec.Phy., vol. 12, pp. 541-548 , 1967.

4. K. Arakawa, Y. Arakawa, and H. Harashima, "Digital signal processing using fuzzy logicfor biomedical signals", Proc.Int. Conf. Fuzzy Logic, Neural Networks, Iizuka, Japan, pp.95-98, July 1990.

5. I.M. Arbekov, "Asymptotically optimum detection of a weak signal sequence with ran­dom time delays",lEEE Trans. Inform. Theory, vol. 41, pp. 1169-1174, July 1995.

6. H.H. Arsenault and M. Denis, "Image processing in signal dependent noise" , Can. Jour.Phy., vol. 61, pp. 309-317, 1983.

7. J. Bae, Signal Detection in Various Disturbance Models, Ph.D. Dissertation, Korea Ad­vanced Institute of Science and Technology, Daejeon , 1998.

8. J. Bae, S.1.Park, and 1.Song, "A known-signal detector based on ranks in weakly depen­dent noise", Signal Process., vol. 54, pp. 309-314, November 1996.

9. J. Bae, Y. Ryu, T. Chang, 1. Song, and H.M. Kim, "Nonparametric detection of knownand random signals based on zero-crossings", Signal Process., vol. 52, pp. 75-82, July1996.

10. J. Bae and 1. Song, "On rank-based nonparametric detection of composite signals inpurely-additive noise", Signal Process., vol. 62, pp. 257-264, October 1997.

II. J. Bae and I. Song, "Rank-based detection of weak random signals in a multiplicativenoise model", Signal Process., vol. 63, pp. 121-131, December 1997.

12. J. Bae, 1.Song, H. Morikawa, and T. Aoyama, "Nonparametric detection of known sig­nals based on ranks in multiplicative noise" , Signal Process., vol. 60, pp. 255-261, July1997.

13. N. Balakrishnan , Handbook of the Logistic Distribution, Marcel Dekker, New York,1992.

14. P.A. Bello and R. Esposito, "A new method for calculating probabilities of errors due toimpulsive noise", IEEE Trans. Comm. Techn., vol. 17, pp. 368-379, June 1969.

15. PJ . Bickel and K.A. Doksum, Mathemati cal Statisti cs, Holden-Day, San Francisco ,1977.

16. I.E Blake and H.V. Poor, Communication and Networks, Springer-Verlag, New York,1986.

17. R.S. Blum, "Asymptotically optimum quantization with time invariant breakpoints forsignal detection", IEEE Trans. Inform. Theory, vol. 37, pp. 402-407, March 1991.

18. R.S. Blum, "Asymptotically robust detection of known signals in nonadditive noise",IEEE Trans. Inform. Theory , vol. 40, pp. 1612-1619, September 1994.

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Index

acoustical application, 356adaptive detection, 77, 106asymptotic performance, 6, 69asymptotic relative efficiency, 6, 7

beta function, 28, 72, 101- incomplete, 236Bolzano-Weierstr ass theorem, 329Borel o -field, 321bounded sequence, 329breakpoint, 335

cardinality, 380cdf, see cumulative distribution functioncentral limit theorem, 210, 286, 344common deviation parameter, 207composite signal , 10conditional mean, 124conditional variance, 124confidence, 320convergence in law, 293convergent subsequence, 329convolution, 241correlated signal, 93, 112correl ation , 63cost , 326crisp information, 321crisp information space , 336, 349- ordered, 336crisp probability space, 323cross-correlation, 243cumulative distribut ion function , 29

decay parameter, 164DeMoivre-Laplace theorem, 210dependence, 63dependence parameter , 285detection probability, 4, 6detector- Fisher-Yates, 204- fuzzy sign , 350- generalized correlator, 125

- generalized correlator array, 126- linear rank, see Wilcoxon- locally opt imum, 1, 4- locally opt imum fuzzy, 2, 360- locally optimum quantizer, 334- locally optimum rank, 2, 29- - one sample, 32-- two sample, 32- locally optimum stochastic signal, 131- Mann-Whitney, 204- median-shift sign, 205- memoryless,290- midr ise-quantizer, 334- midtread-quantizer, 334- one-memory , 290- parametric quadratic, 245- polarity coincidence correlator, 204- quantizer, 334- sign, 204- sign correlator array, 69, 80- signed-rank, 245- square-law, 64- square-law array, 97- three- level midtread-quantizer, 346- two-level midri se-quantizer, 345- uniformly most powerful, 4- Wilcoxon, 204- Wilcoxon signed-rank, 245direct path, 193distribution- bivariate t, 17- bivariate Gaussian, 17, 24- Cauchy, 19- double exponential, 17- generalized Cauchy , 17,19- generalized Gaus sian, 17, 19- generalized logistic , 206- heavy-tailed, 24, 207, 293- Laplace, see double exponential- light-tailed, 207, 293- logistic, 17

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394 Index

- multimodal, 212- multinomial, 343- Rayleigh, 193- Student's t, 17duality, 171

efficacy, 7entropy, 357even part, 193, 194event space , 321exact information, 321experiment, 321exponential tail model, 294

fading, 193false-alarm probability, 4, 6Fisher 's information, 12frequency response, 89fuzzy criterion- bayes, 326- maximum likelihood, 326- maximum a posteriori probability, 328- minimax, 327- Neyman-Pearson, 327fuzzy critical function, 325fuzzy dec ision , 319fuzz y event, 321fuzzy hypothesis test , 319fuzzy information, 319, 321fuzzy information space, 336fuzz y information system, 321fuzzy partition, 321fuzzy power function, 325fuzzy random sample, 321fuzzy set, 1fuzzy sign nonlinearity, 350fuzzy test, 321,325- locally most powerful, 332- locally optimum, 332fuzzy test function, 325

gamma function, 17gene ralized Neyman-Pearson lemma, 4, 5generalized observation model , 8geometrically decaying pdf, 294

iid, see independent and identicallydistributed

imprecise information, 319impulse funct ion, 67impulse response sequence, 89impul sive noise, 204, 207, 294incomplete expected value , 45incredibility, 335, 341, 350

independent and identically distributed, 9index of fuzziness, 357information function, 12inhomogeneity, 246, 356interpolating polynomial, 224

joint probability density function, 9

L'Hospital's rule, 174least favorable , 327Lebesgue-Stieltjes integral , 323level of significance, 327

m-ary representation, 370measurable space, 321median-shift value, 205membership function, 321most powerful test, 332moving average , 283multi path, 193

noise model , 8- additive , 1,60- dependent, 283- multiplicative, 8- non-additive, 8- purely-additive, 8- signal-dependent, 8- weakly-dependent, 285nonhomogeneous, 307

observation- prewhitened, 287, 301- transformed, 287, 301- weight-averaged, 287observation model , see noise modelodd part, 193, 194optimum quantization level, 362order statistic, 29, 32ordered fuzzy information space, 336ordered sample space , 379orthogonal system, 321

pdf, see probability density functionpercentile, 344performance- asymptotic, 5, 6- finite sample-size, 5, 6prnf, see probability mass functionpower function , 4power spectral density, 90preas signed size, 325, 347, 354primary signal , 193probability density function , see distribution

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probability mass function , 188probability measure , 321

quantization error, 319quant ization level, 335quantizer, 319quantizer characteristic, 334

random dispers ion, 356randomization parameter , 205, 332rank statistic, 29, 30, 32receiver array, 3reference observation, 32regular observation, 32regularity condition, 67relative deviation , 362reparametrization, 14-16

sample fuzzy information, 321, 329score function, 29, 31, 42- even, 194,253- hybrid , 253- odd,194,253secondary path, 193self-noise, 319, 367sensitivity, 292sign statistic, 2, 29signal- colored, 89- correlated, 89, 138- deterministic, 4- known,4

Index 395

- random,4- stochasti c, 4- transform ed known, 289- transformed random , 300- uncorrelated,89, 137- white, 89signal strength , 6, 78, 107size of fuzzy test, 325size of the test, 4space diversity, 123strongly unimodal , 44

Taylor series expansion, 311test statistic, see detectortime correlation, 243transformation noise, 283trapezoidal membership function, 335turbulence, 356type-1 error, 327type-II error, 327

uniformly most powerful , 4unimodal , 17unimodal pdf, 17

vagueness , 319Volterra expansion, 283, 285Volterra kernels, 283, 285

whitened observation vector, 299

Zadeh's definition of probabil ity, 337