Deconvolution, Bandwidth, and the Trispectrum

References

• Box , G. E. P. and Jenkins , G. M. 1976 . Time Series Analysis, Forecasting and Control , San Francisco : Holden-Day .
   Google Scholar
• Brillinger , D. R. and Rosenblatt , M. 1967 . “Computation and Interpretation of kth Order Spectra,” . In Spectral Analysis of Time Series , Edited by: Harris , B. 189 – 232 . New York : John Wiley .
   Google Scholar
• Cheng , Q. 1990 . “Maximum Standardized Cumulant Deconvolution of Non-Gaussian Linear Processes,” . The Annals of Statistics , 18 : 1774 – 1783 .
   Web of Science ®Google Scholar
• Commenges , D. and Brendel , A. J. 1982 . “A Deconvolution Program for Processing Radiotracer Dilution Curves,” . Computer Programs in Bio-medicine , 14 : 271 – 276 .
   PubMedGoogle Scholar
• Dalle Molle , J. W. and Hinich , M. J. “The Trispectrum,” . Proceedings of the Workshop on Higher-Order Spectral Analysis, Institute of Electrical and Electronics Engineers . pp. 68 – 72 .
   Google Scholar
• Dalle Molle , J. W. and Hinich , M. J. 1991 . “Trispectrum Analysis,” , University of Texas, Applied Research Laboratories . Technical Paper ARL-TP-91-11
   Google Scholar
• Donoho , D. L. 1981 . “On Minimum Entropy Deconvolution,” . In Applied Time Series Analysis , Edited by: Findley , D. F. Vol. II , 565 – 608 . New York : Academic Press .
   Google Scholar
• Hinich , M. J. and Wolinsky , M. A. 1988 . “A Test for Aliasing Using Bispectral Analysis,” . Journal of the American Statistical Association , 83 : 499 – 502 .
   Web of Science ®Google Scholar
• Hosken , J. W. J. , Longbottom , J. , Walden , A. T. and White , R. E. “Maximum Kurtosis Phase and the Phase of the Seismic Wavelet,” . Proceedings of 1986 Research Workshop on Deconvolution and Inversion . Edited by: Bernabini , M. , Carrion , P. , Jacovitti , G. , Rocca , F. , Treitel , S. and Worthington , M. pp. 38 – 51 . Oxford , , UK : Blackwell Scientific .
   Google Scholar
• Levy , S. and Oldenburg , D. 1987 . “Automatic Phase Correction of Common-Midpoint Stacked Data,” . Geophysics , 52 : 51 – 59 .
   Web of Science ®Google Scholar
• Lii , K. S. and Rosenblatt , M. 1982 . “Deconvolution and Estimation of Transfer Function Phase and Coefficients for Non-Gaussian Linear Processes,” . The Annals of Statistics , 10 : 1195 – 1208 .
   Web of Science ®Google Scholar
• Lii , K. S. and Rosenblatt , M. 1985 . “A Fourth-Order Deconvolution Technique for Non-Gaussian Linear Processes,” . In Multivariate Analysis , Edited by: Krishnaiah , P. R. 395 – 410 . Amsterdam : Elsevier .
   Google Scholar
• Lii , K. S. and Rosenblatt , M. “Deconvolution of Non-Gaussian Linear Processes With Vanishing Spectral Values,” . Proceedings of the National Academy of Science . Vol. 83 , pp. 199 – 200 .
   Google Scholar
• Lii , K. S. and Rosenblatt , M. 1988 . “Nonminimum Phase Non-Gaussian Deconvolution,” . Journal of Multivariate Analysis , 27 : 359 – 374 .
   Web of Science ®Google Scholar
• Longbottom , J. , Walden , A. T. and White , R. E. 1988 . “Principles and Application of Maximum Kurtosis Phase Estimation,” . Geophysical Prospecting , 36 : 115 – 138 .
   Web of Science ®Google Scholar
• Riek , L. , Crane , R. K. and O'Neill , K. 1990 . “A Signal-Processing Algorithm for the Extraction of Thin Freshwater-Ice Thickness from Short-Pulse Radar Data,” . Institute of Electrical and Electronics Engineers Transactions on Geoscience and Remote Sensing , 28 : 137 – 145 .
   Web of Science ®Google Scholar
• Robinson , E. A. 1980 . Physical Applications of Stationary Time Series , London : Charles Griffin .
   Google Scholar
• Scargle , J. D. 1981 . “Studies in Astronomical Time Series Analysis—I. Modeling Random Processes in the Time Domain,” . The Astrophysical Journal Supplement Series , 45 : 1 – 71 .
   Web of Science ®Google Scholar
• Walden , A. T. 1988 . “On Phase-Lag Estimation from Non-Gaussian Time Series,” . Biometrika , 75 : 785 – 787 .
   Web of Science ®Google Scholar
• Walden , A. T. and Hosken , J. W. J. 1986 . “The Nature of the Non-Gaussianity of Primary Reflection Coefficients and Its Significance for Deconvolution,” . Geophysical Prospecting , 34 : 1038 – 1066 .
   Web of Science ®Google Scholar
• White , R. E. 1980 . “Partial Coherence Matching of Synthetic Seismograms and Seismic Traces,” . Geophysical Prospecting , 28 : 333 – 358 .
   Web of Science ®Google Scholar
• White , R. E. 1988 . “Maximum Kurtosis Phase Correction,” . Geophysical Journal , 95 : 371 – 389 .
   Google Scholar