Skip to main content Accessibility help

We use cookies to distinguish you from other users and to provide you with a better experience on our websites. Close this message to accept cookies or find out how to manage your cookie settings.

Close cookie message
×
  1. Home
  2. Books
  3. Wavelet Methods for Time Series Analysis
  • Cited by 1647
Publisher:
Cambridge University Press
Online publication date:
December 2013
Print publication year:
2000
Online ISBN:
9780511841040
DOI:
https://doi.org/10.1017/CBO9780511841040
Subjects:
Communications and Signal Processing, Engineering, General Statistics and Probability, Statistical Theory and Methods, Statistics and Probability
Series:
Cambridge Series in Statistical and Probabilistic Mathematics (4)
Information

Book description

This introduction to wavelet analysis 'from the ground level and up', and to wavelet-based statistical analysis of time series focuses on practical discrete time techniques, with detailed descriptions of the theory and algorithms needed to understand and implement the discrete wavelet transforms. Numerous examples illustrate the techniques on actual time series. The many embedded exercises - with complete solutions provided in the Appendix - allow readers to use the book for self-guided study. Additional exercises can be used in a classroom setting. A Web site offers access to the time series and wavelets used in the book, as well as information on accessing software in S-Plus and other languages. Students and researchers wishing to use wavelet methods to analyze time series will find this book essential.

Reviews

‘In my opinion the book by Percival and Walden should be available in every university library, and every time-series analyst must read this book for an alternative (to Fourier) set of techniques.’

T. Subba Rao Source: Publication of the International Statistical Institute

‘… would be an ideal text for a statistics doctoral student who is new to the field of wavelets … the content, lay-out and consistency of the text mean that it should also be a valuable reference resource for the wavelet researcher.’

Tim Downie Source: The Statistician

‘The authors … provide considerable background material, tell their story from scratch, proceed at a careful pace … and work out detailed applications … Recommended.’

Source: Choice

Refine List

Actions for selected content:

Select all | Deselect all
  • View selected items
  • Export citations
  • Download PDF (zip)
  • Save to Kindle
  • Save to Dropbox
  • Save to Google Drive

Save Search

You can save your searches here and later view and run them again in "My saved searches".

Please provide a title, maximum of 40 characters.
Cancel
×

Contents

Contents
References
References
Abramovich, F., Sapatinas, T. and Silverman, B. W. (1998) Wavelet Thresholding via a Bayesian Approach. Journal of the Royal Statistical Society, Series B, 60 CrossRef | Google Scholar, 725–49.
Abramowitz, M. and Stegun, I. A., editors (1964) Handbook of Mathematical Functions. Washington, DC Google Scholar: US Government Printing Office (reprinted in 1968 by Dover Publications, New York).
Abry, P. and Flandrin, P. (1994) On the Initialization of the Discrete Wavelet Transform Algorithm. IEEE Signal Processing Letters, 1 CrossRef | Google Scholar, 32–4.
Abry, P., Gonçalvès, P. and Flandrin, P. (1993) Wavelet-Based Spectral Analysis of 1/f Processes. In Proceedings of the IEEE International Conference on Acoustics, Speech and Signal Processing, Minneapolis, 3 Google Scholar, 237–40.
Abry, P., Gonçalvès, P. and Flandrin, P. (1995) Wavelets, Spectrum Analysis and 1/f Processes. In Wavelets and Statistics (Lecture Notes in Statistics, Volume 103), edited by A., Antoniadis and G., Oppenheim. New York Google Scholar: Springer-Verlag, 15–29.
Abry, P. and Veitch, D. (1998) Wavelet Analysis of Long-Range-Dependent Traffic. IEEE Transactions on Information Theory, 44 CrossRef | Google Scholar, 2–15.
Allan, D. W. (1966) Statistics of Atomic Frequency Standards. Proceedings of the IEEE, 54 CrossRef | Google Scholar, 221–30.
Anderson, T. W. (1971) The Statistical Analysis of Time Series. New York Google Scholar: John Wiley & Sons.
Balek, J. (1977) Hydrology and Water Resources in Tropical Africa, Volume 8 of Developments in Water Science. New York Google Scholar: Elsevier Scientific Publishing Company.
Baliunas, S., Prick, P., Sokoloff, D. and Soon, W. (1997) Time Scales and Trends in the Central England Temperature Data (1659–1990): A Wavelet Analysis. Geophysical Research Letters, 24 CrossRef | Google Scholar, 1351–4.
Balogh, A., Smith, E. J., Tsurutani, B. T., Southwood, D. J., Forsyth, R. J. and Horbury, T. S. (1995) The Heliospheric Magnetic Field over the South Polar Region of the Sun. Science, 268 CrossRef | Google Scholar | PubMed, 1007–10.
Barnes, J. A., Chi, A. R., Cutler, L. S., Healey, D. J., Leeson, D. B., McGunigal, T. E., Mullen, J. A. Jr., Smith, W. L., Sydnor, R. L., Vessot, R. F. C. and Winkler, G. M. R. (1971) Characterization of Frequency Stability. IEEE Transactions on Instrumentation and Measurement, 20 CrossRef | Google Scholar, 105–20.
Bartlett, M. S. and Kendall, D. G. (1946) The Statistical Analysis of Variance-Heterogeneity and the Logarithmic Transformation. Supplement to the Journal of the Royal Statistical Society, 8 CrossRef | Google Scholar, 128–38.
Beauchamp, K. G. (1984) Applications of Walsh and Related Functions. London Google Scholar: Academic Press.
Beran, J. (1994) Statistics for Long-Memory Processes. New York Google Scholar: Chapman & Hall.
Beran, J. and Terrin, N. (1996) Testing for a Change of the Long-Memory Parameter. BiometriJca, 83 CrossRef | Google Scholar, 627–38.
Best, D. J. and Roberts, D. E. (1975) The Percentage Points of the χ2 Distribution: Algorithm AS 91. Applied Statistics, 24 CrossRef | Google Scholar, 385–8.
Beylkin, G. (1992) On the Representation of Operators in Bases of Compactly Supported Wavelets. SIAM Journal on Numerical Analysis, 29 CrossRef | Google Scholar, 1716–40.
Billingsley, P. (1968) Convergence of Probability Measures. New York Google Scholar: John Wiley & Sons.
Blackman, R. B. and Tukey, J. W. (1958) The Measurement of Power Spectra. New York Google Scholar: Dover Publications.
Bloomfield, P. (1976) Fourier Analysis of Time Series: An Introduction. New York Google Scholar: John Wiley & Sons.
Box, G. E. P., Jenkins, G. M. and Reinsel, G. C. (1994) Time Series Analysis: Forecasting and Control (3rd Edition). Englewood Cliffs, New Jersey Google Scholar: Prentice Hall.
Box, G. E. P. and Tiao, G. C. (1973) Bayesian Inference in Statistical Analysis. Reading, Massachusetts Google Scholar: Addison–Wesley.
Bracewell, R. N. (1978) The Fourier Transform and Its Applications (Second Edition). New York Google Scholar: McGraw–Hill.
Bradshaw, G. A. and Spies, T. A. (1992) Characterizing Canopy Gap Structure in Forests using Wavelet Analysis. Journal of Ecology, 80 CrossRef | Google Scholar, 205–15.
Briggs, W. L. and Henson, V. E. (1995) The DFT: An Owner's Manual for the Discrete Fourier Transform. Philadelphia CrossRef | Google Scholar: SIAM.
Brillinger, D. R. (1981) Time Series: Data Analysis and Theory (Expanded Edition). San Francisco Google Scholar: Holden-–Day.
Brillinger, D. R. (1994) Some River Wavelets. Environmetrics, 5 CrossRef | Google Scholar, 211–20.
Brillinger, D. R. (1996) Some Uses of Cumulants in Wavelet Analysis. Journal of Nonparametric Statistics, 6 CrossRef | Google Scholar, 93–114.
Brockwell, P. J. and Davis, R. A. (1991) Time Series: Theory and Methods (Second Edition). New York CrossRef | Google Scholar: Springer.
Brown, J. W. and Churchill, R. V. (1995) Complex Variables and Applications (Sixth Edition). New York Google Scholar: McGraw–Hill.
Brown, R. L., Durbin, J. and Evans, J. M. (1975) Techniques for Testing the Constancy of Regression Relationships over Time. Journal of the Royal Statistical Society, Series B, 37 Google Scholar, 149–63.
Bruce, A. G., Donoho, D. L., Gao, H.-Y. and Martin, R. D. (1994) Denoising and Robust Non-Linear Wavelet Analysis. In Wavelet Applications (Proceedings of the SPIE 2242), edited by H. H., Szu. Bellingham, Washington CrossRef | Google Scholar: SPIE Press, 325–36.
Bruce, A. G. and Gao, H.-Y. (1996a) Applied Wavelet Analysis with S-PLUS. New York Google Scholar: Springer.
Bruce, A. G. and Gao, H.-Y. (1996b) Understanding WaveShrink: Variance and Bias Estimation. Biometrika, 83 CrossRef | Google Scholar, 727–45.
Bruce, A. G., Gao, H.-Y. and Stuetzle, W. (1999) Subset-Selection and Ensemble Methods for Wavelet De-Noising. Statistica Sinica, 9 Google Scholar, 167–82.
Calderón, A. P. (1964) Intermediate Spaces and Interpolation, the Complex Method. Studia Mathematica, 24 CrossRef | Google Scholar, 113–90.
Carmona, R., Hwang, W.-L. and Torrésani, B. (1998) Practical Time-Frequency Analysis. San Diego Google Scholar: Academic Press.
Casella, G. and Berger, R. L. (1990) Statistical Inference. Pacific Grove, California Google Scholar: Wadswoth & Brooks/Cole.
Chambers, J. M., Cleveland, W. S., Kleiner, B. and Tukey, P. A. (1983) Graphical Methods for Data Analysis. Boston Google Scholar: Duxbury Press.
Chipman, H. A., Kolaczyk, E. D. and McCulloch, R. E. (1997) Adaptive Bayesian Wavelet Shrinkage. Journal of the American Statistical Association, 92 CrossRef | Google Scholar, 1413–21.
Chui, C. K. (1997) Waveiets: A Mathematical Tool for Signal Processing. Philadelphia CrossRef | Google Scholar: SIAM.
Cleveland, W. S. and Parzen, E. (1975) The Estimation of Coherence, Frequency Response, and Envelope Delay. Technometrics, 17 CrossRef | Google Scholar, 167–72.
Cohen, A., Daubechies, I. and Vial, P. (1993) Wavelets on the Interval and Fast Wavelet Transforms. Applied and Computational Harmonic Analysis, 1 CrossRef | Google Scholar, 54–81.
Coifman, R. R. and Donoho, D. L. (1995) Translation-Invariant De-Noising. In Waveiets and Statistics (Lecture Notes in Statistics, Volume 103), edited by A., Antoniadis and G., Oppenheim. New York CrossRef | Google Scholar: Springer-Verlag, 125–50.
Coifman, R. R., Meyer, Y. and Wickerhauser, M. V. (1992) Size Properties of Wavelet Packets. In Wavelets and Their Applications, edited by M. B., Ruskai, G., Beylkin, R. R., Coifman, I., Daubechies, S., Mallat, Y., Meyer and L., Raphael. Boston Google Scholar: Jones and Bartlett, 453–70.
Coifman, R. R. and Wickerhauser, M. V. (1992) Entropy-Based Algorithms for Best Basis Selection. IEEE Transactions on Information Theory, 38 CrossRef | Google Scholar, 713–8.
Craigmile, P. F., Percival, D. B. and Guttorp, P. (2000a) Wavelet-Based Parameter Estimation for Trend Contaminated Fractionally Differenced Processes. Submitted to Journal of Time Series Analysis Google Scholar.
Craigmile, P. F., Percival, D. B. and Guttorp, P. (2000b) Trend Assessment Using the Discrete Wavelet Transform. Technical Report, National Research Center for Statistics and the Environment, University of Washington, Seattle Google Scholar.
Crouse, M. S., Nowak, R. D. and Baraniuk, R. G. (1998) Wavelet-Based Statistical Signal Processing Using Hidden Markov Models. IEEE Transactions on Signal Processing, 46 CrossRef | Google Scholar, 886–902.
Dahlquist, G. and Björck, Å. (1974) Numerical Methods. Englewood Cliffs, New Jersey Google Scholar: Prentice Hall.
Daniels, H. E. (1987) Tail Probability Approximations. International Statistical Review, 55 CrossRef | Google Scholar, 37–48.
Daubechies, I. (1988) Orthonormal Bases of Compactly Supported Wavelets. Communications on Pure and Applied Mathematics, 41 CrossRef | Google Scholar, 909–96.
Daubechies, I. (1992) Ten Lectures on Waveiets. Philadelphia CrossRef | Google Scholar: SIAM.
Daubechies, I. (1993) Orthonormal Bases of Compactly Supported Wavelets II. Variations on a Theme. SIAM Journal on Mathematical Analysis, 24 CrossRef | Google Scholar, 499–519.
David, H. A. (1985) Bias of S2 Under Dependence. The American Statistician, 39 Google Scholar, 201.
Davies, R. B. and Harte, D. S. (1987) Tests for Hurst Effect. Biometrika, 74 CrossRef | Google Scholar, 95–101.
Davis, G., Mallat, S. G. and Zhang, Z. (1994) Adaptive Time-Frequency Approximations with Matching Pursuits. In Waveiets: Theory, Algorithms, and Applications, edited by C. K., Chui, L., Montefusco and L., Puccio. San Diego Google Scholar: Academic Press, 271–93.
Davison, A. C. and Hinkley, D. V. (1997) Bootstrap Methods and their Application. Cambridge, UK CrossRef | Google Scholar: Cambridge University Press.
Del Marco, S. and Weiss, J. (1997) Improved Transient Signal Detection Using a Wavepacket-Based Detector with an Extended Translation-Invariant Wavelet Transform. IEEE Transactions on Signal Processing, 45 CrossRef | Google Scholar, 841–50.
Dijkerman, R. W. and Mazumdar, R. R. (1994) On the Correlation Structure of the Wavelet Coefficients of Fractional Brownian Motion. IEEE Transactions on Information Theory, 40 CrossRef | Google Scholar, 1609–12.
Donoho, D. L. and Johnstone, I. M. (1994) Ideal Spatial Adaptation by Wavelet Shrinkage. Biometrika, 81 CrossRef | Google Scholar, 425–55.
Doroslovački, M. I. (1998) On the Least Asymmetric Wavelets. IEEE Transactions on Signal Processing, 46 CrossRef | Google Scholar, 1125–30.
Draper, N. R. and Smith, H. (1998) Applied Regression Analysis (Third Edition). New York CrossRef | Google Scholar: John Wiley & Sons.
Eltahir, E. A. B. and Wang, G. (1999) Nilometers, El Niño, and Climate Variability. Geophysical Research Letters, 26 CrossRef | Google Scholar, 489–92.
Flandrin, P. (1989) On the Spectrum of Fractional Brownian Motions. IEEE Transactions on Information Theory, 35 CrossRef | Google Scholar, 197–9.
Flandrin, P. (1992) Wavelet Analysis and Synthesis of Fractional Brownian Motion. IEEE Transactions on Information Theory, 38 CrossRef | Google Scholar, 910–17.
Foufoula–Georgiou, E. and Kumar, P., editors (1994) Waveiets in Geophysics. San Diego Google Scholar: Academic Press.
Fuller, W. A. (1996) Introduction to Statistical Time Series (Second Edition). New York Google Scholar: John Wiley & Sons.
Gamage, N. K. K. (1990) Detection of Coherent Structures in Shear Induced Turbulence using Wavelet Transform Methods. In Ninth Symposium on Turbulence and Diffusion. Boston Google Scholar: American Meteorological Society, 389–92.
Gao, H.-Y. (1993) Wavelet Estimation of Spectral Densities in Time Series Analysis. Ph.D. dissertation, Department of Statistics, University of California, Berkeley Google Scholar.
Gao, H.-Y. (1997) Choice of Thresholds for Wavelet Shrinkage Estimate of the Spectrum. Journal of Time Series Analysis, 18 CrossRef | Google Scholar, 231–51.
Gao, H.-Y. (1998) Wavelet Shrinkage Denoising using the Non-Negative Garrote. Journal of Computational and Graphical Statistics, 7 Google Scholar, 469–88.
Gao, W. and Li, B. L. (1993) Wavelet Analysis of Coherent Structures at the Atmosphere-Forest Interface. Journal of Applied Meteorology, 32 CrossRef | Google Scholar, 1717–25.
Gelman, A., Carlin, J. B., Stern, H. S. and Rubin, D. B. (1995) Bayesian Data Analysis. New York Google Scholar: Chapman & Hall.
Geweke, J. and Porter-Hudak, S. (1983) The Estimation and Application of Long Memory Time Series Models. Journal of Time Series Analysis, 4 CrossRef | Google Scholar, 221–38.
Gneiting, T. (2000) Power-Law Correlations, Related Models for Long-Range Dependence, and Their Simulation. Journal of Applied Probability, 37 CrossRef | Google Scholar, 1104–9.
Godfrey, R. and Rocca, F. (1981) Zero Memory Non-Linear Deconvolution. Geophysical Prospecting, 29 CrossRef | Google Scholar, 189–228.
Gollmer, S. M., Harshvardhan, , Cahalan, R. F. and Snider, J. B. (1995) Windowed and Wavelet Analysis of Marine Stratocumulus Cloud Inhomogeneity. Journal of the Atmospheric Sciences, 52 CrossRef | Google Scholar, 3013–30.
González-Esparza, J. A., Balogh, A., Forsyth, R. J., Neugebauer, M., Smith, E. J. and Phillips, J. L. (1996) Interplanetary Shock Waves and Large-Scale Structures: Ulysses' Observations in and out of the Ecliptic Plane. Journal of Geophysical Research, 101 CrossRef | Google Scholar, 17,057–71.
Goupillaud, P., Grossmann, A. and Morlet, J. (1984) Cycle-Octave and Related Transforms in Seismic Signal Analysis. Geoexploration, 23 CrossRef | Google Scholar, 85–102.
Granger, C. W. J. and Hatanaka, M. (1964) Spectral Analysis of Economic Time Series. Princeton Google Scholar: Princeton University Press.
Granger, C. W. J. and Joyeux, R. (1980) An Introduction to Long-Memory Time Series Models and Fractional Differencing. Journal of Time Series Analysis, 1 CrossRef | Google Scholar, 15–29.
Graybill, F. A. (1983) Matrices with Applications in Statistics (Second Edition). Belmont, California Google Scholar: Wadsworth.
Green, P. J. and Silverman, B. W. (1994) Nonparametric Regression and Generalized Linear Modeb: A Roughness Penalty Approach. London CrossRef | Google Scholar: Chapman & Hall.
Greenhall, C. A. (1991) Recipes for Degrees of Freedom of Frequency Stability Estimators. IEEE Transactions on Instrumentation and Measurement, 40 CrossRef | Google Scholar, 994–9.
Greenhall, C. A., Howe, D. A. and Percival, D. B. (1999) Total Variance, an Estimator of Long-Term Frequency Stability. IEEE Transactions on Ultrasonics, Ferroelectrics, and Frequency Control, 46 CrossRef | Google Scholar | PubMed, 1183–91.
Grossmann, A. and Morlet, J. (1984) Decomposition of Hardy Functions into Square Integrable Wavelets of Constant Shape. SIAM Journal on Mathematical Analysis, 15 CrossRef | Google Scholar, 723–36.
Haar, A. (1910) Zur Theorie der Orthogonalen Funktionensysteme. Mathematische Annalen, 69 CrossRef | Google Scholar, 331–71.
Hamming, R. W. (1989) Digital Filters (Third Edition). Englewood Cliffs, New Jersey Google Scholar: Prentice Hall.
Hannan, E. J. (1970) Multiple Time Series. New York CrossRef | Google Scholar: John Wiley & Sons.
Härdle, W., Kerkyacharian, G., Picard, D. and Tsybakov, A. (1998) Waveiets, Approximation, and Statistical Applications (Lecture Notes in Statistics, Volume 129). New York CrossRef | Google Scholar: Springer.
Hess-Nielsen, N. and Wickerhauser, M. V. (1996) Wavelets and Time-Frequency Analysis. Proceedings of the IEEE, 84 CrossRef | Google Scholar, 523–40.
Holden, A. V. (1976) Modeb of the Stochastic Activity of Neurones (Lecture Notes in Biomathematics, Volume 12). Berlin CrossRef | Google Scholar: Springer-Verlag.
Hosking, J. R. M. (1981) Fractional Differencing. Biometrika, 68 CrossRef | Google Scholar, 165–76.
Hosking, J. R. M. (1984) Modeling Persistence in Hydrological Time Series Using Fractional Differencing. Water Resources Research, 20 CrossRef | Google Scholar, 1898–908.
Hsu, D. A. (1977) Tests for Variance Shift at an Unknown Time Point. Applied Statistics, 26 CrossRef | Google Scholar, 279–84.
Hudgins, L. H. (1992) Wavelet Analysis of Atmospheric Turbulence. Ph.D. dissertation, University of California, Irvine Google Scholar.
Hudgins, L. H., Friehe, C. A. and Mayer, M. E. (1993) Wavelet Transforms and Atmospheric Turbulence. Physical Review Letters, 71 CrossRef | Google Scholar, 3279–82.
Hurst, H. E. (1951) Long-Term Storage Capacity of Reservoirs. Transactions of the American Society of Civil Engineers, 116 Google Scholar, 770–99.
Hurvich, C. M., Deo, R. and Brodsky, J. (1998) The Mean Squared Error of Geweke and Porter–Hudak's Estimator of the Memory Parameter of a Long-Memory Time Series. Journal of Time Series Analysis, 19 CrossRef | Google Scholar, 19–46.
Hurvich, C. M. and Tsai, C. L. (1998) A Crossvalidatory AIC for Hard Wavelet Thresholding in Spatially Adaptive Function Estimation. Biometrika, 85 CrossRef | Google Scholar, 701–10.
Inclán, C. and Tiao, G. C. (1994) Use of Cumulative Sums of Squares for Retrospective Detection of Changes of Variance. Journal of the American Statistical Association, 427 Google Scholar, 913–23.
Jansen, M., Malfait, M. and Bultheel, A. (1997) Generalized Cross Validation for Wavelet Thresholding. Signal Processing, 56 CrossRef | Google Scholar, 33–44.
Jawerth, B. and Sweldens, W. (1994) An Overview of Wavelet Based Multiresolution Analyses. SIAM Review, 36 CrossRef | Google Scholar, 377–412.
Jenkins, G. M. and Watts, D. G. (1968) Spectral Analysis and its Applications. San Francisco Google Scholar: Holden–Day.
Jensen, M. J. (1999a) Using Wavelets to Obtain a Consistent Ordinary Least Squares Estimator of the Long-Memory Parameter. Journal of Forecasting, 18 CrossRef | Google Scholar, 17–32.
Jensen, M. J. (1999b) An Approximate Wavelet MLE of Short- and Long-Memory Parameters. Studies in Nonlinear Dynamics and Econometrics, 3 Google Scholar, 239–53.
Jensen, M. J. (2000) An Alternative Maximum Likelihood Estimator of Long-Memory Processes Using Compactly Supported Wavelets. Journal of Economic Dynamics and Control, 24 CrossRef | Google Scholar, 361–87.
Jiang, J., Zhang, D. and Fraedrich, K. (1997) Historic Climate Variability of Wetness in East China (960–1992): A Wavelet Analysis. International Journal of Climatology, 17 CrossRef | Google Scholar, 969–81.
Johnson, G. E. (1994) Constructions of Particular Random Processes. Proceedings of the IEEE, 82 CrossRef | Google Scholar, 270–85.
Johnson, N. L., Kotz, S. and Balakrishnan, N. (1994) Continuous Univariate Distributions, Volume 1 (Second Edition). New York Google Scholar: John Wiley & Sons.
Johnstone, I. M. and Silverman, B. W. (1997) Wavelet Threshold Estimators for Data with Correlated Noise. Journal of the Royal Statistical Society, Series B, 59 CrossRef | Google Scholar, 319–51.
Kaplan, L. M. and Kuo, C.-C. J. (1993) Fractal Estimation from Noisy Data via Discrete Fractional Gaussian Noise (DFGN) and the Haar Basis. IEEE Transactions on Signal Processing, 41 CrossRef | Google Scholar, 3554–62.
Kaplan, L. M. and Kuo, C.-C. J. (1994) Extending Self-Similarity for Fractional Brownian Motion. IEEE Transactions on Signal Processing, 42 CrossRef | Google Scholar, 3526–30.
Kashyap, R. L. and Eom, K.-B. (1988) Estimation in Long-Memory Time Series Model. Journal of Time Series Analysis, 9 CrossRef | Google Scholar, 35–41.
Kay, S. M. (1981) Efficient Generation of Colored Noise. Proceedings of the IEEE, 69 CrossRef | Google Scholar, 480–1.
Kay, S. M. (1988) Modern Spectral Estimation: Theory & Application. Englewood Cliffs, New Jersey Google Scholar: Prentice Hall.
Komm, R. W., Gu, Y., Hill, F., Stark, P. B. and Fodor, I. K. (1999) Multitaper Spectral Analysis and Wavelet Denoising Applied to Helioseismic Data. Astrophysical Journal, 519 CrossRef | Google Scholar, 407–21.
Koopmans, L. H. (1974) The Spectral Analysis of Time Series. New York Google Scholar: Academic Press.
Kumar, P. and Foufoula-Georgiou, E. (1993) A Multicomponent Decomposition of Spatial Random Fields 1: Segregation of Large- and Small-Scale Features Using Wavelet Transforms. Water Resources Research, 29 CrossRef | Google Scholar, 2515–32.
Kumar, P. and Foufoula-Georgiou, E. (1994) Wavelet Analysis in Geophysics: An Introduction. In Wavelets in Geophysics, edited by E., Foufoula–Georgiou and P., Kumar. San Diego Google Scholar: Academic Press, 1–43.
Kumar, P. and Foufoula-Georgiou, E. (1997) Wavelet Analysis for Geophysical Applications. Reviews of Geophysics, 35 CrossRef | Google Scholar, 385–412.
Kuo, C., Lindberg, C. and Thomson, D. J. (1990) Coherence Established Between Atmospheric Carbon Dioxide and Global Temperature. Nature, 343 CrossRef | Google Scholar, 709–14.
Lai, M.-J. (1995) On the Digital Filter Associated with Daubechies' Wavelets. IEEE Transactions on Signal Processing, 43 Google Scholar, 2203–5.
Lang, M., Guo, H., Odegard, J. E., Burrus, C. S. and Wells, R. O. (1995) Nonlinear Processing of a Shift Invariant DWT for Noise Reduction. In Wavelet Applications II (Proceedings of the SPIE 2491), edited by H. H., Szu. Bellingham, Washington CrossRef | Google Scholar: SPIE Press, 640–51.
Lang, M., Guo, H., Odegard, J. E., Burrus, C. S. and Wells, R. O. (1996) Noise Reduction using an Undecimated Discrete Wavelet Transform. IEEE Signal Processing Letters, 3 CrossRef | Google Scholar, 10–12.
Lanning, E. N. and Johnson, D. M. (1983) Automated Identification of Rock Boundaries: An Application of the Walsh Transform to Geophysical Well-Log Analysis. Geophysics, 48 CrossRef | Google Scholar, 197–205.
Lee, P. M. (1989) Bayesian Statistics: An Introduction. London Google Scholar: Edward Arnold.
Liang, J. and Parks, T. W. (1996) A Translation-Invariant Wavelet Representation Algorithm with Applications. IEEE Transactions on Signal Processing, 44 CrossRef | Google Scholar, 225–32.
Lindsay, R. W., Percival, D. B. and Rothrock, D. A. (1996) The Discrete Wavelet Transform and the Scale Analysis of the Surface Properties of Sea Ice. IEEE Transactions on Geoscience and Remote Sensing, 34 CrossRef | Google Scholar, 771–87.
Liu, P. C. (1994) Wavelet Spectrum Analysis and Ocean Wind Waves. In Wavelets in Geophysics, edited by E., Foufoula–Georgiou and P., Kumar. San Diego CrossRef | Google Scholar: Academic Press, 151–66.
Lugannani, R. and Rice, S. (1980) Saddle Point Approximation for the Distribution of the Sum of Independent Random Variables. Advances in Applied Probability, 12 CrossRef | Google Scholar, 475–90.
Mak, M. (1995) Orthogonal Wavelet Analysis: Interannual Variability in the Sea Surface Temperature. Bulletin of the American Meteorological Society, 76 CrossRef | Google Scholar, 2179–86.
Mallat, S. G. (1989a) Multiresolution Approximations and Wavelet Orthonormal Bases of L2(R). Transactions of the American Mathematical Society, 315 Google Scholar, 69–87.
Mallat, S. G. (1989b) A Theory for Multiresolution Signal Decomposition: The Wavelet Representation. IEEE Transactions on Pattern Analysis and Machine Intelligence, 11 CrossRef | Google Scholar, 674–93.
Mallat, S. G. (1989c) Multifrequency Channel Decompositions of Images and Wavelet Models. IEEE Transactions on Acoustics, Speech, and Signal Processing, 37 CrossRef | Google Scholar, 2091–110.
Mallat, S. G. (1998) A Waveiet Tour of Signal Processing. San Diego Google Scholar: Academic Press.
Mallat, S. G. and Zhang, Z. (1993) Matching Pursuits with Time-Frequency Dictionaries. IEEE Transactions on Signal Processing, 41 CrossRef | Google Scholar, 3397–415.
Mandelbrot, B. B. and van Ness, J. W. (1968) Fractional Brownian Motions, Fractional Noises and Applications. SIAM Review, 10 CrossRef | Google Scholar, 422–37.
Mandelbrot, B. B. and Wallis, J. R. (1968) Noah, Joseph, and Operational Hydrology. Water Resources Research, 4 CrossRef | Google Scholar, 909–18.
Marple, S. L. Jr. (1987) Digital Spectral Analysis with Applications. Englewood Cliffs, New Jersey Google Scholar: Prentice-Hall.
Masry, E. (1993) The Wavelet Transform of Stochastic Processes with Stationary Increments and its Application to Fractional Brownian Motion. IEEE Transactions on Information Theory, 39 CrossRef | Google Scholar, 260–4.
McCoy, E. J. and Walden, A. T. (1996) Wavelet Analysis and Synthesis of Stationary Long-Memory Processes. Journal of Computational and Graphical Statistics, 5 Google Scholar, 26–56.
McCoy, E. J., Walden, A. T. and Percival, D. B. (1998) Multitaper Spectral Estimation of Power Law Processes. IEEE Transactions on Signal Processing, 46 CrossRef | Google Scholar, 655–68.
McHardy, I. and Czerny, B. (1987) Fractal X-Ray Time Variability and Spectral Invariance of the Seyfert Galaxy NGC5506. Nature, 325 CrossRef | Google Scholar, 696–8.
McLeod, A. I. and Hipel, K. W. (1978) Simulation Procedures for Box–Jenkins Models. Water Resources Research, 14 CrossRef | Google Scholar, 969–75.
Medley, M., Saulnier, G. and Das, P. (1994) Applications of the Wavelet Transform in Spread Spectrum Communications Systems. In Wavelet Applications (Proceedings of the SPIE 2242), edited by H. H., Szu. Bellingham, Washington Google Scholar: SPIE Press, 54–68.
Meyers, S. D., Kelly, B. G. and O'Brien, J. J. (1993) An Introduction to Wavelet Analysis in Oceanography and Meteorology: With Applications to the Dispersion of Yanai Waves. Monthly Weather Review, 121 CrossRef | Google Scholar, 2858–66.
Mood, A. M., Graybill, F. A. and Boes, D. C. (1974) Introduction to the Theory of Statistics (Third Edition). New York Google Scholar: McGraw–Hill.
Morettin, P. A. (1981) Walsh Spectral Analysis. SIAM Review, 23 CrossRef | Google Scholar, 279–91.
Moulin, P. (1994) Wavelet Thresholding Techniques for Power Spectrum Estimation. IEEE Transactions on Signal Processing, 42 CrossRef | Google Scholar, 3126–36.
Moulin, P. (1995) Model Selection Criteria and the Orthogonal Series Method for Function Estimation. In Proceedings of 1995 IEEE International Symposium on Information Theory. New York CrossRef | Google Scholar: IEEE Press, 252.
Mulcahy, C. (1996) Plotting and Scheming with Wavelets. Mathematics Magazine, 69 CrossRef | Google Scholar, 323–43.
Munk, W. H. and MacDonald, G. J. F. (1975) The Rotation of the Earth. Cambridge, UK Google Scholar: Cambridge University Press.
Musha, T. and Higuchi, H. (1976) The 1/f Fluctuation of a Traffic Current on an Expressway. Japanese Journal of Applied Physics, 15 CrossRef | Google Scholar, 1271–5.
Nason, G. P. (1996) Wavelet Shrinkage using Cross-Validation. Journal of the Royal Statistical Society, Series B, 58 Google Scholar, 463–79.
Nason, G. P. and Silverman, B. W. (1995) The Stationary Wavelet Transform and Some Statistical Applications. In Waveiets and Statistics (Lecture Notes in Statistics, Volume 103), edited by A., Antoniadis and G., Oppenheim. New York CrossRef | Google Scholar: Springer–Verlag, 281–99.
Ogden, R. T. (1997) Essential Wavelets for Statistical Applications and Data Analysis. Boston CrossRef | Google Scholar: Birkhäuser.
Oppenheim, A. V. and Schafer, R. W. (1989) Discrete-Time Signal Processing. Englewood Cliffs, New Jersey Google Scholar: Prentice Hall.
Papoulis, A. (1991) Probability, Random Variables, and Stochastic Processes (Third Edition). New York Google Scholar: McGraw–Hill.
Percival, D. B. (1983) The Statistics of Long Memory Processes. Ph.D. dissertation, Department of Statistics, University of Washington, Seattle Google Scholar.
Percival, D. B. (1991) Characterization of Frequency Stability: Frequency-Domain Estimation of Stability Measures. Proceedings of the IEEE, 79 CrossRef | Google Scholar, 961–72.
Percival, D. B. (1992) Simulating Gaussian Random Processes with Specified Spectra. Computing Science and Statistics, 24 Google Scholar, 534–8.
Percival, D. B. (1995) On Estimation of the Wavelet Variance. Biometrika, 82 CrossRef | Google Scholar, 619–31.
Percival, D. B. and Constantine, W. (2000) Wavelet-Based Simulation of Stochastic Processes. Technical Report, University of Washington, Seattle Google Scholar.
Percival, D. B. and Guttorp, P. (1994) Long-Memory Processes, the Allan Variance and Wavelets. In Wavelets in Geophysics, edited by E., Foufoula–Georgiou and P., Kumar. San Diego CrossRef | Google Scholar: Academic Press, 325–44.
Percival, D. B. and Mofjeld, H. (1997) Analysis of Subtidal Coastal Sea Level Fluctuations Using Wavelets. Journal of the American Statistical Association, 92 CrossRef | Google Scholar, 868–80.
Percival, D. B., Raymond, G. M. and Bassingthwaighte, J. B. (2000a) Approximation of Stationary Gaussian Processes via Spectral Synthesis Methods. Technical Report, University of Washington, Seattle Google Scholar.
Percival, D. B., Sardy, S. and Davison, A. C. (2000b) Wavestrapping Time Series: Adaptive Wavelet-Based Bootstrapping. In Nonlinear and Nonstationary Signal Processing, edited by W. J., Fitzgerald, R. L., Smith, A. T., Walden and P. C., Young. Cambridge, UK Google Scholar: Cambridge University Press, 442–71.
Percival, D. B. and Walden, A. T. (1993) Spectral Analysis for Physical Applications: Multitaper and Conventional Univariate Techniques. Cambridge, UK CrossRef | Google Scholar: Cambridge University Press.
Pesquet, J.-C., Krim, H. and Carfantan, H. (1996) Time-Invariant Orthonormal Wavelet Representations. IEEE Transactions on Signal Processing, 44 CrossRef | Google Scholar, 1964–70.
Peterson, S. (1996) Filtering and Wavelet Regression Methods with Application to Exercise ECG. Ph.D. dissertation, Department of Mathematical Statistics, Lund University, Lund, Sweden Google Scholar.
Popper, W. (1951) The Cairo Nilometer, Volume 12 of University of California Publications in Semitic Philology. Berkeley, California Google Scholar: University of California Press.
Press, W. H., Teukolsky, S. A., Vetterling, W. T. and Flannery, B. P. (1992) Numerical Recipes in Fortran (Second Edition). Cambridge, UK Google Scholar: Cambridge University Press.
Priestley, M. B. (1981) Spectral Analysis and Time Series. London Google Scholar: Academic Press.
Rabiner, L. R. (1989) A Tutorial on Hidden Markov Models and Selected Applications in Speech Recognition. Proceedings of the IEEE, 77 CrossRef | Google Scholar, 257–86.
Rao, C. R. and Mitra, S. K. (1971) Generalized Inverse of Matrices and Its Applications. New York Google Scholar: John Wiley & Sons.
Rao, K. R. and Yip, P. (1990) Discrete Cosine Transform: Algorithms, Advantages, Applications. Boston CrossRef | Google Scholar: Academic Press.
Reid, N. (1988) Saddlepoint Methods and Statistical Inference. Statistical Science, 3 CrossRef | Google Scholar, 213–38.
Riedel, K. S. and Sidorenko, A. (1995) Minimum Bias Multiple Taper Spectral Estimation. IEEE Transactions on Signal Processing, 43 CrossRef | Google Scholar, 188–95.
Rioul, O. (1992) Simple Regularity Criteria for Subdivision Schemes. SIAM Journal on Mathematical Analysis, 23 CrossRef | Google Scholar, 1544–76.
Rioul, O. and Duhamel, P. (1992) Fast Algorithms for Discrete and Continuous Wavelet Transforms. IEEE Transactions on Information Theory, 38 CrossRef | Google Scholar, 569–86.
Rioul, O. and Vetterli, M. (1991) Wavelets and Signal Processing. IEEE Signal Processing Magazine, 8 CrossRef | Google Scholar, 14–38.
Robinson, E. A. (1980) Physical Applications of Stationary Time-Series. New York Google Scholar: MacMillan.
Robinson, E. A. and Treitel, S. (1980) Geophysical Signal Analysis. Englewood Cliffs, New Jersey Google Scholar: Prentice Hall.
Robinson, P. M. (1995) Log-Periodogram Regression of Time Series with Long Range Dependence. Annals of Statistics, 23 CrossRef | Google Scholar, 1048–72.
Rutman, J. (1978) Characterization of Phase and Frequency Instabilities in Precision Frequency Sources: Fifteen Years of Progress. Proceedings of the IEEE, 66 CrossRef | Google Scholar, 1048–75.
Scargle, J. D. (1997) Wavelet Methods in Astronomical Time Series Analysis. In Applications of Time Series Analysis in Astronomy and Meteorology, edited by T. Subba, RaoM. B., Priestley and O., Lessi. London Google Scholar: Chapman & Hall, 226–48.
Schick, K. L. and Verveen, A. A. (1974) 1/f Noise with a Low Frequency White Noise Limit. Nature, 251 CrossRef | Google Scholar, 599–601.
Serroukh, A. and Walden, A. T. (2000a) Wavelet Scale Analysis of Bivariate Time Series I: Motivation and Estimation. Journal of Nonparametric Statistics, 13 Google Scholar, 1–36.
Serroukh, A. and Walden, A. T. (2000b) Wavelet Scale Analysis of Bivariate Time Series II: Statistical Properties for Linear Processes. Journal of Nonparametric Statistics, 13 Google Scholar, 37–56.
Serroukh, A., Walden, A. T. and Percival, D. B. (2000) Statistical Properties and Uses of the Wavelet Variance Estimator for the Scale Analysis of Time Series. Journal of the American Statistical Association, 95 CrossRef | Google Scholar, 184–96.
Shensa, M. J. (1992) The Discrete Wavelet Transform: Wedding the à Trous and Mallat Algorithms. IEEE Transactions on Signal Processing, 40 CrossRef | Google Scholar, 2464–82.
Shimomai, T., Yamanaka, M. D. and Fukao, S. (1996) Application of Wavelet Analysis to Wind Disturbances Observed with MST Radar Techniques. Journal of Atmospheric and Terrestrial Physics, 58 CrossRef | Google Scholar, 683–96.
Sinai, Y. G. (1976) Self-Similar Probability Distributions. Theory of Probability and Its Applications, 21 CrossRef | Google Scholar, 64–80.
Stein, C. M. (1981) Estimation of the Mean of a Multivariate Normal Distribution. Annals of Statistics, 9 CrossRef | Google Scholar, 1135–51.
Stoffer, D. S. (1991) Walsh–Fourier Analysis and Its Statistical Applications. Journal of the American Statistical Association, 86 CrossRef | Google Scholar, 461–85.
Stoffer, D. S., Scher, M. S., Richardson, G. A., Day, N. L. and Coble, P. A. (1988) A Walsh–Fourier Analysis of the Effects of Moderate Maternal Alcohol Consumption on Neonatal Sleep-State Cycling. Journal of the American Statistical Association, 83 Google Scholar, 954–63.
Stollnitz, E. J., DeRose, T. D. and Salesin, D. H. (1996) Wavelets for Computer Graphics: Theory and Applications. San Francisco Google Scholar: Morgan Kaufmann.
Strang, G. (1989) Wavelets and Dilation Equations: A Brief Introduction. SIAM Review, 31 CrossRef | Google Scholar, 614–27.
Strang, G. (1993) Wavelet Transforms Versus Fourier Transforms. Bulletin of the American Mathematical Society, 28 CrossRef | Google Scholar, 288–305.
Strang, G. and Nguyen, T. (1996) Wavelets and Filter Banks. Wellesley, Massachusetts Google Scholar: Wellesley–Cambridge Press.
Strichartz, R. S. (1993) How to Make Wavelets. American Mathematical Monthly, 100 CrossRef | Google Scholar, 539–56.
Strichartz, R. S. (1994) Construction of Orthonormal Wavelets. In Wavelets: Mathematics and Applications, edited by J. J., Benedetto and M. W., Frazier. Boca Raton, Florida Google Scholar: CRC Press, 23–50.
Sweldens, W. (1996) The Lifting Scheme: A Custom-Design Construction of Biorthogonal Wavelets. Applied and Computational Harmonic Analysis, 3 CrossRef | Google Scholar, 186–200.
Taswell, C. (1996) Satisficing Search Algorithms for Selecting Near-Best Bases in Adaptive Tree-Structured Wavelet Transforms. IEEE Transactions on Signal Processing, 44 CrossRef | Google Scholar, 2423–38.
Taswell, C. (2000) Constraint-Selected and Search-Optimized Families of Daubechies Wavelet Filters Computable by Spectral Factorization. Journal of Computational and Applied Mathematics, 121 CrossRef | Google Scholar, 179–95.
Taswell, C. and McGill, K. (1994) Algorithm 735: Wavelet Transform Algorithms for Finite-Duration Discrete-Time Signals. ACM Transactions on Mathematical Software, 20 CrossRef | Google Scholar, 398–412.
Teichroew, D. (1957) The Mixture of Normal Distributions with Different Variances. Annals of Mathematical Statistics, 28 CrossRef | Google Scholar, 510–2.
Tewfik, A. H. and Kim, M. (1992) Correlation Structure of the Discrete Wavelet Coefficients of Fractional Brownian Motion. IEEE Transactions on Information Theory, 38 CrossRef | Google Scholar, 904–9.
Tewfik, A. H., Kim, M. and Deriche, M. (1993) Multiscale Signal Processing Techniques: A Review. In Signal Processing and its Applications, Volume 10 of Handbook of Statistics, edited by N. K., Bose and C. R., Rao. Amsterdam Google Scholar: North–Holland, 819–81.
Thomson, D. J. (1982) Spectrum Estimation and Harmonic Analysis. Proceedings of the IEEE, 70 CrossRef | Google Scholar, 1055–96.
Torrence, C. and Compo, G. P. (1998) A Practical Guide to Wavelet Analysis. Bulletin of the American Meteorological Society, 79 CrossRef | Google Scholar, 61–78.
Toussoun, O. (1925) Mémoire sur l'Histoire du Nil. In Mémoires a l'Institut d'Égypte, 9 Google Scholar, 366–404.
Tukey, J. W. (1977) Exploratory Data Analysis. Reading, Massachusetts Google Scholar: Addison-Wesley.
Unser, M. (1995) Texture Classification and Segmentation Using Wavelet Frames. IEEE Transactions on Image Processing, 4 CrossRef | Google Scholar | PubMed, 1549–60.
Van Trees, H. L. (1968) Detection, Estimation, and Modulation Theory, Part I. New York Google Scholar: John Wiley & Sons.
Vetterli, M. and Herley, C. (1992) Wavelets and Filter Banks: Theory and Design. IEEE Transactions on Signal Processing, 40 CrossRef | Google Scholar, 2207–32.
Vidakovic, B. (1998) Nonlinear Wavelet Shrinkage with Bayes Rules and Bayes Factors. Journal of the American Statistical Association, 93 CrossRef | Google Scholar, 173–9.
Vidakovic, B. (1999) Statistical Modeling by Waveiets. New York CrossRef | Google Scholar: John Wiley & Sons.
Wahba, G. (1980) Automatic Smoothing of the Log Periodogram. Journal of American Statistical Association, 75 CrossRef | Google Scholar, 122–32.
Walden, A. T. (1985) Non-Gaussian Reflectivity, Entropy, and Deconvolution. Geophysics, 50 CrossRef | Google Scholar, 2862–88.
Walden, A. T. (1990) Variance and Degrees of Freedom of a Spectral Estimator Following Data Tapering and Spectral Smoothing. Signal Processing, 20 CrossRef | Google Scholar, 67–79.
Walden, A. T. (1994) Interpretation of Geophysical Borehole Data via Interpolation of Fractionally Differenced White Noise. Applied Statistics, 43 CrossRef | Google Scholar, 335–45.
Walden, A. T. and Contreras Cristan, A. (1998a) The Phase-Corrected Undecimated Discrete Wavelet Packet Transform and its Application to Interpreting the Timing of Events. Proceedings of the Royal Society of London, Series A, 454 CrossRef | Google Scholar, 2243–66.
Walden, A. T. and Contreras Cristan, A. (1998b) Matching Pursuit by Undecimated Discrete Wavelet Transform for Non-Stationary Time Series of Arbitrary Length. Statistics and Computing, 8 CrossRef | Google Scholar, 205–19.
Walden, A. T., McCoy, E. J. and Percival, D. B. (1995) The Effective Bandwidth of a Multitaper Spectral Estimator. Biometrika, 82 CrossRef | Google Scholar, 201–14.
Walden, A. T., Percival, D. B. and McCoy, E. J. (1998) Spectrum Estimation by Wavelet Thresholding of Multitaper Estimators. IEEE Transactions on Signal Processing, 46 CrossRef | Google Scholar, 3153–65.
Wang, Y. (1996) Function Estimation via Wavelet Shrinkage for Long-Memory Data. Annals of Statistics, 24 Google Scholar, 466–84.
Welch, P. D. (1967) The Use of Fast Fourier Transform for the Estimation of Power Spectra: A Method Based on Time Averaging Over Short, Modified Periodograms. IEEE Transactions on Audio and Electroacoustics, 15 CrossRef | Google Scholar, 70–3.
Whitcher, B. J (1998) Assessing Nonstationary Time Series Using Wavelets. Ph.D. dissertation, Department of Statistics, University of Washington, Seattle Google Scholar.
Whitcher, B. J, Byers, S. D., Guttorp, P. and Percival, D. B. (2000a) Testing for Homogeneity of Variance in Time Series: Long Memory, Wavelets and the Nile River. Technical Report, National Research Center for Statistics and the Environment, University of Washington, Seattle Google Scholar.
Whitcher, B. J, Guttorp, P. and Percival, D. B. (2000b) Wavelet Analysis of Covariance with Application to Atmospheric Time Series. Journal of Geophysical Research, 105 CrossRef | Google Scholar, 14,941–62.
Wickerhauser, M. V. (1994) Adapted Wavelet Analysis from Theory to Software. Wellesley, Massachusetts Google Scholar: A K Peters.
Wood, A. T. A. and Chan, G. (1994) Simulation of Stationary Gaussian Processes in [0, 1]d. Journal of Computational and Graphical Statistics, 3 Google Scholar, 409–32.
Wornell, G. W. (1990) A Karhunen–Loève-like Expansion for 1/f Processes via Wavelets. IEEE Transactions on Information Theory, 36 CrossRef | Google Scholar, 859–61.
Wornell, G. W. (1993) Wavelet-Based Representations for the 1/f Family of Fractal Processes. Proceedings of the IEEE, 81 CrossRef | Google Scholar, 1428–50.
Wornell, G. W. (1996) Signal Processing with Fractals: A Wavelet-Based Approach. Upper Saddle River, New Jersey Google Scholar: Prentice Hall.
Wornell, G. W. and Oppenheim, A. V. (1992) Estimation of Fractal Signals from Noisy Measurements using Wavelets. IEEE Transactions on Signal Processing, 40 CrossRef | Google Scholar, 611–23.
Yaglom, A. M. (1958) Correlation Theory of Processes with Random Stationary nth Increments. American Mathematical Society Translations (Series 2), 8 Google Scholar, 87–141.
Zurbuchen, Th., Bochsler, P. and von Steiger, R. (1996) Coronal Hole Differential Rotation Rate Observed With SWICS/Ulysses. In Solar Wind Eight, edited by D., Winterhalter, J. T., Gosling, S. R., Habbai, W. S., Kurth and M., Neugebauer. Woodbury, New York Google Scholar: American Institute of Physics, 273–6.

Metrics

Altmetric attention score

Full text views

Total number of HTML views: 0
Total number of PDF views: 0 *
Loading metrics...

Book summary page views

Total views: 0 *
Loading metrics...

* Views captured on Cambridge Core between #date#. This data will be updated every 24 hours.

Usage data cannot currently be displayed.