论文信息 - Computer Experiments with Fractional Gaussian Noises: Part 2, Rescaled Ranges and Spectra - 字舞流文

Computer Experiments with Fractional Gaussian Noises: Part 2, Rescaled Ranges and Spectra

Continuing the preceding paper, we shall report on computer experiments concerning the ‘rescaled range’ and the spectrum of fractional Gaussian noise.

J. R. Wallis | B. Mandelbrot

[1] J. Keynes,et al. The League of Nations Professor Tinbergen’s Method , 1939 .

[2] G. Udny Yule,et al. On a Method of Studying Time-Series Based on Their Internal Correlations , 1945 .

[3] W. Feller. The Asymptotic Distribution of the Range of Sums of Independent Random Variables , 1951 .

[4] H. E. Hurst,et al. Long-Term Storage Capacity of Reservoirs , 1951 .

[5] E. H. Lloyd,et al. ON THE RANGE OF PARTIAL SUMS OF A FINITE NUMBER OF INDEPENDENT NORMAL VARIATES , 1953 .

[6] E. H. Lloyd. Stochastic Reservoir Theory , 1967 .

[7] Benoit B. Mandelbrot,et al. Some noises with I/f spectrum, a bridge between direct current and white noise , 1967, IEEE Trans. Inf. Theory.

[8] B. Mandelbrot,et al. Fractional Brownian Motions, Fractional Noises and Applications , 1968 .

[9] J. R. Wallis,et al. Noah, Joseph, and Operational Hydrology , 1968 .

[10] Ray K. Linsley,et al. Discussion on Paper by J. Amorocho, “The Nonlinear Prediction Problem in the Study of the Runoff Cycle” , 1968 .

[11] J. R. Wallis,et al. Robustness of the rescaled range R/S in the measurement of noncyclic long run statistical dependence , 1969 .

[12] B. Mandelbrot. Long-Run Linearity, Locally Gaussian Process, H-Spectra and Infinite Variances , 1969 .

[13] J. R. Wallis,et al. Some long‐run properties of geophysical records , 1969 .