Generation of a random sequence having a jointly specified marginal distribution and autocovariance
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[1] M. Levin. Generation of a sampled Gaussian time series having a specified correlation function , 1960, IRE Trans. Inf. Theory.
[2] J. Franklin,et al. Numerical Simulation of Stationary and Non-Stationary Gaussian Random Processes , 1965 .
[3] J. Cooley,et al. Application of the fast Fourier transform to computation of Fourier integrals, Fourier series, and convolution integrals , 1967, IEEE Transactions on Audio and Electroacoustics.
[4] U. Gujar,et al. Generation of random signals with specified probability density functions and power density spectra , 1968 .
[5] P. E. Valisalo,et al. GENERATION OF RANDOM TIME-SERIES THROUGH HYBRID COMPUTATION , 1970 .
[6] R. J. Polge,et al. Generation of a pseudo-random set with desired correlation and probability distribution , 1973 .
[7] John R. Fraker,et al. A composite approach to generating autocorrelated sequences , 1974 .
[8] P. M. Reeves,et al. A non-Gaussian model of continuous atmospheric turbulence proposed for use in aircraft design , 1975 .
[9] W. Whitt. Bivariate Distributions with Given Marginals , 1976 .
[10] Apostolos Traganitis,et al. The effect of a memoryless nonlinearity on the spectrum of a random process , 1977, IEEE Trans. Inf. Theory.
[11] W. Szajnowski. The Generation of Correlated Weibull Clutter for Signal Detection Problems , 1977, IEEE Transactions on Aerospace and Electronic Systems.
[12] Peter A. W. Lewis,et al. Discrete Time Series Generated by Mixtures. I: Correlational and Runs Properties , 1978 .
[13] E. Masry,et al. On the reconstruction of the covariance of stationary Gaussian processes observed through zero-memory nonlinearities , 1978, IEEE Trans. Inf. Theory.