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Prouza, Ludvík
On the inversion of moving averages, linear discrete equalizers and "whitening" filters, and series summability. (English). Kybernetika, vol. 6 (1970), issue 3, pp. (225)-240
MSC: 94.10 | MR 0290855 | Zbl 0201.21704
Related articles:
Appendix to the article “On the inversion of moving averages, linear discrete equalizers and “whitening” filters, and series summability”
References:
[1] Wold H.: On the Inversion of Moving Averages. Skand. Aktuarietidskr. (1938), 208-217. Zbl 0020.14702
[2] Frisch R.: On the Inversion of a Moving Average. Skand. Aktuarietidskr. (1938), 218-225. Zbl 0020.14703
[3] Nagabhushanam K.: The primary process of a smoothing relation. Ark. för Mat. (1951), 421-488. MR 0041381 | Zbl 0058.35502
[4] Di Toro M. J.: Communication in Time-Frequency Spread Media Using Adaptive Equalization. Proc. IEEE (1968), 1653-1679.
[5] Di Toro M. J.: Note on the Optimal Transversal Equalizer for a Dual Multipath Noiseless Channel. Proc. IEEE (1969), 809-810.
[6] Hill J. D.: Summability of sequences of 0's and 1's. Ann. of Math. (1945), 556-562. MR 0013435 | Zbl 0060.16011
[7] Lorentz G. G.: Borel and Banach properties of methods of summation. Duke Math. J. (1955), 129-141. MR 0071561 | Zbl 0065.04501
[8] Walsh J. L.: Interpolation and approximation by rational functions in the complex domain. (Russian translation). Inoizdat, Moscow 1961. MR 0218586 | Zbl 0106.28103
[9] Prouza L.: "Closed"-form formulas for the Kolmogorov - Wiener optimal prediction and filtration of stationary random sequences. (in Czech). Technika el. přístrojů (1965), 2, 45-46.
[10] Prouza L.: On the Smoothing of a Discrete Random Autoregressive Process. Kybernetika (1966), 5, 423-434.
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