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Cyclic Linear Random Process As A Mathematical Model Of Cyclic Signals


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1. Yurekli K., Kurunc A., Ozturk F., (2005) Application of linear stochastic models to monthly flow data of Kelkit Stream, Ecological Modelling, 183 (1), 67–75.10.1016/j.ecolmodel.2004.08.001Search in Google Scholar

2. Blake I., Thomas J. (1968), The Linear Random Process, Proc. Of IEEE, 56 (10) 1696–1703.Search in Google Scholar

3. Bartlett M. (1955), An introduction to stochastic processes with special reference to methods and applications, Cambridge University Press.Search in Google Scholar

4. Medvegyev P. (2007), Stochastic Integration Theory, Oxford University Press, New York.Search in Google Scholar

5. Bhansali R. (1993), Estimation of the impulse response coefficients of a linear process with infinite variance, Journal of Multivariate Analysis, 45, 274-290.10.1006/jmva.1993.1039Search in Google Scholar

6. Giraitis L. (1985), Central limit theorem for functionals of a linear process, Lithuanian Mathematical Journal, 25, 25–35.10.1007/BF00966294Search in Google Scholar

7. Olanrewaju J., Al-Arfaj M. (2005), Development and application of linear process model in estimation and control of reactive distillation, Computers and Chemical Engineering, 30, 147–157.10.1016/j.compchemeng.2005.08.007Search in Google Scholar

8. Bartlett M. (1950) Periodogram Analysis and Continuous Spectra, Biometrika, 37(1/2), 1–16.10.1093/biomet/37.1-2.1Search in Google Scholar

9. Martchenko B. (1998) Concerning on a theorem for periodic in Slutskiy sense linear random processes, International Congress of Mathematicians, Berlin.Search in Google Scholar

10. Zvarich V., Marchenko B. (2011), Linear autoregressive processes with periodic structures as models of information signals, Radioelectronics and Communications Systems, 54(7), 367–372.10.3103/S0735272711070041Search in Google Scholar

11. Pagano M. (1978), On periodic and multiple autoregressions, The Annals of Statistics, 6, 1310–1317.10.1214/aos/1176344376Search in Google Scholar

12. Lupenko S. (2006), Deterministic and random cyclic function as a model of oscillatory phenomena and signals: the definition and classification, Electronic Modeling, Institute of modeling problems in power of H.E Pukhov NAS, 28, 29–45.Search in Google Scholar

13. Naseri H., Homaeinezhad M.R., Pourkhajeh H., (2013), Noise/spike detection in phonocardiogram signal as a cyclic random process with non-stationary period interval, Computers in Biology and Medicine, 43, 1205–1213.10.1016/j.compbiomed.2013.05.02023930815Search in Google Scholar

14. Berkes I., Horváth L., (2006), Convergence of integral functionals of stochastic processes, Econometric Theory, 22, 304–322.10.1017/S0266466606060130Search in Google Scholar

15. Protter P.E., (2005), Stochastic integration and differential equations, Second edition, New York.10.1007/978-3-662-10061-5Search in Google Scholar

16. Gardner W., Napolitano A., Paura L., (2006) Cyclostationarity: Half a century of research, Signal Processing, 86, 639–697.10.1016/j.sigpro.2005.06.016Search in Google Scholar

17. Hurd H., Miamee A. (2006), Periodically Correlated Random Sequences, Spectral Theory and Practice, Wiley, New York.10.1002/9780470182833Search in Google Scholar

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