This work is licensed under a
Creative Commons Attribution 4.0 International License
[1] C. Chatfield, The Analysis of Time Series: An introduction. Sixth Edition, Chapman & Hall/CRC Press Company Boca Raton London New York Washington, D.C., (2004).
[2] F. E. Croxton, D.J. Cowden, S. Klein, Applied General Statistics. Third Edition, Prentice-Hall of India Privite limited, New Delhi, (1967).
[3] W.S. Wei, Time Series Analysis: Univariate and Multivariate Methods, Second Edition, Pearson Addison-Wesley Publishing Company, Inc. USA, (1990).
[4] G.E.P. Box, G. M. Jenkins, G.C. Reinsel, Time series analysis: Forecasting and Control, 3rd edition. Prentice-Hall, Inc, Englewood Cliffs, (1994).
[5] J. D. Hamilton, Time Series Analysis. Princeton University Press Princeton, New Jersey, (1994).
[6] G.E.P. Box, D. R. Cox, An Analysis of Transformations. J. Royal Statistical Society. 26 (1964) 211-252.
[7] J.W. Osborne, Notes on the use of data transformations. Journal of Practical Assessment, Research and Evaluation. 8(6) (2002).
[8] J.B. Ramsey, The Contributions of Wavelets to the Analysis of Economic and Financial data, Phil. Trans. R. Soc. Lond. A. 357 (1999) 2593-2606.
[9] C.W.S. Chen, J.C. Lee, On selecting a power transformation in time series analysis, Journal of Forecasting. 16 (1997) 343-354.
[10] A. C. Akpanta, I. S. Iwueze, On the applying the Bartlett transformation method to time Series Data, Journal of Mathematical Sciences. 20(3) (2009) 227-243.
[11] V.M. Guerrero, R. Perera, Variance stabilizing power transformation for time series, Journal of Modern Applied Statistical Methods. 3(2) (2004) 356-369.
[12] A.T. Cahill, Determination of changes in stream flow variance by means of wavelet-based test, Water Resource Research. 38(60) (2002) 1065-1068.
[13] John Haywood, On Log-Transformations, Vector Autoregressions and Empirical Evidence, The GSBGM working paper series, School of Econometrics and Finance, Victoria University of Wellington, New Zealand, (2000).
[14] C. Grillenzoni, Forecasting unstable and non stationary time series, International Journal of Forecasting. 14 (1998) 469-482.
[15] J. Mayr, D. Ulbricht, Log versus level in VAR forecasting. Discussion papers, Deutsches Institut for wirtschaftsforschung, Berlin, (2014).
[16] S. Makridakis, M. Hibon, ARMA models and the Box-Jerkins methodology, Working paper series. INSEAD, Funtainebleau, France, (1995).
[17] I.S. Iwueze, E.C. Nwogu, V.U. Nlebedim, Time series modeling of Nigeria external reserve. CBN Journal of Applied Statistics. 4(2) (2013) 111-128.
[18] M. Vannucci, Non-decimated wavelet analysis of biological sequences: Application to protein structure and genomics, The Indian Journal of Statistics, Series B. 63B(2) (2001) 218-233.
[19] A.A.A. Dghais, M.T. Ismail, A comparative study between discrete wavelet transform and maximal overlap discrete wavelet transform for testing stationarity, International Journal of Mathematical, Computational, Physical, Electrical and Computer Engineering. 7(12) (2013).
[20] H. Wong et al., Modelling and forecasting by wavelet and the application to exchange rate, Journal of Applied Statistics. 30(5) (2003) 537-553.
[21] A.H. Nury, K. Hasan, J.B. Md. Alam, Comparative study of wavelet-ARIMA and wavelet-ANN models for temperature time series data in northeastern Bangladesh, Journal of King Saud University – Science. (2015) 1-15.
[22] S. Schluter, C. Deuschle, Wavelet-based forecasting of ARIMA time series – An empirical comparison of different methods, Managerial Economics. 15(1) (2014) 107-131.
[23] M.S. Bartlet, The use of transformation, Biometrika. 3 (1947) 39-52.
[24] B. Vidakovic, Statistical Modeling by Wavelets, John Wiley & Sons, Inc., Hoboken, NJ, USA, (1999).
[25] D.B. Percival, A.T. Walden, Wavelet Methods for Time Series Analysis, Cambridge UK: Cambridge University Press, (2000).
[26] D.L. Donoho, I.M. Johnstone, Ideal spatial adaptation via wavelet shrinkage, Biometrika. 81(3) (1994) 425-455.
[27] S.E. Said, D.A. Dickey, Testing for unit roots in ARMA models of unknown order, Biometrika. 71(3) (1984) 599-607.
[28] H. Akaike, Information Theory and an Extension of the Maximum Likelihood Principle, Proc. 2nd International Symposium on Information Theory, Eds. B. N. Petrov and F. Csaki, Akademai Kiado, Budapest, 1973, pp.267-281.
[29] H. Akaike, A Bayesian Analysis of Minimum AIC Procedure, Ann. of Inst. of Stat. Math. 30A (1978) 9-14.
[30] G. Schwartz, Estimating the Dimension of a Model, Ann. Statist. 6 (1978) 461-464.