[1] F. Anscombe, Sequential estimation, Journal of the Royal Statistical Society, 15(1) (1953), 1-21.
[2] I.V. Basawa, W.P. McCormick, and T.N. Sriram, Sequential estimation for dependent observations with an application to non-standard autoregressive processes, Stochastic Processes and Their Applications, 35(1) (1990), 149-168.
[3] A.K. Basu, and J.K. Das, Sequential estimation of the autoregressive parameters in Ar(p) model, Sequential Analysis, 16(1) (1997), 1-24.
[4] K.S. Chan, and H. Tong, On the use of deterministic Lyapunov function for the ergodicity of stochastic difference equations, Advances in Applied Probability, 17(3) (1985), 666–678.
[5] K.S. Chan, J.D. Petruccelli, H. Tong, and S.W. Woolford, A multiple threshold AR(1) model, Journal of Applied Probability, 22(2) (1985), 267-279.
[6] Y.S. Chow, and H.E. Robbins, On the asymptotic theory of fixed width sequential confidence interval for mean, The Annals of Mathematical Statistics, 36(2) (1965), 457-462.
[7] I. Fakhre-Zakeri, and S. Lee, Sequential estimation of the mean of a linear process, Sequential Analysis, 11(2) (1992), 181-197.
[8] E. Gombay, Sequential confidence intervals for time series, Periodica Mathematica Hungarica, 61(1-2) (2010), 183-193.
[9] j. Hu, and Y. Zhuang, A broader class of modified two-stage minimum risk point estimation procedures for a normal mean, Communications in Statistics-Simulation and Computation, (2020), 1-15.
[10] B. Karmakar, and I. Mukhopadhyay, Risk efficient estimation of fully dependent random coefficient autoregressive models of general order, Communications in Statistics-Theory and Methods, 47(17) (2018), 4242-4253.
[11] B. Karmakar, and I. Mukhopadhyay, Risk-Efficient sequential estimation of multivariate random coefficient autoregressive process, Sequential Analysis, 38(1) (2019), 26-45.
[12] D.V. Kashkovsky, and V.V. Konev, Sequential estimates of the parameters in a random coefficient autoregressive process, Optoelectronics, Instrumentation and Data Processing, 44(1) (2008), 52-61.
[13] A. Khalifeh, E. Mahmoudi, and A. Chaturvedi, Sequential fixed-accuracy confidence intervals for the stress–strength reliability parameter for the exponential distribution: two-stage sampling procedure, Computational Statistics, 35(4) (2020), 1553-1575.
[14] S. Lee, Sequential estimation for the parameters of a stationary autoregressive model, Sequential Analysis, 13(4) (1994), 301-317.
[15] S. Lee, The sequential estimation in stochastic regression model with random coefficients, Statistics and Probability Letters, 61(1) (2003), 71–81.
[16] S. Lee, and T.N. Sriram, Sequential point estimation of parameters in a threshold AR(1) model, Stochastic Processes and Their Applications, 84(2) (1999), 343-355.
[17] E. Mahmoudi, A. Khalifeh, and V. Nekoukhou, Minimum risk sequential point estimation of the stress-strength reliability parameter for exponential distribution, Sequential Analysis, 38(3) (2019), 279-300.
[18] P.A.P. Moran, The statistical analysis of the Canadian lynx cycle, Australian Journal of Zoology, 1(3) (1953), 291-298.
[19] N. Mukhopadhyay, A consistent and asymptotically efficient two-stage procedure to construct fixed width confidence intervals for the mean, Metrika , 27(1) (1980), 281-284.
[20] N. Mukhopadhyay, and W.T. Duggan, Can a two-stage procedure enjoy second-order properties, Sankhyā: The Indian Journal of Statistics, Series A, 59 (1997), 435-448.
[21] N. Mukhopadhyay, and W.T. Duggan, On a two-stage procedure having second-order properties with applications, Annals of the Institute of Statistical Mathematics, 51(4) (1999), 621-636.
[22] N. Mukhopadhyay, and T.N. Sriram, On sequential comparisons of means of first-order autoregressive models, Metrika, 39(1) (1992), 155-164.
[23] N. Mukhopadhyay, and S. Zacks, Modified linex two-stage and purely sequential estimation of the variance in a normal distribution with illustrations using horticultural data, Journal of Statistical Theory and Practice, 12(1) (2018), 111-135.
[24] J.D. Petruccelli, and S.W. Woolford, A threshold AR(1) model, Journal of Applied Probability, 21(2) (1984), 270–286.
[25] H.E. Robbins, Sequential estimation of the mean of a normal population, In Probability and Statistics, U. Grenander, ed., pp. (1959) 235-245, Uppsala: Almquist Wiksell.
[26] S. Sajjadipanah, E. Mahmoudi, and M. Zamani, Two-stage procedure in a first-order autoregressive process and comparison with a purely sequential procedure, Sequential Analysis, 40(4) (2021), 466-481.
[27] T.N. Sriram, Sequential estimation of the mean of a first-order stationary autoregressive process, The Annals of Statistics, 15(3) (1987), 1079-1090.
[28] T.N. Sriram, Sequential estimation of the autoregressive parameter in a first order autoregressive process, Sequential Analysis, 7(1) (1988), 53-74.
[29] T.N. Sriram, Fixed size confidence regions for parameters of threshold AR(1) models, Journal of Statistical Planning and Inference, 97(2) (2001), 293-304.
[30] T.N. Sriram, and S.Y. Samadi, Second-Order analysis of regret for sequential estimation of the autoregressive parameter in a first-order autoregressive model, Sequential Analysis, 38(3) (2019), 411-435.
[31] C. Stein, A two-sample test for a linear hypothesis whose power is independent of the variance, The Annals of Mathematical Statistics, 16(3) (1945), 243-258.
[32] C. Stein, Some problems in sequential estimation (Abstract), Econometrica, 17 (1949), 77-78.
[33] N.C. Stenseth, W. Falck, K.S. Chan, O.N. Bjørnstad, M. O’Donoghue, H. Tong, R. Boonstra, S. Boutin, C.J. Krebs, and N.G. Yoccoz, From ecological patterns to ecological processes: Phase- and density-dependencies in Canadian lynx cycle, Proceedings of the National Academy of Sciences USA, 95(26) (1999), 15430–15435.
[34] H. Tong, On a threshold model. In: Chen, C.H. (Ed.), pattern recognition and signal processing, Sijthoof and NoordhoH, Alphen aan den Rijn, The Netherlands, (1978).
[35] H. Tong, Nonlinear time series: a dynamical system approach, Oxford: Oxford University Press, (1990).