Skart: A skewness- and autoregression-adjusted batch-means procedure for simulation analysis
暂无分享,去创建一个
Emily K. Lada | James R. Wilson | Natalie M. Steiger | Ali Tafazzoli | James R. Wilson | N. M. Steiger | E. Lada | A. Tafazzoli | James R. Wilson | Ali Tafazzoli
[1] Sheldon M. Ross,et al. Introduction to probability models , 1975 .
[2] R. Willink,et al. A Confidence Interval and Test for the Mean of an Asymmetric Distribution , 2005 .
[3] Chris Sells,et al. Mastering Visual Studio .Net , 2003 .
[4] G. C. Tiao,et al. Asymptotic behaviour of temporal aggregates of time series , 1972 .
[5] James R. Wilson,et al. Efficient Computation of Overlapping Variance Estimators for Simulation , 2007, INFORMS J. Comput..
[6] Bruce W. Schmeiser,et al. Properties of batch means from stationary ARMA time series , 1987 .
[7] Emily K. Lada,et al. Performance of a Wavelet-Based Spectral Procedure for Steady-State Simulation Analysis , 2007, INFORMS J. Comput..
[8] K. Brewer. Some consequences of temporal aggregation and systematic sampling for ARMA and ARMAX models , 1973 .
[9] S. Shapiro,et al. An Analysis of Variance Test for Normality (Complete Samples) , 1965 .
[10] Carolyn Pillers Dobler,et al. Mathematical Statistics , 2002 .
[11] James R. Wilson,et al. Performance comparison of MSER-5 and N-Skart on the simulation start-up problem , 2010, Proceedings of the 2010 Winter Simulation Conference.
[12] L. Telser,et al. Discrete Samples and Moving Sums in Stationary Stochastic Processes , 1967 .
[13] Philip Heidelberger,et al. A spectral method for confidence interval generation and run length control in simulations , 1981, CACM.
[14] Emily K. Lada,et al. ASAP3: a batch means procedure for steady-state simulation analysis , 2005, TOMC.
[15] James R. Wilson,et al. Convergence Properties of the Batch Means Method for Simulation Output Analysis , 2001, INFORMS J. Comput..
[16] Halim Damerdji,et al. Strong Consistency of the Variance Estimator in Steady-State Simulation Output Analysis , 1994, Math. Oper. Res..
[17] D. L. Wallace. Asymptotic Approximations to Distributions , 1958 .
[18] J. Gani,et al. Essays in Time Series and Allied Processes. , 1986 .
[19] P. Young,et al. Time series analysis, forecasting and control , 1972, IEEE Transactions on Automatic Control.
[20] E. Lehmann. Elements of large-sample theory , 1998 .
[21] M. Kendall,et al. Kendall's advanced theory of statistics , 1995 .
[22] P. A. Blight. The Analysis of Time Series: An Introduction , 1991 .
[23] Ali Tafazzoli Yazdi. Skart: A Skewness- and Autoregression-Adjusted Batch-Means Procedure for Simulation Analysis , 2009 .
[24] Randall P. Sadowski,et al. Simulation with Arena , 1998 .
[25] Takeshi Amemiya,et al. The Effect of Aggregation on Prediction in the Autoregressive Model , 1972 .
[26] George S. Fishman,et al. Discrete-Event Simulation : Modeling, Programming, and Analysis , 2001 .
[27] J.P.C. Kleijnen,et al. Testing the mean of an asymmetric population: Johnson's modified t test revisited , 1985 .
[28] Garrett Birkhoff,et al. A survey of modern algebra , 1942 .
[29] James R. Wilson,et al. Skart: a skewness-and autoregression-adjusted batch-means procedure for simulation analysis , 2008, WSC 2008.
[30] Milton Abramowitz,et al. Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical Tables , 1964 .
[31] Sheldon M. Ross,et al. Introduction to Probability Models (4th ed.). , 1990 .
[32] L. Schruben,et al. Asymptotic Properties of Some Confidence Interval Estimators for Simulation Output , 1984 .
[33] D. Goldsman,et al. ASAP2: an improved batch means procedure for simulation output analysis , 2002, Proceedings of the Winter Simulation Conference.
[34] A. Nádas. An Extension of a Theorem of Chow and Robbins on Sequential Confidence Intervals for the Mean , 1969 .
[35] James R. Wilson,et al. Overlapping Variance Estimators for Simulation , 2007, Oper. Res..
[36] H. Hochstadt. Complex Analysis: An Introduction to the Theory of Analytic Functions of One Complex Variable; 3rd ed. (Lars V. Ahlfors) , 1980 .
[37] P. Heidelberger,et al. Adaptive spectral methods for simulation output analysis , 1981 .
[38] A. A. Crane,et al. An introduction to the regenerative method for simulation analysis , 1977 .
[39] N. L. Johnson,et al. Continuous Univariate Distributions. , 1995 .
[40] Gwilym M. Jenkins,et al. Time series analysis, forecasting and control , 1971 .
[41] D. Iglehart. Simulating stable stochastic systems, V: Comparison of ratio estimators , 1975 .
[42] P. Bickel,et al. Mathematical Statistics: Basic Ideas and Selected Topics , 1977 .
[43] Peter Hall,et al. On the Removal of Skewness by Transformation , 1992 .
[44] Lee W. Schruben,et al. Confidence Interval Estimation Using Standardized Time Series , 1983, Oper. Res..
[45] H. Robbins,et al. ON THE ASYMPTOTIC THEORY OF FIXED-WIDTH SEQUENTIAL CONFIDENCE INTERVALS FOR THE MEAN. , 1965 .
[46] James R. Wilson,et al. SBatch: A spaced batch means procedure for steady-state simulation analysis , 2008 .
[47] T. Cipra. Statistical Analysis of Time Series , 2010 .
[48] H. Piaggio. Mathematical Analysis , 1955, Nature.
[49] Averill Law,et al. Simulation Modeling and Analysis (McGraw-Hill Series in Industrial Engineering and Management) , 2006 .
[50] J. Neumann. Distribution of the Ratio of the Mean Square Successive Difference to the Variance , 1941 .
[51] David Veredas,et al. Temporal Aggregation of Univariate and Multivariate Time Series Models: A Survey , 2008 .
[52] N. J. Johnson,et al. Modified t Tests and Confidence Intervals for Asymmetrical Populations , 1978 .
[53] D. Daley. The serial correlation coefficients of waiting times in a stationary single server queue , 1968, Journal of the Australian Mathematical Society.
[54] George S. Fishman,et al. Solution of Large Networks by Matrix Methods , 1976, IEEE Transactions on Systems, Man, and Cybernetics.
[55] K. Preston White,et al. Stationarity tests and MSER-5: Exploring the intuition behind mean-squared-error-reduction in detecting and correcting initialization bias , 2008, 2008 Winter Simulation Conference.
[56] Emily K. Lada,et al. A wavelet-based spectral procedure for steady-state simulation analysis , 2006, Eur. J. Oper. Res..
[57] Philip Heidelberger,et al. Simulation Run Length Control in the Presence of an Initial Transient , 1983, Oper. Res..
[58] George S. Fishman,et al. An Implementation of the Batch Means Method , 1997, INFORMS J. Comput..
[59] Anthony L Bertapelle. Spectral Analysis of Time Series. , 1979 .
[60] Averill M. Law,et al. A Sequential Procedure for Determining the Length of a Steady-State Simulation , 1979, Oper. Res..
[61] Averill M. Law,et al. Simulation Modeling and Analysis , 1982 .
[62] G.. Elements of the Theory of Functions , 1896, Nature.
[63] C. D. Kemp,et al. Kendall's Advanced Theory of Statistics, Volume 1, Distribution Theory. , 1988 .
[64] Emily K. Lada,et al. Performance evaluation of recent procedures for steady-state simulation analysis , 2006 .
[65] P. Davies,et al. Kendall's Advanced Theory of Statistics. Volume 1. Distribution Theory , 1988 .