Enhancing stochastic kriging for queueing simulation with stylized models
暂无分享,去创建一个
Xiaowei Zhang | L. Jeff Hong | Haihui Shen | Xiaowei Zhangb | Haihui Shena | L. J. Honga | Hong Kong
[1] D. Zimmerman,et al. Towards reconciling two asymptotic frameworks in spatial statistics , 2005 .
[2] Michael L. Stein,et al. Interpolation of spatial data , 1999 .
[3] Wei Xie,et al. A Bayesian Framework for Quantifying Uncertainty in Stochastic Simulation , 2014, Oper. Res..
[4] T. J. Mitchell,et al. Bayesian design and analysis of computer experiments: Use of derivatives in surface prediction , 1993 .
[5] A. O'Hagan,et al. Bayesian calibration of computer models , 2001 .
[6] Haotian Hang,et al. Inconsistent Estimation and Asymptotically Equal Interpolations in Model-Based Geostatistics , 2004 .
[7] Barry L. Nelson,et al. Stochastic kriging for simulation metamodeling , 2008, 2008 Winter Simulation Conference.
[8] Andrea Matta,et al. Extended Kernel Regression: A multi-resolution method to combine simulation experiments with analytical methods , 2016, 2016 Winter Simulation Conference (WSC).
[9] Andy J. Keane,et al. Engineering Design via Surrogate Modelling - A Practical Guide , 2008 .
[10] Sigrún Andradóttir,et al. Chapter 20 An Overview of Simulation Optimization via Random Search , 2006, Simulation.
[11] James R. Jackson,et al. Jobshop-Like Queueing Systems , 2004, Manag. Sci..
[12] Jack P. C. Kleijnen,et al. Kriging Metamodeling in Simulation: A Review , 2007, Eur. J. Oper. Res..
[13] A. O'Hagan,et al. Predicting the output from a complex computer code when fast approximations are available , 2000 .
[14] WhittWard. The Pointwise Stationary Approximation for Mt/Mt/s Queues Is Asymptotically Correct As the Rates Increase , 1991 .
[15] P. Billingsley,et al. Convergence of Probability Measures , 1970, The Mathematical Gazette.
[16] D. Ruppert. The Elements of Statistical Learning: Data Mining, Inference, and Prediction , 2004 .
[17] Max D. Morris,et al. Asymptotically optimum experimental designs for prediction of deterministic functions given derivative information , 1994 .
[18] Sigrún Andradóttir,et al. A Global Search Method for Discrete Stochastic Optimization , 1996, SIAM J. Optim..
[19] Lihua Sun,et al. Balancing Exploitation and Exploration in Discrete Optimization via Simulation Through a Gaussian Process-Based Search , 2014, Oper. Res..
[20] Russell R. Barton,et al. Simulation metamodels , 1998, 1998 Winter Simulation Conference. Proceedings (Cat. No.98CH36274).
[21] Alexander I. J. Forrester,et al. Multi-fidelity optimization via surrogate modelling , 2007, Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[22] Jack P. C. Kleijnen,et al. Improved Design of Queueing Simulation Experiments with Highly Heteroscedastic Responses , 1999, Oper. Res..
[23] G. Schwarz. Estimating the Dimension of a Model , 1978 .
[24] Søren Asmussen,et al. Queueing Simulation in Heavy Traffic , 1992, Math. Oper. Res..
[25] K. Mardia,et al. Maximum likelihood estimation of models for residual covariance in spatial regression , 1984 .
[26] Simonetta Balsamo,et al. Analysis of Queueing Networks with Blocking , 2010 .
[27] Barry L. Nelson,et al. Efficient generation of cycle time‐throughput curves through simulation and metamodeling , 2005, WSC '05.
[28] Robert Tibshirani,et al. The Elements of Statistical Learning: Data Mining, Inference, and Prediction, 2nd Edition , 2001, Springer Series in Statistics.
[29] Roger Woodard,et al. Interpolation of Spatial Data: Some Theory for Kriging , 1999, Technometrics.
[30] Anthony Unwin,et al. Reversibility and Stochastic Networks , 1980 .
[31] Michel Bierlaire,et al. An analytic finite capacity queueing network model capturing the propagation of congestion and blocking , 2009, Eur. J. Oper. Res..
[32] Xiuli Chao,et al. Networks with Customers, Signals, and Product Form Solution , 2011 .
[33] Huashuai Qu,et al. Gradient Extrapolated Stochastic Kriging , 2014, TOMC.
[34] Warren B. Powell,et al. The Correlated Knowledge Gradient for Simulation Optimization of Continuous Parameters using Gaussian Process Regression , 2011, SIAM J. Optim..
[35] Xi Chen,et al. Enhancing Stochastic Kriging Metamodels with Gradient Estimators , 2013, Oper. Res..
[36] Upendra Dave,et al. Applied Probability and Queues , 1987 .
[37] W. Whitt. Planning queueing simulations , 1989 .
[38] K. Banasiewicz. Economic and organizational effects of different legal and organizational forms of enterprises , 2006 .
[39] W. Whitt. The pointwise stationary approximation for M 1 / M 1 / s , 1991 .
[40] Wei Xie,et al. The influence of correlation functions on stochastic kriging metamodels , 2010, Proceedings of the 2010 Winter Simulation Conference.
[41] Natarajan Gautam,et al. Analysis of Queues: Methods and Applications , 2017 .
[42] T. J. Mitchell,et al. Exploratory designs for computational experiments , 1995 .
[43] H. Akaike. A new look at the statistical model identification , 1974 .
[44] Sonja Kuhnt,et al. Design and analysis of computer experiments , 2010 .
[45] G. Matheron. Principles of geostatistics , 1963 .
[46] N. Zheng,et al. Global Optimization of Stochastic Black-Box Systems via Sequential Kriging Meta-Models , 2006, J. Glob. Optim..
[47] Rommert Dekker,et al. An analytic model for capacity planning of prisons in the Netherlands , 2000, J. Oper. Res. Soc..
[48] Carl E. Rasmussen,et al. Gaussian processes for machine learning , 2005, Adaptive computation and machine learning.