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We extend the basic theory of kriging, as applied to the design and analysis of deterministic computer experiments, to the stochastic simulation setting. Our goal is to provide flexible, interpolation-based metamodels of simulation out-put performance measures as functions of the controllable design or decision variables. To accomplish this we charac-terize both the intrinsic uncertainty inherent in a stochastic simulation and the extrinsic uncertainty about the unknown response surface. We use tractable examples to demonstrate why it is critical to characterize both types of uncertainty, de-rive general results for experiment design and analysis, and present a numerical example that illustrates the stochastic kriging method. 1
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