Abstract: This paper investigates two related questions: (1) How to derive a confidence interval for the output of a combination of simulation inputs not yet simulated? (2) How to select the next combination to be simulated when searching for the optimal combination? To answer these questions, the paper uses parametric bootstrapped Kriging and "conditional simulation". Classic Kriging estimates the variance of its predictor by plugging-in the estimated GP parameters so this variance is biased. The main conclusion is that classic Kriging seems quite robust; i.e., classic Kriging gives acceptable confidence intervals and estimates of the optimal solution
Kriging metamodels (also called Gaussian process or spatial correlation models) approximate the Inpu...
Kriging metamodels (also called Gaussian process or spatial correlation models) approximate the Inpu...
This article reviews Kriging (also called spatial correlation modeling). It presents the basic Krigi...
This paper investigates two related questions: (1) How to derive a confidence interval for the outpu...
Kriging is a popular method for estimating the global optimum of a simulated system. Kriging approxi...
Kriging is a popular method for estimating the global optimum of a simulated system. Kriging approxi...
Kriging (or Gaussian Process) metamodels may be analyzed through bootstrapping, which is a versatile...
Abstract: This article surveys optimization of simulated systems. The simulation may be either deter...
This article surveys optimization of simulated systems. The simulation may be either deterministic o...
This survey considers the optimization of simulated systems. The simulation may be either determinis...
This paper uses a sequentialized experimental design to select simulation input combinations for glo...
Kriging (Gaussian process, spatial correlation) metamodels approximate the Input/Output (I/O) functi...
This paper uses a sequentialized experimental design to select simulation input com- binations for g...
This article uses a sequentialized experimental design to select simulation input com- binations for...
Many scientific disciplines use mathematical models to describe complicated real systems. Often, ana...
Kriging metamodels (also called Gaussian process or spatial correlation models) approximate the Inpu...
Kriging metamodels (also called Gaussian process or spatial correlation models) approximate the Inpu...
This article reviews Kriging (also called spatial correlation modeling). It presents the basic Krigi...
This paper investigates two related questions: (1) How to derive a confidence interval for the outpu...
Kriging is a popular method for estimating the global optimum of a simulated system. Kriging approxi...
Kriging is a popular method for estimating the global optimum of a simulated system. Kriging approxi...
Kriging (or Gaussian Process) metamodels may be analyzed through bootstrapping, which is a versatile...
Abstract: This article surveys optimization of simulated systems. The simulation may be either deter...
This article surveys optimization of simulated systems. The simulation may be either deterministic o...
This survey considers the optimization of simulated systems. The simulation may be either determinis...
This paper uses a sequentialized experimental design to select simulation input combinations for glo...
Kriging (Gaussian process, spatial correlation) metamodels approximate the Input/Output (I/O) functi...
This paper uses a sequentialized experimental design to select simulation input com- binations for g...
This article uses a sequentialized experimental design to select simulation input com- binations for...
Many scientific disciplines use mathematical models to describe complicated real systems. Often, ana...
Kriging metamodels (also called Gaussian process or spatial correlation models) approximate the Inpu...
Kriging metamodels (also called Gaussian process or spatial correlation models) approximate the Inpu...
This article reviews Kriging (also called spatial correlation modeling). It presents the basic Krigi...