Design and analysis of computer experiments
By L. Etman. 2005
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- Frank Hutter
- Yaochu Jin
- Yoshua Bengio
- Haitao Liu
- Sergey Levine
- Jianfei Cai
- Ruslan Salakhutdinov
- Quoc V. Le
Citations in the corpus
- Taking the Human Out of the Loop: A Review of Bayesian Optimization (2016, background): “[128] (and more recently a book by Santner et al.”
- Kernels for Vector-Valued Functions: a Review (2011, background): “The particular input values employed are obtained from different ranges that the input variables can take (given by an expert), and are chosen according to some space-filling criteria (Latin hypercube design, for example) [84].”
- ParamILS: An Automatic Algorithm Configuration Framework (2014, methodology): “Sequential parameter optimization (SPO) (Bartz-Beielstein, 2006) is a model-based parameter optimization approach based on the Design and Analysis of Computer Experiments (DACE; see, e.g., Santner, Williams & Notz, 2003), a prominent approach in statistics for blackbox function optimization.”
- Probabilistic sensitivity analysis of complex models: a Bayesian approach (2004, background): “The choice of design points is discussed in Sacks et al. (1989).”
- Managing computational complexity using surrogate models: a critical review (2020, background): “Many people have used kriging instead of complicated mathematical models, such as (Sacks et al. 1989).”
- Efficient Emulators for Multivariate Deterministic Functions (2008, background): “From the early papers of Sacks et al. (1989) and Currin et al. (1991), the technology of emulation has rapidly matured, to the point where there is a standard approach for scalar outputs using a Gaussian process (see, e.g., Santner et al. 2003).”
- Combining Field Data and Computer Simulations for Calibration and Prediction (2005, methodology): “A standard prior model for an unknown function is a Gaussian process (GP) (O’Hagan, 1978; Sacks et al., 1989).”
- Cases for the nugget in modeling computer experiments (2010, methodology): “The canonical choice of surrogate model for computer experiments is the stationary Gaussian process (Sacks et al. 1989; O’Hagan et al. 1999; Santner et al. 2003), which defines a random process whose evaluation at any finite collection of locations has a multivariate Gaussian distribution with a spe”
- A Nonstationary Space-Time Gaussian Process Model for Partially Converged Simulations (2013, methodology): “To assess the global uncertainty of each model, the average prediction variance at test points (referred to as integrated mean square error [IMSE], which is the classical terminology in computer experiments [Sacks et al. (1989)]) and the maximum prediction variance (maxMSE) are computed.”
- Kriging metamodeling in simulation: A review (2009, methodology): “, [44]’s computer program in C running under Unix or Linux—called ‘PErK’ (an acronym for ‘Parametric Empirical Kriging’)—allows for white noise, whereas [35]’s ‘DACE’ (the acronym for ‘Design and Analysis of Computer Experiments’) is written in Matlab and is very well documented J.”
- Fixed-domain asymptotics for a subclass of Matern-type Gaussian random fields (2005, unknown): “Stein [11] observed that the Gaussian model given by (1) may have some undesirable properties.”
- A comprehensive evaluation of various sensitivity analysis methods: A case study with a hydrological model (2014, background): “The most concerned problems in designing a deterministic experiment are whether the sample points are " space-filling " in the design space (Sacks et al., 1989) and how many sample points are sufficient for the experiment (Loeppky et al., 2009).”
- Convergence properties of the expected improvement algorithm with fixed mean and covariance functions (2007, unknown): “In the field of design and analysis of computer experiments, as pioneered by Sacks et al. (1989) and Currin et al. (1991), the objective function—typically an expensive-to-evaluate numerical model of some physical phenomenon—is seen as a sample path of a stochastic process.”
- Automated configuration of algorithms for solving hard computational problems (2009, background): “For example, they can be used to determine how much algorithm response depends on the setting of single parameters, and to which degree parameters interact (Jones et al., 1998; Santner et al., 2003; Bartz-Beielstein, 2006).”