Bayesian approach to global optimization and application to multiobjective and constrained problems
By Jonas Mockus, L. Mockus. 1991
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
- Edmund Kieran Burke
- Graham Kendall
- Nicoló Fusi
- Jennifer Listgarten
- Xiaofang Wang
- Shengcao Cao
- Ian Smith
- Eric Soubeiga
Citations in the corpus
- Neural Architecture Search with Bayesian Optimisation and Optimal Transport (2018, neutral): “The expected improvement acquisition [28],”
- A Tutorial on Bayesian Optimization (2018, background): “…literature include multi-fidelity optimization (Huang et al., 2006; S´obester et al., 2004), multi-objective optimization (Keane, 2006; Knowles, 2006; Moˇckus and Moˇckus, 1991), and a study of convergence rates (Calvin, 1997; Calvin and ˇZilinskas, 2000; Calvin and ˇZilinskas, 2005; Calvin and…”
- Generating Adversarial Driving Scenarios in High-Fidelity Simulators (2019, background): “Bayesian optimization (BO) [6], [7], [8] is an approach for finding global optima of a noisy black box function.”
- A Tabu-Search Hyperheuristic for Timetabling and Rostering (2003, background): “who advocated a Bayesian mechanism for searching between low-level heuristics [19, 20, 23].”
- In Silico Predictive Modeling of CRISPR/Cas9 guide efficiency (2015, background): “35 We investigated only on-target predictions, whereas in reality, for some applications, prediction of off-target effects are just as important.”
- Learnable Embedding Space for Efficient Neural Architecture Compression (2019, background): “The expected improvement function EI t ( x ) (Mockus & Mockus, 1991) measures the expected improvement over the current maximum value according to the posterior distribution: where E t indicates the expectation is taken with respect to the posterior distribution at step t p ( f ( x ) | f ( x 1: t…”