Bayesian optimization

E899020

Bayesian optimization is a sample-efficient global optimization strategy that uses probabilistic surrogate models, typically Gaussian processes, to optimize expensive black-box functions with as few evaluations as possible.

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Predicate Object
instanceOf black-box optimization technique
global optimization method
sample-efficient optimization method
sequential model-based optimization
aimsTo minimize the number of function evaluations
optimize expensive black-box functions
appliesTo continuous optimization problems
experimental design
hyperparameter optimization in machine learning
mixed discrete-continuous optimization problems
simulation-based optimization
assumes function evaluations are expensive
function evaluations may be noisy
basedOn Bayesian inference NERFINISHED
sequential decision making
challenge parallel and batch evaluations design
scaling to high-dimensional problems
commonAcquisitionFunction entropy search
expected improvement
knowledge gradient
probability of improvement
upper confidence bound
commonSurrogateModel Bayesian neural networks NERFINISHED
Gaussian process regression
random forests
contrastsWith gradient-based optimization methods
grid search
random search
handles black-box objectives without analytic gradients
models posterior distribution over objective functions
oftenAssumes low-dimensional search spaces
originField machine learning
operations research
statistics
property global search capability
handles noisy observations
non-convex optimization capability
sample efficiency
relatedTo active learning
multi-armed bandits
optimal experimental design
requires likelihood model for observations
prior over functions
selects next evaluation point by maximizing an acquisition function
updates surrogate model with new observations
uses Gaussian processes NERFINISHED
acquisition functions
probabilistic surrogate models

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AutoML: A Survey of the State-of-the-Art topic Bayesian optimization