JOURNAL ARTICLE

Learning surrogate models for simulation‐based optimization

Alison CozadNikolaos V. SahinidisDavid C. Miller

Year: 2014 Journal:   AIChE Journal Vol: 60 (6)Pages: 2211-2227   Publisher: Wiley

Abstract

A central problem in modeling, namely that of learning an algebraic model from data obtained from simulations or experiments is addressed. A methodology that uses a small number of simulations or experiments to learn models that are as accurate and as simple as possible is proposed. The approach begins by building a low‐complexity surrogate model. The model is built using a best subset technique that leverages an integer programming formulation to allow for the efficient consideration of a large number of possible functional components in the model. The model is then improved systematically through the use of derivative‐free optimization solvers to adaptively sample new simulation or experimental points. Automated learning of algebraic models for optimization (ALAMO), the computational implementation of the proposed methodology, along with examples and extensive computational comparisons between ALAMO and a variety of machine learning techniques, including Latin hypercube sampling, simple least‐squares regression, and the lasso is described. © 2014 American Institute of Chemical Engineers AIChE J , 60: 2211–2227, 2014

Keywords:
Latin hypercube sampling Surrogate model Computer science Simple (philosophy) Mathematical optimization Integer (computer science) Integer programming Algorithm Artificial intelligence Machine learning Mathematics Monte Carlo method Programming language

Metrics

433
Cited By
17.36
FWCI (Field Weighted Citation Impact)
53
Refs
1.00
Citation Normalized Percentile
Is in top 1%
Is in top 10%

Citation History

Topics

Advanced Multi-Objective Optimization Algorithms
Physical Sciences →  Computer Science →  Computational Theory and Mathematics
Optimal Experimental Design Methods
Social Sciences →  Decision Sciences →  Management Science and Operations Research
Advanced Control Systems Optimization
Physical Sciences →  Engineering →  Control and Systems Engineering

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