Search Results for author: Tinkle Chugh

Found 7 papers, 2 papers with code

Efficient Approximation of Expected Hypervolume Improvement using Gauss-Hermite Quadrature

1 code implementation15 Jun 2022 Alma Rahat, Tinkle Chugh, Jonathan Fieldsend, Richard Allmendinger, Kaisa Miettinen

Using the predictive densities, we can compute the expected hypervolume improvement (EHVI) due to a solution.

Mono-surrogate vs Multi-surrogate in Multi-objective Bayesian Optimisation

no code implementations2 May 2022 Tinkle Chugh

In this work, we overcome these limitations by building a surrogate model for each objective function and show that the scalarising function distribution is not Gaussian.

Bayesian Optimisation

MBORE: Multi-objective Bayesian Optimisation by Density-Ratio Estimation

1 code implementation31 Mar 2022 George De Ath, Tinkle Chugh, Alma A. M. Rahat

In this work we present MBORE: multi-objective Bayesian optimisation by density-ratio estimation, and compare it to BO across a range of synthetic and real-world benchmarks.

Bayesian Optimisation Density Ratio Estimation

Wind Farm Layout Optimisation using Set Based Multi-objective Bayesian Optimisation

no code implementations31 Mar 2022 Tinkle Chugh, Endi Ymeraj

Wind energy is one of the cleanest renewable electricity sources and can help in addressing the challenge of climate change.

Bayesian Optimisation

What Makes an Effective Scalarising Function for Multi-Objective Bayesian Optimisation?

no code implementations10 Apr 2021 Clym Stock-Williams, Tinkle Chugh, Alma Rahat, Wei Yu

Performing multi-objective Bayesian optimisation by scalarising the objectives avoids the computation of expensive multi-dimensional integral-based acquisition functions, instead of allowing one-dimensional standard acquisition functions\textemdash such as Expected Improvement\textemdash to be applied.

Bayesian Optimisation

Scalarizing Functions in Bayesian Multiobjective Optimization

no code implementations11 Apr 2019 Tinkle Chugh

However, their use in solving (computationally) expensive multi- and many-objective optimization problems in Bayesian multiobjective optimization is scarce.

Multiobjective Optimization

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