Yield Optimization using Hybrid Gaussian Process Regression and a Genetic Multi-Objective Approach

10/08/2020
by   Mona Fuhrländer, et al.
0

Quantification and minimization of uncertainty is an important task in the design of electromagnetic devices, which comes with high computational effort. We propose a hybrid approach combining the reliability and accuracy of a Monte Carlo analysis with the efficiency of a surrogate model based on Gaussian Process Regression. We present two optimization approaches. An adaptive Newton-MC to reduce the impact of uncertainty and a genetic multi-objective approach to optimize performance and robustness at the same time. For a dielectrical waveguide, used as a benchmark problem, the proposed methods outperform classic approaches.

READ FULL TEXT

page 1

page 2

page 3

page 4

research
12/20/2019

Adaptive Newton-Monte Carlo for efficient and fully error controlled yield optimization

In this paper we present an efficient and fully error controlled algorit...
research
08/19/2021

Local Latin Hypercube Refinement for Multi-objective Design Uncertainty Optimization

Optimizing the reliability and the robustness of a design is important b...
research
03/30/2020

A Blackbox Yield Estimation Workflow with Gaussian Process Regression for Industrial Problems

In this paper an efficient and reliable method for stochastic yield esti...
research
04/11/2022

Multi-Objective Yield Optimization for Electrical Machines using Machine Learning

This work deals with the design optimization of electrical machines unde...
research
06/29/2019

Multi-objective multi-generation Gaussian process optimizer for design optimization

We present a multi-objective optimization algorithm that uses Gaussian p...
research
09/07/2022

SmOOD: Smoothness-based Out-of-Distribution Detection Approach for Surrogate Neural Networks in Aircraft Design

Aircraft industry is constantly striving for more efficient design optim...
research
01/20/2020

Projection based Active Gaussian Process Regression for Pareto Front Modeling

Pareto Front (PF) modeling is essential in decision making problems acro...

Please sign up or login with your details

Forgot password? Click here to reset