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A review on optimal control for the smart grid electrical substation enhancing transition stability
This paper is a research article for finding the optimal control of smart power substations for
improving the network parameters and reliability. The included papers are the most …
improving the network parameters and reliability. The included papers are the most …
Efficient PDE constrained shape optimization based on Steklov--Poincaré-type metrics
Recent progress in PDE constrained optimization on shape manifolds is based on the
Hadamard form of shape derivatives, ie, in the form of integrals at the boundary of the shape …
Hadamard form of shape derivatives, ie, in the form of integrals at the boundary of the shape …
Computational comparison of surface metrics for PDE constrained shape optimization
We compare surface metrics for shape optimization problems with constraints, consisting
mainly of partial differential equations (PDE), from a computational point of view. In …
mainly of partial differential equations (PDE), from a computational point of view. In …
A level set-based structural optimization code using FEniCS
A Laurain - Structural and Multidisciplinary Optimization, 2018 - Springer
This paper presents an educational code written using FEniCS, based on the level set
method, to perform compliance minimization in structural optimization. We use the concept …
method, to perform compliance minimization in structural optimization. We use the concept …
Fully and semi-automated shape differentiation in NGSolve
In this paper, we present a framework for automated shape differentiation in the finite
element software NGSolve. Our approach combines the mathematical Lagrangian approach …
element software NGSolve. Our approach combines the mathematical Lagrangian approach …
[HTML][HTML] Distributed and boundary expressions of first and second order shape derivatives in nonsmooth domains
A Laurain - Journal de Mathématiques Pures et Appliquées, 2020 - Elsevier
We study distributed and boundary integral expressions of Eulerian and Fréchet shape
derivatives for several classes of nonsmooth domains such as open sets, Lipschitz domains …
derivatives for several classes of nonsmooth domains such as open sets, Lipschitz domains …
A continuous perspective on shape optimization via domain transformations
In this article we consider shape optimization problems as optimal control problems via the
method of map**s. Instead of optimizing over a set of admissible shapes, a reference …
method of map**s. Instead of optimizing over a set of admissible shapes, a reference …
A multimaterial topology optimization considering the pm nonlinearity
Density-based topology optimization (TO) methodologies in magnetostatics interpolate
either the magnetic permeability or the magnetic reluctivity to define intermediate materials …
either the magnetic permeability or the magnetic reluctivity to define intermediate materials …
Mesh quality preserving shape optimization using nonlinear extension operators
S Onyshkevych, M Siebenborn - Journal of Optimization Theory and …, 2021 - Springer
In this article, we propose a shape optimization algorithm which is able to handle large
deformations while maintaining a high level of mesh quality. Based on the method of …
deformations while maintaining a high level of mesh quality. Based on the method of …
[HTML][HTML] Single-step deep reinforcement learning for two-and three-dimensional optimal shape design
This research gauges the capabilities of deep reinforcement learning (DRL) techniques for
direct optimal shape design in computational fluid dynamics (CFD) systems. It uses policy …
direct optimal shape design in computational fluid dynamics (CFD) systems. It uses policy …