no code implementations • 2 Sep 2023 • Idoia Cortes Garcia, Peter Förster, Lennart Jansen, Wil Schilders, Sebastian Schöps
Electrical circuits are present in a variety of technologies, making their design an important part of computer aided engineering.
no code implementations • 25 Jul 2023 • Julien Bect, Niklas Georg, Ulrich Römer, Sebastian Schöps
This work is concerned with the kernel-based approximation of a complex-valued function from data, where the frequency response function of a partial differential equation in the frequency domain is of particular interest.
no code implementations • 15 Jun 2023 • Vivek Parekh, Dominik Flore, Sebastian Schöps, Peter Theisinger
Magneto-static finite element (FE) simulations make numerical optimization of electrical machines very time-consuming and computationally intensive during the design stage.
no code implementations • 15 Jun 2023 • Vivek Parekh, Dominik Flore, Sebastian Schöps
Because of the different parametrization, design optimization is commonly executed separately for each machine technology.
no code implementations • 24 Jan 2022 • Vivek Parekh, Dominik Flore, Sebastian Schöps
We present a data-driven deep learning approach that replaces the computationally heavy FE calculations by a deep neural network (DNN).
no code implementations • 21 Jan 2022 • Vivek Parekh, Dominik Flore, Sebastian Schöps
Conventional magneto-static finite element analysis of electrical machine design is time-consuming and computationally expensive.
no code implementations • 16 Dec 2020 • Vivek Parekh, Dominik Flore, Sebastian Schöps
In this paper, a data-aided, deep learning-based meta-model is employed to predict the KPIs of an electrical machine quickly and with high accuracy to accelerate the full optimization process and reduce its computational costs.
no code implementations • 14 Dec 2020 • Idoia Cortes Garcia, Iryna Kulchytska-Ruchka, Markus Clemens, Sebastian Schöps
The time domain analysis of eddy current problems often requires the simulation of long time intervals, e. g. until a steady state is reached.
Numerical Analysis Numerical Analysis 34A09, 65L05, 65L80, 78-10
no code implementations • 5 Nov 2020 • Bernhard Kähne, Markus Clemens, Sebastian Schöps
The ODE system is integrated in time using the explicit Euler scheme, which is conditionally stable by a maximum time step size.
Computational Engineering, Finance, and Science
1 code implementation • 8 Oct 2020 • Mona Fuhrländer, Sebastian Schöps
Quantification and minimization of uncertainty is an important task in the design of electromagnetic devices, which comes with high computational effort.
1 code implementation • 30 Mar 2020 • Mona Fuhrländer, Sebastian Schöps
In this paper an efficient and reliable method for stochastic yield estimation is presented.
Computational Engineering, Finance, and Science 60G15, 60H35, 78M31, G.1.8; G.3; I.6.3; J.2
2 code implementations • 24 Sep 2018 • Thorben Casper, Ulrich Römer, Sebastian Schöps, Herbert De Gersem
An important application is the use of bond wires in microelectronic chip packaging.
Computational Engineering, Finance, and Science
2 code implementations • 23 Sep 2018 • Thorben Casper, David Duque, Sebastian Schöps, Herbert De Gersem
We present a method for the automatic generation of netlists describing general three-dimensional electrothermal and electromagnetic field problems.
Computational Engineering, Finance, and Science 35Q61, 35Q79, 65Z05, 78A25, 78M12, 94C99, 80A20, 80M25 I.6.3; J.2
no code implementations • 19 Jul 2018 • Niklas Georg, Dimitrios Loukrezis, Ulrich Römer, Sebastian Schöps
By combining the Leja adaptive algorithm with an adjoint-based error indicator, an even smaller complexity is obtained.
Computational Engineering, Finance, and Science Numerical Analysis Computational Physics Optics 60H15, 60H35, 65N30, 78A40, 78M10 I.6.3; J.2; G.1.8
no code implementations • 10 Jul 2018 • Jürgen Dölz, Stefan Kurz, Sebastian Schöps, Felix Wolf
In this paper, we advocate a novel spline-based isogeometric approach for boundary elements and its efficient implementation.
Computational Engineering, Finance, and Science
no code implementations • 9 Jul 2018 • Jürgen Dölz, Stefan Kurz, Sebastian Schöps, Felix Wolf
We present a new approach to three-dimensional electromagnetic scattering problems via fast isogeometric boundary element methods.
Numerical Analysis Numerical Analysis 65D07, 65N38, 65Y20
no code implementations • 4 Jun 2018 • Annalisa Buffa, Jürgen Dölz, Stefan Kurz, Sebastian Schöps, Rafael Vázques, Felix Wolf
the respective energy spaces and provide approximation properties of the spline discretisations of trace spaces for application in the theory of isogeometric boundary element methods.
Numerical Analysis Numerical Analysis 65D07, 65N38
2 code implementations • 14 Mar 2018 • Martin J. Gander, Iryna Kulchytska-Ruchka, Innocent Niyonzima, Sebastian Schöps
Our new Parareal algorithm uses a smooth input for the coarse problem with reduced dynamics.
Numerical Analysis Numerical Analysis 65L05, 65L20, 65L70, 65L80, 65M12
1 code implementation • 19 Feb 2018 • Idoia Cortes Garcia, Sebastian Schöps, Herbert De Gersem, Sascha Baumanns
Starting from space-discretisation of Maxwell's equations, various classical formulations are proposed for the simulation of electromagnetic fields.
Numerical Analysis Computational Physics 34A09, 35Q61, 78A25, 78M12, 65D30
no code implementations • 30 Aug 2017 • Jürgen Dölz, Helmut Harbrecht, Stefan Kurz, Sebastian Schöps, Felix Wolf
We present an indirect higher order boundary element method utilising NURBS mappings for exact geometry representation and an interpolation-based fast multipole method for compression and reduction of computational complexity, to counteract the problems arising due to the dense matrices produced by boundary element methods.
Numerical Analysis 65M38 G.1.8; G.1.2
1 code implementation • 22 May 2017 • Melina Merkel, Innocent Niyonzima, Sebastian Schöps
The overall solution is decomposed into a particular solution defined on each sub-interval with zero initial conditions and a homogeneous solution propagated by the matrix exponential applied to the initial conditions.
Numerical Analysis Computational Engineering, Finance, and Science Computational Physics 78A40, 74F15, 65M06, 65Y05 G.1.8; F.2.1; J.2
1 code implementation • 1 Jul 2016 • Melina Merkel, Innocent Niyonzima, Sebastian Schöps
Recently, ParaExp was proposed for the time integration of hyperbolic problems.
Numerical Analysis 78A40, 74F15, 65M06, 65Y05 G.1.8, F.2.1, J.2