L
Lukas Exl
Researcher at University of Vienna
Publications - 52
Citations - 962
Lukas Exl is an academic researcher from University of Vienna. The author has contributed to research in topics: Micromagnetics & Coercivity. The author has an hindex of 14, co-authored 48 publications receiving 723 citations. Previous affiliations of Lukas Exl include St. Pölten University of Applied Sciences & Vienna University of Technology.
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LaBonte's method revisited: An effective steepest descent method for micromagnetic energy minimization
TL;DR: In this article, a steepest descent energy minimization scheme for micromagnetic magnetics is presented, which searches on a curve that lies on the sphere which keeps the magnitude of the magnetization vector constant.
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Grain-size dependent demagnetizing factors in permanent magnets
Simon Bance,Bernhard Seebacher,Thomas Schrefl,Lukas Exl,Michael Winklhofer,Michael Winklhofer,Gino Hrkac,Gergely T. Zimanyi,Tetsuya Shoji,Masao Yano,Noritsugu Sakuma,M. Ito,Akira Kato,Akira Manabe +13 more
TL;DR: The coercive field of permanent magnets decreases with increasing grain size as mentioned in this paper, which is explained by a size dependent demagnetizing factor, which ranges from 0.2 to 1.22 for a grain size of 8300nm.
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magnum.fe: A micromagnetic finite-element simulation code based on FEniCS
TL;DR: A transformation method is applied for the solution of the demagnetization-field problem and a semi-implicit weak formulation is used for the integration of the Landau–Lifshitz–Gilbert equation.
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Micromagnetics of rare-earth efficient permanent magnets
Johann Fischbacher,Alexander Kovacs,Markus Gusenbauer,Harald Oezelt,Lukas Exl,Lukas Exl,Simon Bance,Thomas Schrefl +7 more
TL;DR: In this article, the potential of rare-earth reduced and free permanent magnets is investigated using micromagnetic simulations, and the results show excellent hard magnetic properties can be achieved in grain boundary engineered NdFeB, rare earth magnets with a ThMn12 structure, Co-based nano-wires, and L10-FeNi provided that the magnet's microstructure is optimized.
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Numerical methods for the stray-field calculation: A comparison of recently developed algorithms
TL;DR: It turns out that for cuboid structures the integral methods, which work on cuboid grids (fast Fourier transform methods and tensor-grid methods), outperform the finite-element method in terms of the ratio of computational effort to accuracy.