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Электронный каталог: Chervyakov, A. - On Finite-Element Modeling of Large-Scale Magnetization Problems with Combined Magnetic Vector an...
Chervyakov, A. - On Finite-Element Modeling of Large-Scale Magnetization Problems with Combined Magnetic Vector an...
Статья
Автор: Chervyakov, A.
Физика элементарных частиц и атомного ядра. Письма: On Finite-Element Modeling of Large-Scale Magnetization Problems with Combined Magnetic Vector an... : [Abstract]
б.г.
ISBN отсутствует
Автор: Chervyakov, A.
Физика элементарных частиц и атомного ядра. Письма: On Finite-Element Modeling of Large-Scale Magnetization Problems with Combined Magnetic Vector an... : [Abstract]
б.г.
ISBN отсутствует
Статья
Chervyakov, A.
On Finite-Element Modeling of Large-Scale Magnetization Problems with Combined Magnetic Vector and Scalar Potentials : [Abstract] / A.Chervyakov // Физика элементарных частиц и атомного ядра. Письма. – 2024. – Т. 21, № 5. – C. 1023-1024. – URL: http://www1.jinr.ru/Pepan_letters/panl_2024_5/14_Chervyakov_ann.pdf.
The finite-element analysis of three-dimensional magnetostatic problems in terms of magnetic vector potential has proven to be one of the most efficient tools capable of providing the excellent quality results but becoming computationally expensive when employed to modeling the large- scale magnetization problems in the presence of applied currents and nonlinear materials due to the substantial number of the model degrees of freedom. In order to achieve a similar quality of calculation at lower computational cost, we propose to use for modeling such problems the combination of magnetic vector and total scalar potentials as an alternative to magnetic vector potential formulation. The potentials are applied to conducting and nonconducting parts of the problem domain, respectively, and coupled together across their common interfacing boundary. For nonconducting regions, the thin cuts are constructed to ensure their simple connectedness and therefore the consistency of the mixed formulation. The implementation of both formulations in the finite-element method is discussed in detail with difference between the two emphasized. The numerical performance of finite-element modeling in terms of combined potentials is assessed against the magnetic vector potential formulation for two magnetization models, the Helmholtz coil, and the dipole magnet. We show that the mixed formulation can provide a substantial reduction in the computational cost as compared to its vector counterpart for a similar accuracy of both methods
Спец.(статьи,препринты) = С 17 к - Расчеты по молекулярной динамике. Численное моделирование физических задач
Спец.(статьи,препринты) = С 322.3 - Специальная теория относительности и классическая электродинамика
ОИЯИ = ОИЯИ (JINR)2024
Бюллетени = 44/024
Chervyakov, A.
On Finite-Element Modeling of Large-Scale Magnetization Problems with Combined Magnetic Vector and Scalar Potentials : [Abstract] / A.Chervyakov // Физика элементарных частиц и атомного ядра. Письма. – 2024. – Т. 21, № 5. – C. 1023-1024. – URL: http://www1.jinr.ru/Pepan_letters/panl_2024_5/14_Chervyakov_ann.pdf.
The finite-element analysis of three-dimensional magnetostatic problems in terms of magnetic vector potential has proven to be one of the most efficient tools capable of providing the excellent quality results but becoming computationally expensive when employed to modeling the large- scale magnetization problems in the presence of applied currents and nonlinear materials due to the substantial number of the model degrees of freedom. In order to achieve a similar quality of calculation at lower computational cost, we propose to use for modeling such problems the combination of magnetic vector and total scalar potentials as an alternative to magnetic vector potential formulation. The potentials are applied to conducting and nonconducting parts of the problem domain, respectively, and coupled together across their common interfacing boundary. For nonconducting regions, the thin cuts are constructed to ensure their simple connectedness and therefore the consistency of the mixed formulation. The implementation of both formulations in the finite-element method is discussed in detail with difference between the two emphasized. The numerical performance of finite-element modeling in terms of combined potentials is assessed against the magnetic vector potential formulation for two magnetization models, the Helmholtz coil, and the dipole magnet. We show that the mixed formulation can provide a substantial reduction in the computational cost as compared to its vector counterpart for a similar accuracy of both methods
Спец.(статьи,препринты) = С 17 к - Расчеты по молекулярной динамике. Численное моделирование физических задач
Спец.(статьи,препринты) = С 322.3 - Специальная теория относительности и классическая электродинамика
ОИЯИ = ОИЯИ (JINR)2024
Бюллетени = 44/024