2003
DOI: 10.1109/tasc.2003.812415
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Numerical evaluation of AC losses in HTS wires with 2D FEM formulated by self magnetic field

Abstract: The ac losses of high critical-temperature superconducting (HTS) wires are numerically calculated by means of a finite element method (FEM), which is formulated with a self magnetic field due to an induced current as unknown. The numerical model is straight HTS wires carrying an alternating transport current in an external ac magnetic field perpendicular to the wire axis. In this situation, the electromagnetic field around the wires is given by two-dimensional (2D) Maxwell's equations. It is also assumed that … Show more

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Cited by 78 publications
(69 citation statements)
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“…14,15) The width 2a and thickness 2b in the x-and y-directions of the superconducting tape with an infinite length in the z-direction are assumed to be 10 mm and 0.1 mm, respectively, and therefore, the aspect ratio of the cross section is 100. This assumption helps in carrying out efficient numerical analysis even with a limited number of computer resources and validating the proposed method.…”
mentioning
confidence: 99%
“…14,15) The width 2a and thickness 2b in the x-and y-directions of the superconducting tape with an infinite length in the z-direction are assumed to be 10 mm and 0.1 mm, respectively, and therefore, the aspect ratio of the cross section is 100. This assumption helps in carrying out efficient numerical analysis even with a limited number of computer resources and validating the proposed method.…”
mentioning
confidence: 99%
“…We use the critical state model (CSM) or n-value model (NVM) for the electric field vs. current density property in the SC strip. The resistivity ρ as a function of the local current density J φ = ∂T r /∂z for the CSM and NVM can be expressed by [13] …”
Section: Modeling and Calculation Methodsmentioning
confidence: 99%
“…2, where only a half part is taken into account because of its symmetric configuration. In this case, the governing equation formulated with a magnetic field H due to a current induced in the analysis region excluding the iron core is expressed by [23] …”
Section: Ac Loss Evaluation Of Stator Windingmentioning
confidence: 99%
“…Equation (5) is discretized with the Galerkin and backward difference methods for two-dimensional space and time, respectively, and the derived simultaneous equations are solved iteratively at each time step [23], [24]. By using the obtained distribution of magnetic field, the AC loss power P per unit length is numerically estimated with [23] …”
Section: Ac Loss Evaluation Of Stator Windingmentioning
confidence: 99%
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