M
Maarten J. Kamper
Researcher at Stellenbosch University
Publications - 236
Citations - 4387
Maarten J. Kamper is an academic researcher from Stellenbosch University. The author has contributed to research in topics: Rotor (electric) & Permanent magnet synchronous generator. The author has an hindex of 29, co-authored 216 publications receiving 3713 citations.
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Axial Flux Permanent Magnet Brushless Machines
TL;DR: In this article, the authors presented a case study of a low-speed coreless brushless motor with three-phase windings distributed in slots and a non-overlap (salient pole) winding.
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Optimal design of a coreless stator axial flux permanent-magnet generator
TL;DR: A hybrid method for calculating the performance of a coreless stator axial flux permanent-magnet (AFPM) generator uses a combination of finite-element analysis and theoretical analysis and is incorporated into a multidimensional optimization procedure to optimally design a large power corelessstator AFPM generator.
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Direct finite element design optimisation of the cageless reluctance synchronous machine
TL;DR: In this paper, the finite element analysis method is used directly in optimisation algorithms to optimise in multidimensions the design of the cageless reluctance synchronous machine.
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Analysis and Performance of Axial Flux Permanent-Magnet Machine With Air-Cored Nonoverlapping Concentrated Stator Windings
TL;DR: In this paper, the performance of air-cored axial flux permanent magnet machines with different types of concentrated-coil nonoverlapping windings is evaluated based on theoretical analysis and is confirmed by finite-element analysis and measurements.
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Calculation of eddy current loss in axial field permanent-magnet machine with coreless stator
Rong-Jie Wang,Maarten J. Kamper +1 more
TL;DR: In this article, a hybrid method for the calculation of eddy current loss in coreless stator axial field permanent-magnet (AFPM) machines is presented. And the proposed method combines the use of two-dimensional finite element (FE) field analysis and the closed-form eddy loss formula.