DocumentCode :
721862
Title :
Harmonic and magnetic charge model comparison of spherical permanent magnet structures considering a neumann boundary
Author :
Van Ninhuijs, B. ; Jansen, J. ; Gysen, B.L. ; Lomonova, E.
Author_Institution :
Electr. Eng., Eindhoven Univ. of Technol., Eindhoven, Netherlands
fYear :
2015
fDate :
11-15 May 2015
Firstpage :
1
Lastpage :
1
Abstract :
The rapid advances in assistive devices brought out the desire of spherical actuators because of their multiple degrees of freedom and similarity to ball and socket joints [1]. For this application a high torque density is beneficial for the volume of these devices. Due to the typical structure of slotted spherical actuators, designs have to be modeled in 3-D to gain accurate results. As commercially available modeling tools, such as FEA (finite element analysis), are very time consuming, semi-analytical models are needed to optimize a design. A slotted topology can be evaluated by including a Neumann boundary, representing material with a high permeability and a surface current density sheet distribution to model the coils [2]. Two semi-analytical models exists for obtaining the magnetic flux density generated by a spherical permanent magnet array namely, harmonic model [3] and magnetic charge model [4].
Keywords :
current density; finite element analysis; magnetic actuators; magnetic permeability; permanent magnets; FEA; Neumann boundary; ball joints; coil model; finite element analysis; harmonic model; high torque density; magnetic charge model; magnetic flux density; permeability; semianalytical models; sheet distribution; socket joints; spherical actuators; spherical permanent magnet array; spherical permanent magnet structures; surface current density; topology; Computational modeling; Harmonic analysis; Magnetic confinement; Magnetic flux; Magnetic resonance imaging; Numerical models; Permanent magnets;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Magnetics Conference (INTERMAG), 2015 IEEE
Conference_Location :
Beijing
Print_ISBN :
978-1-4799-7321-7
Type :
conf
DOI :
10.1109/INTMAG.2015.7157114
Filename :
7157114
Link To Document :
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