1990
DOI: 10.1109/20.106475
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Computation of magnetic field in DC brushless linear motors built with NdFeB magnets

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Cited by 22 publications
(10 citation statements)
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“…is defined as the winding factor of the th harmonic and is given by (8) and is the coefficient related to the th harmonic in the radial field distribution and is given by (9) Hence, the induced emf per phase is obtained as (10) where is the velocity of the armature. Fig.…”
Section: Emf and Force Predictionmentioning
confidence: 99%
“…is defined as the winding factor of the th harmonic and is given by (8) and is the coefficient related to the th harmonic in the radial field distribution and is given by (9) Hence, the induced emf per phase is obtained as (10) where is the velocity of the armature. Fig.…”
Section: Emf and Force Predictionmentioning
confidence: 99%
“…The actuator electro-magnetic designs were initially dimensioned via analytic procedures [2,3] taking into account the volumetric and environmental constraints. Subsequent detailed finite element analysis [4] was undertaken to confirm the final analytic designs, examples of which are illustrated in Fig.…”
Section: Static and Dynamic Actuator Designsmentioning
confidence: 99%
“…The distribution factor is given by , and is the same as that for the brushless dc winding. The instantaneous power of each phase when excited with current is given by (13) and the instantaneous force is (14) However, the current is related to the total slot area per pole per phase , the coil packing factor , the current density , and the number of turns per coil by (15) thus (16) where . For a three-phase machine carrying balanced sinusoidally time-varying currents, the current density in the phase windings is given by (17) where is the rms current density and is the electrical angular frequency, which is related to the armature velocity by .…”
Section: Flux-linkage Emf and Thrust Forcementioning
confidence: 99%
“…However, while this allows the relationship between critical design parameters and machine performance to be established analytically, it suffers from problems associated with model inaccuracy, particularly when the leakage flux is sig- nificant and the flux paths are complex. Therefore, numerical analysis of the field distribution to facilitate evaluation of performance is also employed [11]- [13]. However, while numerical techniques, such as finite-element analysis, provide an accurate means of determining the field distribution, with due account of saturation, etc., they remain relatively time-consuming and do not provide as much insight as analytical solutions into the influence of the design parameters on the machine behavior.…”
mentioning
confidence: 99%