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BLDC 전동기의 정현적 공극 자속밀도 구현에 의한 코깅 토크 저감Reduction of Cogging Torque of BLDC Motor by Sinusoidal Air-Gap Flux Density Distribution

Other Titles
Reduction of Cogging Torque of BLDC Motor by Sinusoidal Air-Gap Flux Density Distribution
Authors
김 사무엘정승호류세현권병일
Issue Date
Jan-2007
Publisher
대한전기학회
Keywords
BLDC motor; Sinusoidal air-gap flux density distribution; Magnetizing system; Cogging torque; Vibration; Noise; FE analysis; Preisach model; Factorial design1. 서 론 †교신저자; 學生會員 : 漢陽大 메카트로닉스工學科 碩士課程 E-mail : samuel@hanyang.ac.kr*學生會員 : 漢陽大 工大 電子電氣制御計測; BLDC motor; Sinusoidal air-gap flux density distribution; Magnetizing system; Cogging torque; Vibration; Noise; FE analysis; Preisach model; Factorial design1. 서 론 †교신저자; 學生會員 : 漢陽大 메카트로닉스工學科 碩士課程 E-mail : samuel@hanyang.ac.kr*學生會員 : 漢陽大 工大 電子電氣制御計測
Citation
전기학회논문지ABCD, v.56, no.1, pp.57 - 65
Indexed
KCI
Journal Title
전기학회논문지ABCD
Volume
56
Number
1
Start Page
57
End Page
65
URI
https://scholarworks.bwise.kr/erica/handle/2021.sw.erica/44196
ISSN
1229-2443
Abstract
- Along with the development of power electronics and magnetic materials, permanent magnet (PM) brushless direct current (BLDC) motors are now widely used in many fields of modern industry. BLDC motors have many advantages such as high efficiency, large peak torque, easy control of speed, and reliable working characteristics. However, Compared with the other electric motors without a PM, BLDC motors with a PM have inherent cogging torque. It is often a principal source of vibration, noise and difficulty of control in BLDC motors. Cogging torque which is produced by the interaction of the rotor magnetic flux and angular variation in the stator magnetic reluctance can be reduced by sinusoidal air-gap flux density waveform due to reduction of variation of magnetic reluctance. Therefore, this paper will present a design method of magnetizing system for reduction of cogging torque and low manufacturing cost of BLDC motor with isotropic bonded neodynium-iron-boron (Nd-Fe-B) magnets in ring type by sinusoidal air-gap flux density distribution. An analytical technique of magnetization makes use of two-dimensional finite element method (2-D FEM) and Preisach model that expresses the hysteresis phenomenon of magnetic materials in order for accurate calculation. In addition, For optimum design of magnetizing fixture, Factorial design which is one of the design of experiments (DOE) is used.
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COLLEGE OF ENGINEERING SCIENCES > SCHOOL OF ELECTRICAL ENGINEERING > 1. Journal Articles

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