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논문 기본 정보
- 자료유형
- 학술저널
- 저자정보
- 저널정보
- 대한전기학회 Journal of Electrical Engineering & Technology Journal of Electrical Engineering & Technology Vol.8 No.4
- 발행연도
- 2013.7
- 수록면
- 780 - 786 (7page)
이용수
이 논문의 연구 히스토리 (5)
2013
A Second-Order Design Sensitivity-Assisted Monte Carlo Simulation Method for Reliability Evaluation of the Electromagnetic Devices
Ziyan Ren
,
Chang-Seop Koh
Journal of Electrical Engineering & Technology
2013.07
학술저널
A New Sensitivity-Based Reliability Calculation Algorithm in the Optimal Design of Electromagnetic Devices
Ziyan Ren
,
Dianhai Zhang
,
Chang Seop Koh
Journal of Electrical Engineering & Technology
2013.03
학술저널
Multi-Objective Optimization of Electromagnetic Device Based on Design Sensitivity Analysis and Reliability Analysis
Ziyan Ren
,
Dianhai Zhang
,
Chanhyuk Pa
외 2명
전기학회논문지
2013.01
학술저널
2012
A New Robust Optimization Algorithm Based On the Second Order Design Sensitivity Analysis
Ziyan Ren
,
Chang Seop Koh
대한전기학회 학술대회 논문집
2012.11
학술대회자료
Reliability Calculation of the Electromagnetic Device Based on the Second Order Design Sensitivity Analysis
Ziyan Ren
,
Dianhai Zhang
,
Chang Seop Koh
대한전기학회 학술대회 논문집
2012.04
학술대회자료
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초록· 키워드
오류제보하기
In the reliability-based design optimization of electromagnetic devices, the accurate and efficient reliability assessment method is very essential. The first-order sensitivity-assisted Monte Carlo Simulation is proposed in the former research. In order to improve its accuracy for wide application, in this paper, the second-order sensitivity analysis is presented by using the hybrid direct differentiation-adjoint variable method incorporated with the finite element method. By combining the second-order sensitivity with the Monte Carlo Simulation method, the second-order sensitivity-assisted Monte Carlo Simulation algorithm is proposed to implement reliability calculation. Through application to one superconductor magnetic energy storage system, its accuracy is validated by comparing calculation results with other methods.
목차
Abstract
1. Introduction
2. Design Sensitivity Analysis Based on the FEM
3. Reliability Calculation Based on First- and Second-order Sensitivity Analysis
4. Numerical Results
5. Conclusion
References
참고문헌 (15)
참고문헌 신청
1. [학술지(정기간행물)] - P. T. Lin. / 2011 / A modified reliability index approach for reliability-based design optimization / ASME J. Mech. Des 33 : 44501 ~ 044507
2. [학술대회논문] - Z. Y, Ren. / 2012 / A new reliability calculation algorithm based on sensitivity analysis and its application to reliabilitybased robust global optimization of electromagnetic device with uncertain design variables / Mater. Sci. Forum 721 : 165 ~ 170
3. [학술지(정기간행물)] - 김민호 / 2011 / A New Unified Design Environment for Optimization of Electric Machines Based on Continuum Sensitivity and B-Spline Parametrization / Journal of Electrical Engineering & Technology 6 (4) : 513 ~ 518
4. [학술지(정기간행물)] - J. Y. Ding. / 2008 / Second-order sensitivity analysis of multibody systems described by differential/algebraic : adjoint variable approach / Int. J. Comput. Math 85 (6) : 899 ~ 913
5. [학술지(정기간행물)] - N. K. Kim / 2010 / Robust optimization utilizing the second order design sensitivity information / IEEE Trans. Magn 46 (8) : 3117 ~ 3120
2. [학술대회논문] - Z. Y, Ren. / 2012 / A new reliability calculation algorithm based on sensitivity analysis and its application to reliabilitybased robust global optimization of electromagnetic device with uncertain design variables / Mater. Sci. Forum 721 : 165 ~ 170
3. [학술지(정기간행물)] - 김민호 / 2011 / A New Unified Design Environment for Optimization of Electric Machines Based on Continuum Sensitivity and B-Spline Parametrization / Journal of Electrical Engineering & Technology 6 (4) : 513 ~ 518
4. [학술지(정기간행물)] - J. Y. Ding. / 2008 / Second-order sensitivity analysis of multibody systems described by differential/algebraic : adjoint variable approach / Int. J. Comput. Math 85 (6) : 899 ~ 913
5. [학술지(정기간행물)] - N. K. Kim / 2010 / Robust optimization utilizing the second order design sensitivity information / IEEE Trans. Magn 46 (8) : 3117 ~ 3120
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UCI(KEPA) : I410-ECN-0101-2014-500-003356336