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The Harmonic Decomposition Reconstruction for the Exponential Radon Transform 被引量:2
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作者 Wang Jin-ping Du Jin-yuan 《Wuhan University Journal of Natural Sciences》 EI CAS 2002年第1期1-5,共5页
The exponential Radon transform, a generalization of the Radon transform, is defined and studied as a mapping of function spaces. It is represented in terms of Fourier transform of its domain and range, and this leads... The exponential Radon transform, a generalization of the Radon transform, is defined and studied as a mapping of function spaces. It is represented in terms of Fourier transform of its domain and range, and this leads to the harmonic decomposition reconstruction. The results are similar results of Tretiak and Metz. 展开更多
关键词 exponential radon transform Fourier transform harmonic decomposition INVERSION
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Plate/shell topological optimization subjected to linear buckling constraints by adopting composite exponential filtering function 被引量:10
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作者 Hong-Ling Ye Wei-Wei Wang +1 位作者 Ning Chen Yun-Kang Sui 《Acta Mechanica Sinica》 SCIE EI CAS CSCD 2016年第4期649-658,共10页
In this paper, a model of topology optimization with linear buckling constraints is established based on an independent and continuous mapping method to minimize the plate/shell structure weight. A composite exponenti... In this paper, a model of topology optimization with linear buckling constraints is established based on an independent and continuous mapping method to minimize the plate/shell structure weight. A composite exponential function(CEF) is selected as filtering functions for element weight, the element stiffness matrix and the element geometric stiffness matrix, which recognize the design variables, and to implement the changing process of design variables from“discrete” to “continuous” and back to “discrete”. The buckling constraints are approximated as explicit formulations based on the Taylor expansion and the filtering function. The optimization model is transformed to dual programming and solved by the dual sequence quadratic programming algorithm. Finally, three numerical examples with power function and CEF as filter function are analyzed and discussed to demonstrate the feasibility and efficiency of the proposed method. 展开更多
关键词 buckling topological constraints exponential filtering stiffness topology recognize transformed adopting
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CHEBYSHEV APPROXIMATION OF THE SECOND KIND OF MODIFIED BESSEL FUNCTION OF ORDER ZERO
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作者 张璟 周哲玮 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI 2004年第5期483-487,共5页
The second kind of modified Bessel function of order zero is the solutions of many problems in engineering. Modified Bessel equation is transformed by exponential transformation and expanded by J.P.Boyd's rational... The second kind of modified Bessel function of order zero is the solutions of many problems in engineering. Modified Bessel equation is transformed by exponential transformation and expanded by J.P.Boyd's rational Chebyshev basis. 展开更多
关键词 second kind of modified Bessel function of order zero exponential transformation rational Chebyshev basis
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Open-Circuit Faults Diagnosis in Direct-Drive PMSG Wind Turbine Converter
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作者 Wei Zhang Qihui Ling +1 位作者 Qiancheng Zhao Hushu Wu 《Energy Engineering》 EI 2021年第5期1515-1535,共21页
The condition monitoring and fault diagnosis have been identified as the key to achieving higher availabilities of wind turbines.Numerous studies show that the open-circuit fault is a significant contributor to the fa... The condition monitoring and fault diagnosis have been identified as the key to achieving higher availabilities of wind turbines.Numerous studies show that the open-circuit fault is a significant contributor to the failures of wind turbine converter.However,the multiple faults combinations and the influence of wind speed changes abruptly,grid voltage sags and noise interference have brought great challenges to fault diagnosis.Accordingly,concerning the open-circuit fault of converters in direct-driven PMSG wind turbine,a diagnostic method for multiple open-circuit faults is proposed in this paper,which is divided into two tasks:The first one is the fault detection and the second one is the fault localization.The detection method is based on the relative current residuals after exponential transformation and on an adaptive threshold,and the localization method is based on the average values of fault phase currents.The scheduled diagnosis method is available to both the generator-side converter and the grid-side converter,allowing to detect and locate single and double open-circuit faults.For validating this,robustness test and multiple open-circuit faults diagnosis are presented in a 2-MW direct-driven PMSG wind turbine system,the results validate the reliability and effectiveness of the proposed method. 展开更多
关键词 Wind turbine CONVERTER open-circuit fault fault diagnosis exponential transformation
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Weak solutions to one-dimensional quantum drift-diffusion equations for semiconductors
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作者 蒋卫祥 管平 《Journal of Southeast University(English Edition)》 EI CAS 2006年第4期577-581,共5页
The weak solutions to the stationary quantum drift-diffusion equations (QDD) for semiconductor devices are investigated in one space dimension. The proofs are based on a reformulation of the system as a fourth-order... The weak solutions to the stationary quantum drift-diffusion equations (QDD) for semiconductor devices are investigated in one space dimension. The proofs are based on a reformulation of the system as a fourth-order elliptic boundary value problem by using an exponential variable transformation. The techniques of a priori estimates and Leray-Schauder's fixed-point theorem are employed to prove the existence. Furthermore, the uniqueness of solutions and the semiclassical limit δ→0 from QDD to the classical drift-diffusion (DD) model are studied. 展开更多
关键词 semiconductor device quantum drift-diffusion equations existence and uniqueness exponential variable transformation semiclassical limit
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Reconstruction Results about the Exponential Radon Transform
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作者 JIANG Jun WANG Jinping 《Wuhan University Journal of Natural Sciences》 CAS 2013年第1期25-28,共4页
In this paper, the properties of the exponential Radon transform and its dual are discussed. Furthermore, the analytical reconstruction formulas of exponential Radon transform with two different methods are developed.
关键词 exponential Radon transform dual transform re-construction formula Dirac function
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