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财经应用文教学点点成线、点石成金法
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作者 靳新安 《中华会计函授》 1999年第3期32-32,共1页
关键词 财经应用文教学 阅读例文对照 材料排序法 写作训练
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Optimal design of functionally graded Pm PV/CNT nanocomposite cylindrical tube for purpose of torque transmission 被引量:1
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作者 Abolfazl Khalkhali Sharif Khakshournia Parvaneh Saberi 《Journal of Central South University》 SCIE EI CAS CSCD 2016年第2期362-369,共8页
Carbon nanotube(CNT)/polymer nanocomposites have vast application in industry because of their light mass and high strength. In this work, a cylindrical tube which is made up of functionally graded(FG) PmP V/CNT nanoc... Carbon nanotube(CNT)/polymer nanocomposites have vast application in industry because of their light mass and high strength. In this work, a cylindrical tube which is made up of functionally graded(FG) PmP V/CNT nanocomposite, is optimally designed for the purpose of torque transmission. The main confining parameters of a rotating shaft in torque transmission process are mass of the shaft, critical speed of rotation and critical buckling torque. It is required to solve a multi-objective optimization problem(MOP) to consider these three targets simultaneously in the process of design. The three-objective optimization problem for this case is defined and solved using a hybrid method of FEM and modified non-dominated sorting genetic algorithm(NSGA-II), by coupling two softwares, MATLAB and ABAQUS. Optimization process provides a set of non-dominated optimal design vectors. Then, two methods, nearest to ideal point(NIP) and technique for ordering preferences by similarity to ideal solution(TOPSIS), are employed to choose trade-off optimum design vectors. Optimum parameters that are obtained from this work are compared with the results of previous studies for similar cylindrical tubes made from composite or a hybrid of aluminum and composite that more than 20% improvement is observed in all of the objective functions. 展开更多
关键词 NANOCOMPOSITE carbon nanotube (CNT) fimctionally graded materials (FGM) cylindrical tube finite element method(FEM) modified NSGA-II technique for ordering preferences by similarity to ideal solution (TOPSIS) nearest to ideal point (NIP)
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