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C形球球阀偏心结构的优化设计 被引量:2
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作者 马尚才 金柏强 +2 位作者 林王闯 金沿利 戴建勇 《阀门》 2020年第6期1-3,共3页
介绍了偏心C形球球阀的工作原理和结构特性,分析了阀门偏心结构的密封性能及影响其启闭力矩的因素,给出了球体偏心值的理论分析及计算过程,采用数学模型、模拟分析并对比结果,提出了C形球球阀偏心结构优化设计的方案。
关键词 球阀 C形球体 偏心值 迹线方程 优化设计
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Experimental Simulation and Analysis of the Yarn Motion Track in a Hairiness-Reducing Nozzle
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作者 韩大伟 王建坤 郭会勇 《Journal of Donghua University(English Edition)》 EI CAS 2009年第6期616-620,共5页
A visible magnified and simulated nozzle was designed and installed on a winding machine according to the similarity principle of Reynolds number, to study the yarn motion track in hairiness-reducing nozzle. High-spee... A visible magnified and simulated nozzle was designed and installed on a winding machine according to the similarity principle of Reynolds number, to study the yarn motion track in hairiness-reducing nozzle. High-speed photography was used to observe the yam instantaneous motion state in the nozzle. The results show that the yarn motion track seems to be a cylindrical helix which is close to inner wall in the twisting chamber and kept the same with different technical parameters, such as diameter of the twisting chamber and jet pressure in orifices. According to simulation results and reasonable simplification, the motion track equation and the rotational equation of the yarn could be derived. The velocity of the swirl and hairiness is faster than that of the yarn balloon, so there is enough time for hairiness to be wrapped into the main body of yarn and hence the hairiness is reduced. 展开更多
关键词 hairiness-reducing nozzle YARN simulated nozzle high-speed photography motion track yarn balloon velocity
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THE TRACE INDENTITY, A POWERFUL TOOL FOR CONSTRUCTING THE HAMILTONIAN STRUCTURE OF INTEGRABLE SYSTEMS (III) 被引量:2
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作者 屠规章 徐宝智 《Chinese Annals of Mathematics,Series B》 SCIE CSCD 1996年第4期497-506,共10页
Two isospectral-problems, that contain three potential u, v and w, are discussed. The corresponding hierarchies of nonlinear evolution equations are derived. It is shown that both the two hierarchies of equations shar... Two isospectral-problems, that contain three potential u, v and w, are discussed. The corresponding hierarchies of nonlinear evolution equations are derived. It is shown that both the two hierarchies of equations share a common interesting character that they admit a nonlinear reduction w=γ u v between the potentials with γ being a constant. In both the reduction cases the relevant Hamiltonian structures are established by using trace identity. 展开更多
关键词 Integrable system Hamiltonian structure Trace identity
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