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多行车非对称平衡载荷吊装技术
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作者 周亚芬 徐建中 《港口装卸》 2021年第3期1-4,共4页
为解决生产车间重型构件吊运难题,以长兴分公司锌锅吊运项目为例,创新性地设计多行车非对称平衡载荷吊装技术锌锅的技术方案,并通过工艺强度计算软件校核了该方案的施工可行性。该方案可解决锌锅吊运问题,为车间设备起吊重型设备提供新... 为解决生产车间重型构件吊运难题,以长兴分公司锌锅吊运项目为例,创新性地设计多行车非对称平衡载荷吊装技术锌锅的技术方案,并通过工艺强度计算软件校核了该方案的施工可行性。该方案可解决锌锅吊运问题,为车间设备起吊重型设备提供新的思路,可供类似案例借鉴和参考。 展开更多
关键词 重型构件 多行车 非对称吊装 设计校核
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Launching and Travelling Dynamic Analysis of Rocket Launcher System ──The Study of a Unified Model
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作者 王春峰 宋廷伦 《Journal of Beijing Institute of Technology》 EI CAS 1995年第2期221+215-221,共8页
A unified model which is used to study the launching and travelling dynamic properties of a rlcket/launcher system is established. In this model, the rocket, the launcher,and the launching vehicle are considered as a... A unified model which is used to study the launching and travelling dynamic properties of a rlcket/launcher system is established. In this model, the rocket, the launcher,and the launching vehicle are considered as an interacting dynamic system in order to study the dynamic interaction between the various parts of the system and the optimal parameter matching among the above mentioned parts. The following random factors are taken into account in this paper. road surface excitation. rocket mass center misalignment, thrust misalignment, dynamic of the rocket, and the cross wind. Based on this unified model, a computer simulation software is developed, some simulation work has been carried out, and certain beneficial results have been achieved. 展开更多
关键词 simulation dispersion analysis/travelling vibration multiple rocket
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Graph Description by the Chromatic Polynomials 被引量:1
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作者 MA Hai-cheng LIU Hui-min ZHANG Hai-liang 《Chinese Quarterly Journal of Mathematics》 CSCD 2009年第1期46-52,共7页
By means of the chromatic polynomials, this paper provided a necessary and sufficient condition for the graph G being a mono-cycle graph(the Theorem 1), a first class hi-cycle graph and a second class bicycle graph... By means of the chromatic polynomials, this paper provided a necessary and sufficient condition for the graph G being a mono-cycle graph(the Theorem 1), a first class hi-cycle graph and a second class bicycle graph(the Theorem 2), respectively. 展开更多
关键词 mono-cycle graph bi-cycle graph chromatic polynomial chromatic equivalence
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