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1.
钢桁梁桥由于其承载性能好和跨越能力较强等优点,在大跨度铁路桥梁中被广泛采用。但大跨度钢桁梁桥具有跨中挠度大、梁端转角大和温度变形敏感等特点,为了减小大跨度钢桁梁桥二期恒载、适应桥梁变形特性,在大跨度钢桁梁桥上采用新型明桥面轨枕板式无砟轨道结构。以南沙港铁路某大跨度钢桁梁桥铺设新型明桥面轨枕板式轨道为背景,采用有限元法建立大跨度钢桁梁桥上轨枕板式无砟轨道结构计算模型,研究了轨枕板结构参数对轨道受力与变形的影响,确定轨道结构的合理尺寸与参数。结果表明:轨枕板的外形尺寸直接影响其受力和变形特征;板下垫层的厚度对垫层的受力特性的影响较大;建议南沙港铁路某大跨度钢桁梁桥上采用具有2组承轨台、宽度为2800 mm的轨枕板,轨枕板厚度为280 mm,板下垫层厚度为120 mm。 相似文献
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以山区低等级公路路面为研究对象,依据不同种类路面的破损危害性不同,拟在公路路面评价中提出路面破损指数概念,对山区低等级公路路面破损程度进行综合评价。所用模型是利用层次分析法(AHP)对不同种类的路面损毁危害性进行赋权,并利用逼近理想解排序法(TOPSIS)计算山区低等级公路路面破损程度与最优情况的贴近度,进而将山区低等级公路路面破损情况转化成区间为[0,1]的路面破损指数,其中路面破损指数越大表示路面的破损程度越高。此模型方法简单,能够运用少量数据对山区低等级公路路面的破损程度进行定量评价,可为山区公路的养护工作提供更准确的数据参照。 相似文献
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PANG Yong-jie YOU Guang-xin 《船舶与海洋工程学报》2005,4(4):1-6
Oceanographic survey, or other similar applications should be the applications of multiple AUVs. In this paper, the skill & simulation based hybrid control architecture (S^2BHCA) as the controller's design reference was proposed. It is a multi-robot cooperation oriented intelligent control architecture based on hybrid ideas. The S^2BHCA attempts to incorporate the virtues of the reactive controller and of the deliberative controller by introducing the concept of the "skill". The additional online task simulation ability for cooperation is supported, too. As an application, a multiple AUV control system was developed with three "skills" for the MCM mission including two different cooperative tasks. The simulation and the sea trials show that simple task expression, fast reaction and better cooperation support can be achieved by realizing the AUV controller based on the S^2BHCA. 相似文献
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新型船用吸声材料泡沫铝 总被引:9,自引:0,他引:9
扼要介绍了用熔体发泡法制造泡沫铝的制造过程 ,泡沫铝孔径为 2~ 7mm,孔隙率为 80 %~ 90 % ,最大制品尺寸为 60 0 m× 60 0 mm× (8~ 40 0 ) mm。重点研究了泡沫铝的吸声性能、热学性能、阻尼性能、机械性能、吸湿性能及无毒性能。结果表明 ,泡沫铝是一种综合性能良好的新型吸声材料。平均吸声系数可达 0 .4~ 0 .5 2 ,且随孔径的减小 ,孔隙率、厚度的增大 ,吸声性能提高。压缩加工对泡沫铝的吸声性能有很大影响 ,压缩率为 40 %时 ,吸声性能最好。泡沫铝导热系数仅为未发泡铝的 1 /60 0 ,远远低于大理石 ,也低于石棉板 ;耐火温度可达 80 0℃。其内耗比致密铝高 3~ 7倍 ,比高阻尼 Zn-Al合金高 2~ 4倍。其强度为几个 MPa数量级。它不吸湿 ,吸湿率为 0 .0 % ,无毒性。 相似文献
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ZONG Zhi DONG Guo-hai 《船舶与海洋工程学报》2007,6(2):1-5
Among all environmental forces acting on ocean structures and marine vessels, those resulting from wave impacts are likely to yield the highest loads. Being highly nonlinear, transient and complex, a theoretical analysis of their impact would be impossible without numerical simulations. In this paper, a pressure-split two-stage numerical algorithm is proposed based on Volume Of Fluid (VOF) methodology. The algorithm is characterized by introduction of two pressures at each half and full cycle time step, and thus it is a second-order accurate algorithm in time. A simplified second-order Godunov-type solver is used for the continuity equations. The method is applied to simulation of breaking waves in a 2-D water tank, and a qualitative comparison with experimental photo observations is made. Quite consistent results are observed between simulations and experiments. Commercially available software and Boundary Integral Method (BIM) have also been used to simulate the same problem. The results from present code and BIM are in good agreement with respect to breaking location and timing, while the results obtained from the commercial software which is only first-order accurate in time has clearly showed a temporal and spatial lag, verifying the need to use a higher order numerical scheme. 相似文献
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ZHUANG Yuan LIU Zu-yuan 《船舶与海洋工程学报》2007,6(1):53-57
At present, the method of calculating the turbulent flow width around the bridge pier is not given in the "Standard for Inland River Navigation" (GB50139-2004) in China, and the bridge designer usually increases the bridge span in order to ensure the navigation safety, which increases both of the structural design difficulty and the project investments. Therefore, it is extremely essential to give a research on the turbulent flow width around the bridge pier. Through the experiments of the fixed bed and the mobile bed, the factors influencing the turbulent flow width around the bridge pier have been analyzed, such as the approaching flow speed, the water depth, the angles between the bridge pier and the flow direction, the sizes of bridge pier, the shapes of the bridge pier, and the scouring around the bridge pier, etc. Through applying the dimension analytic method to the measured data, the formula of calculating the turbulent flow width around the bridge pier is then inferred. 相似文献
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