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Stability against Overturning of Curved Continuous Box-Girder Bridges with Single Column Piers

机译:用单柱墩逆转弯曲连续箱梁桥的稳定性

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This paper introduces the factor of stability against overturning (FSO) for curved bridges, and examines the influence of curvature radius and bearing eccentricity on FSO under self-weight and vehicle loads as well as other important parameters. The results show that FSO variation rules are indeed affected by curvature radius and bearing eccentricity. Lane loads are identified as crucial parameters in the overturning resistance of curved bridges. Bearing eccentricity influences the inner side and outer side reactions of abutment bearings, but the optimal bearing eccentricity can ensure uniform torque distribution; said optimal eccentricity is expressed as a function of curvature radius. FSO increases as bearing eccentricity increases, but decreases first followed by a later increase as curvature radius increases. The FSO curve with curvature radius is concave. There exist specific curvature radii near the lowest point in the FSO curve which must be avoided in the design stage to meet necessary safety demands. When curvature radius exceeds 500 m, the FSO converges on an identical curve which can be expressed as a function of curvature radius.
机译:本文介绍了弯曲桥梁的稳定性(FSO)的稳定因素,并检查曲率半径和轴承偏心对自我重量和车辆负载下的FSO的影响以及其他重要参数。结果表明,FSO变异规则确实受曲率半径和轴承偏心的影响。车道载荷在弯曲桥梁的推翻电阻中被识别为关键参数。轴承偏心率影响抵壳轴承的内侧和外侧反应,但最佳轴承偏心率可以确保均匀的扭矩分布;所述最佳偏心率表示为曲率半径的函数。 FSO增加随着轴承偏心的增加,但首先降低,随后随后随后随后增加,随着曲率半径增加。具有曲率半径的FSO曲线是凹形的。在设计阶段必须避免FSO曲线中的最低点附近存在特定的曲率半径,以满足必要的安全需求。当曲率半径超过500μm时,FSO在相同的曲线上收敛,该曲线可以表示为曲率半径的函数。

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