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机构地区:[1]哈尔滨工业大学土木工程学院,黑龙江哈尔滨150090
出 处:《建筑结构学报》2011年第3期127-140,共14页Journal of Building Structures
基 金:国家科技支撑计划子课题(2006BAJ03A10-07);教育部长江学者奖励计划项目(2009-37);教育部新世纪优秀人才支持计划项目(教课司[2005]290号)
摘 要:为探索内置灌浆圆钢管桁架预应力混凝土连续梁的塑性内力重分布规律,进行了3根无粘结内置灌浆圆钢管桁架预应力混凝土连续梁的受力性能试验和6根模拟梁的非线性数值模拟分析,论述了这类梁设计用和检测评价用的两类承载能力极限状态及试验梁塑性内力重分布情况。试验结果表明,内置灌浆圆钢管桁架预应力混凝土连续梁正截面承载力极限状态应以任一跨出现荷载开始减小,位移急剧增大为标志;这类连续梁塑性内力重分布及弯矩调幅过程集中体现在中支座塑性铰形成的转动过程中;采用条带分层法进行截面的M-非线性分析,基于试验结果和数值分析结果,分别建立了使用阶段和两类承载能力极限状态下无粘结预应力筋应力增量的计算公式,获得了两类承载能力极限状态下中支座两侧的塑性铰区长度实测值,并拟合得到相应等效塑性铰区长度的计算公式,建立了两类承载能力极限状态下的以中支座与跨中控制截面综合配筋指标oβ,i、oβ,m为自变量和以中支座控制截面相对塑性转角pθ为自变量的内力重分布系数Δ的计算公式。In order to investigate the plastic redistribution of internal forces in encased grouted-round-steel-tube truss-prestressed concrete continuous beams,three encased grouted-round-steel-tube truss-prestressed concrete continuous beams were tested.Six simulated beams were also studied using nonlinear numerical analysis.The two ultimate limit states used for design and evaluation and the plastic redistribution of internal forces in the test beams are discussed in this paper.According to the results,the encased grouted-round-steel-tube truss-prestressed concrete continuous beams reach the limit state of the cross sectional bearing capacity when the loads begin to decrease and the displacement begin to increase rapidly on any span.The plastic redistribution of internal forces and moment modulation process mostly take place during the plastic hinge rotation at the middle support.Base on the results of the nonlinear M- analysis of cross section using strip layer method,the experimental results and the numerical analysis results,the formulae for calculating the stress increment in non-bonded tendons under the service stage and the two ultimate limit states are established.The plastic hinge lengths on both sides of the middle support under the two ultimate limit states are measured,which are used to obtain the formula for estimating the equivalent plastic hinge length by regression analysis.In addition,the formulae for computing the internal force redistribution coefficients Δ under the two ultimate limit states are proposed.For the formula corresponding to the ultimate limit state for design,the independent variables are the reinforcement indices βo,i and βo,m at the cross section at the middle support and the controlling cross section at the mid-span respectively.For the formula corresponding to the ultimate limit state for evaluation,the independent variable is the relative plastic rotation θp of the controlling cross-section at the middle support.
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