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In situ free-vibration tests on unrestrained and restrained rocking masonry walls

机译:在不受约束和约束的摇摆式砌体墙上进行原位自由振动测试

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In the out-of-plane assessment of rocking walls, a relevant and yet uncertain aspect is the influence of energy dissipated during motion due to impacts and restraints, such as a floor or tie rods. Therefore, in situ rocking tests on unrestrained and restrained unreinforced masonry walls, made of composite (rubble + blockwork) masonry, were performed and analyzed. The restraint is given by steel springs of assigned stiffness, simulating a floor connected to full-scale (4 x 1 x 0.6 m(3)) specimens from a dismantling building. The specimens are displaced from a static equilibrium position and released, allowing to evaluate energy dissipation. The coefficient of restitution is estimated as the square root of consecutive peak velocities of the same sign, to take into account nonhomogeneities in walls. For unrestrained walls, experimental coefficients of restitution vary between 81 and 88% of analytical ones, confirming the latter as conservative. For restrained configurations, experimental coefficients of restitution are between 74% and 83% of analytical values of unrestrained walls. Hence, an additional energy damping can be ascribed to the springs. Equivalent viscous damping ratios of a nonlinear rocking system are calculated by considering a velocity logarithmic decrement, resulting between 6% and 8% (unrestrained condition) and between 8% and 10% (restrained condition). An analytical formula is proposed for estimating the coefficient of restitution for restrained walls if the dynamic properties of the unrestrained wall and the horizontal restraint are known. Finally, the relevance of a refined estimation of energy dissipation is discussed by means of numerical time history analyses.
机译:在摇摆墙的平面外评估中,一个相关但不确定的方面是运动期间由于冲击和约束(例如地板或拉杆)而耗散的能量的影响。因此,对由复合(瓦砾+砌块)砌体制成的无约束和约束的无筋砌体墙进行了原位摇摆测试。约束是由具有指定刚度的钢弹簧提供的,模拟了与要拆除建筑物的全尺寸(4 x 1 x 0.6 m(3))标本相连的地板。将样本从静态平衡位置移开并释放,以评估能量耗散。考虑到墙体的不均匀性,恢复系数被估计为相同符号的连续峰值速度的平方根。对于不受约束的墙,实验恢复系数在分析墙的81%到88%之间变化,证实后者是保守的。对于约束构型,实验恢复系数在无约束墙的分析值的74%到83%之间。因此,可以将附加的能量阻尼归因于弹簧。非线性摇摆系统的等效粘性阻尼比是通过考虑速度对数递减来计算的,结果在6%和8%之间(无约束条件)和8%到10%之间(约束条件)。如果已知无约束墙的动态特性和水平约束,则提出一个解析公式来估算约束墙的恢复系数。最后,通过数值时程分析讨论了能量耗散细化估计的相关性。

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