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EXACT SECANT STIFFNESS MATRIX OF TIMOSHENKO BEAM RESTING ON VARIABLE ONE-PARAMETER WINKLER FOUNDATION

机译:可变一参数Winkler基础上TIMOSHENKO梁固定的精确正割刚度矩阵

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摘要

For the first time, exact secant stiffness and loading matrices for Timoshenko beam resting on variable one-parameter Winkler foundation are developed, using the power series approach. Effect of shear on deflection is taken into account in constructing the uncoupled differential equations. The proposed exact element is analyzed thoroughly to include the effect of shear on both deflection and internal forces; the results of such rigorous analysis show that the proposed exact secant stiffness matrix gives a big saving in the computer time with better accuracy of results. The proposed problem solution is compared with finite element analysis performed using the multi-purposes package MSC/NASTRAN. The deflection due to shear is found to be considerable in beams having small span to depth ratios with large values of modulus of foundation. It is also concluded that effect of shear must be taken into account in settlement calculations.
机译:首次使用幂级数方法开发了基于可变单参数Winkler基础的Timoshenko梁的精确割线刚度和荷载矩阵。在构造非耦合微分方程时要考虑剪切对挠度的影响。对提出的精确单元进行了全面分析,以包括剪切对挠度和内力的影响;如此严格的分析结果表明,提出的精确割线刚度矩阵可以节省大量的计算机时间,并且结果的准确性更高。将提出的问题解决方案与使用多功能软件包MSC / NASTRAN执行的有限元分析进行比较。发现在具有较小的跨度与深度之比且具有较大的基础模量的梁中,由于剪切而引起的挠度相当大。还得出结论,在沉降计算中必须考虑剪力的影响。

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