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The Bree problem with different yield stresses on-load and off-load and application to creep ratcheting

机译:加载和卸载时具有不同屈服应力的Bree问题及其在蠕动棘轮中的应用

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The ratchet boundaries and ratchet strains are derived for the Bree problem and an elastic-perfectly plastic material with different yield stresses on-load and off-load. The Bree problem consists of a constant uniaxial primary membrane stress and a cycling thermal bending stress. The ratchet problem with differing yield stresses is also solved for a modified loading in which both the primary membrane and thermal bending stresses cycle in-phase. The analytic solutions for the ratchet boundaries are compared with the results of deploying the linear matching method (LMM) and excellent agreement is found. Whilst these results are of potential utility for purely elastic-plastic behaviour, since yield stresses will often differ at the two ends of the cycle, the solution is also proposed as a means of assessing creep ratcheting via a creep ductility exhaustion approach.
机译:棘轮边界和棘轮应变是针对Bree问题以及在加载和卸载时具有不同屈服应力的弹性完美塑性材料而得出的。布雷问题包括恒定的单轴初级膜应力和循环热弯曲应力。对于修改的载荷,还解决了具有不同屈服应力的棘轮问题,在该载荷中,主膜应力和热弯曲应力均同相循环。将棘轮边界的解析解与部署线性匹配方法(LMM)的结果进行了比较,发现了很好的一致性。尽管这些结果对于纯弹塑性行为具有潜在的实用性,但由于屈服应力在循环的两端通常会有所不同,因此,该解决方案还被建议用作通过蠕变延展性耗尽方法评估蠕变棘轮的手段。

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