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首页> 外文期刊>Journal of the Mechanics and Physics of Solids >Symmetry limit theory for elastic-perfectly plastic continua in the shakedown region
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Symmetry limit theory for elastic-perfectly plastic continua in the shakedown region

机译:击落区弹性完全塑性连续体的对称极限理论

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摘要

The symmetry limit theory, originally developed for beam-columns with uni-axial constitut- ive relations, is extended to elastic-perfectly plastic continua in the shakedown region. In the symmetry limit theory, we trace the steady-state path, or the variation of a steady--state cyclic response under an idealized cyclic loading program with continuously increasing amplitude. A steady--state response is represented by a set of the equilibrium configurations at load rever- sals. Key extension in the present theory is the derivation of the multi--axial constitutive relations for tracing the steady--state path. Noting that plastic strains are constant throughout a steady cycle in shakedown elements, we derive the constitutive relations in which stress rates and strain rates at load reversals may be coupled. With these constitutive relations, the symmetry limit can be found as the first branching point of the steady--state path. The present theory is verified through numerical examples.
机译:对称极限理论最初是为具有单轴本构关系的梁柱而开发的,后来扩展到了在沉降区域内具有弹性的塑性连续体。在对称极限理论中,我们跟踪稳态路径,或在理想的循环加载程序下振幅不断增加的稳态循环响应的变化。稳态响应由一组在负载反转时的平衡配置表示。本理论中的关键扩展是推导稳态路径的多轴本构关系的推导。注意,在整机元件的整个稳定循环中,塑性应变是恒定的,我们得出了本构关系,其中载荷反向时的应力率和应变率可能会耦合。通过这些本构关系,可以将对称极限作为稳态路径的第一个分支点。通过数值例子验证了本理论。

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