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Fracture Mechanics of Metallic Plates under the Conditions of High-Temperature Creep

机译:高温蠕变条件下金属板的断裂力学

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We propose a mathematical model for the analysis of subcritical growth of high-temperature creep cracks in metallic plates. The model is based on the first law of thermodynamics on the energy balance and the balance of rates of changes in the energies in a metallic plate containing a macrocrack stretched by a long-term static load under the action of a high-temperature field, which creates favorable conditions for steady-state creep in the process zone near the crack tip. We deduce an equation for the description of the process of propagation of high-temperature creep cracks. This equation equipped with the corresponding initial and final conditions is regarded as a mathematical model for the evaluation of the period of subcritical growth of high-temperature creep cracks in metallic plates. The validity of the model is experimentally checked.
机译:我们提出了用于分析金属板中高温蠕变裂纹的亚临界增长的数学模型。该模型基于热力学第一定律,该定律是在高温场的作用下,包含长期裂纹在长期静载荷作用下拉伸的大裂纹的金属板中的能量平衡和能量变化率的平衡。为裂纹尖端附近工艺区域的稳态蠕变创造了有利条件。我们推导了一个方程来描述高温蠕变裂纹的扩展过程。该方程式具有相应的初始和最终条件,被视为评估金属板中高温蠕变裂纹的亚临界生长时间的数学模型。通过实验检查模型的有效性。

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