首页> 外文期刊>Journal of thermal stresses >THERMAL STRESSES AROUND TWO PARALLEL INTERFACE CRACKS BETWEEN A NONHOMOGENEOUS BONDING LAYER AND TWO DISSIMILAR ELASTIC HALF-PLANES UNDER UNIFORM HEAT FLUX
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THERMAL STRESSES AROUND TWO PARALLEL INTERFACE CRACKS BETWEEN A NONHOMOGENEOUS BONDING LAYER AND TWO DISSIMILAR ELASTIC HALF-PLANES UNDER UNIFORM HEAT FLUX

机译:均匀热流作用下非均质粘结层与两个不同弹性半平面之间的两个平行界面裂纹周围的热应力

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Composite materials consisting of two dissimilar elastic half-planes bonded by a nonhomogeneous elastic layer contain two interface cracks; one is situated at the lower interface between the layer and the lower half-plane, while the other is situated at the upper interface between the layer and the upper dissimilar half-plane. The stress intensity factors are solved under uniform heat flux normal to the cracks. The material properties of the bonding layer vary continuously from the lower half-plane to the upper half-plane. The boundary conditions are reduced to dual integral equations using the Fourier transform technique, and they are satisfied outside the cracks by expanding the differences in temperature and displacements at the crack surfaces using a series of functions that vanish outside the cracks. The unknown coefficients in each scries are evaluated using the Schmidt method. The stress intensity factors were calculated numerically for selected crack configurations.
机译:由不均匀的弹性层粘结的两个不同的弹性半平面组成的复合材料包含两个界面裂纹。一个位于该层和下半平面之间的下界面,而另一个位于该层和上异种上平面之间的上界面。应力强度因子在垂直于裂纹的均匀热通量下求解。粘结层的材料性质从下半平面到上半平面连续变化。使用傅里叶变换技术将边界条件简化为对偶积分方程,并通过使用一系列消失在裂纹外部的函数来扩展裂纹表面的温度和位移差,从而在裂纹外部满足边界条件。使用Schmidt方法评估每个序列中的未知系数。对于选定的裂纹构型,通过数值计算了应力强度因子。

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