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A probabilistic method for determining the volume fraction of pre-embedded capsules in self-healing materials

机译:一种确定自愈材料中预埋胶囊体积分数的概率方法

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Autonomous healing of cracks using pre-embedded capsules containing healing agent is becoming a promising approach to restore the strength of damaged structures. In addition to the material properties, the size and volume fraction of capsules influence crack healing in the matrix. Understanding the crack and capsule interaction is critical in the development and design of structures made of self-healing materials. Assuming that the pre-embedded capsules are randomly dispersed we theoretically model flat ellipsoidal crack interaction with capsules and determine the probability of a crack intersecting the pre-embedded capsules i.e. the self-healing probability. We also develop a probabilistic model of a crack simultaneously meeting with capsules and catalyst carriers in two-component self-healing system matrix. Using a risk-based healing approach, we determine the volume fraction and size of the pre-embedded capsules that are required to achieve a certain self-healing probability. To understand the effect of the shape of the capsules on selfhealing we theoretically modeled crack interaction with spherical and cylindrical capsules. We compared the results of our theoretical model with Monte-Carlo simulations of crack interaction with capsules. The formulae presented in this paper will provide guidelines for engineers working with self-healing structures in material selection and sustenance.
机译:使用包含治疗剂的预埋胶囊自动修复裂缝正成为恢复受损结构强度的有前途的方法。除材料特性外,胶囊的大小和体积分数还会影响基质中的裂纹愈合。了解裂缝和囊体之间的相互作用对于由自愈材料制成的结构的开发和设计至关重要。假设预包埋的胶囊是随机分散的,我们在理论上对与胶囊的扁平椭圆形裂纹相互作用进行建模,并确定裂纹与预包埋的胶囊相交的概率,即自愈概率。我们还开发了一个裂纹的概率模型,该裂纹模型同时在两组分自我修复系统矩阵中与胶囊和催化剂载体相遇。使用基于风险的治疗方法,我们确定了达到一定自我修复概率所需的预埋胶囊的体积分数和大小。为了了解胶囊形状对自我修复的影响,我们在理论上对球形和圆柱形胶囊的裂纹相互作用进行了建模。我们将理论模型的结果与裂纹与胶囊相互作用的蒙特卡罗模拟进行了比较。本文介绍的公式将为在材料选择和支撑方面使用自愈结构的工程师提供指导。

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