Numerical Approach to Characterization of Thermally Conductive Adhesives

T. Falat, A. Wymyslowski, J. Kolbe
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引用次数: 8

Abstract

Thermally conductive adhesives are one of the major concerns of the contemporary micro-electronics. They are especially important in application where the effective heat dissipation is the key factor for reliability issues. Currently there is a lot of ongoing research in order to improve the basic thermal property of adhesives, which is mainly heat conductance. According to the literature data the heat conductance can vary from 0.1 up to 60 W/m·K. It depends on the filler material and its content and configuration but also on thermo-mechanical properties of matrix. Numerical simulation becomes nowadays an inevitable tool for rapid non-destructive and low-cost experiments. The basic problem of numerical experiments is accuracy. Nevertheless the error can be minimized by combining the numerical and traditional experiments. This can be achieved by means of partial validation of numerical results by traditional experiments or by precise and appropriate material properties measurement. In fact, the above approach was applied in current work in order to simulate the influence of curing temperature and time on the thermal conductance of polymers. Thermally conductive adhesives belong to polymer materials. In order to apply numerical simulation it is required to have an appropriate description of the thermal and mechanical behavior of polymers. Most often polymers are described by cure dependent or independent linear viscoelastic model [3, 5]. Having this model, which in fact can be measured experimentally, it is possible to simulate the stress and strain field caused by polymer curing and shrinkage phenomena and finally assess the thermal conductance accordingly.
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导热胶粘剂表征的数值方法
导热胶粘剂是当代微电子技术的主要关注点之一。它们在有效散热是可靠性问题的关键因素的应用中尤为重要。目前,为了改善胶粘剂的基本热性能,主要是导热性能,人们正在进行大量的研究。根据文献数据,导热系数可以在0.1到60 W/m·K之间变化。它不仅取决于填充材料及其含量和结构,还取决于基体的热机械性能。数值模拟已成为快速、无损、低成本实验的必然工具。数值实验的基本问题是精度。然而,通过数值实验和传统实验相结合,可以使误差最小化。这可以通过传统实验对数值结果的部分验证或通过精确和适当的材料性能测量来实现。实际上,在目前的工作中,为了模拟固化温度和固化时间对聚合物导热性的影响,采用了上述方法。导热胶黏剂属于高分子材料。为了应用数值模拟,需要对聚合物的热学和力学行为有一个适当的描述。大多数情况下,聚合物被描述为依赖于固化或独立的线性粘弹性模型[3,5]。有了这个模型,实际上可以通过实验测量,就可以模拟聚合物固化和收缩现象引起的应力和应变场,并据此评估导热系数。
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