## Abstract In this paper, we discuss nonstationary heat transfer problems in composite materials. This problem can be formulated as the parabolic equation with StefanβBoltzmann interface conditions. It is proved that there exists a unique global classical solution to oneβdimensional problems. More
On crystalline interfaces in composite materials
β Scribed by H. Harel; G. Marom
- Publisher
- John Wiley and Sons
- Year
- 1998
- Tongue
- English
- Weight
- 101 KB
- Volume
- 49
- Category
- Article
- ISSN
- 0323-7648
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β¦ Synopsis
The fiber/matrix interactions across the interface in composite materials include a wide range of chemical, mechanical and physical processes, depending on the nature of the constituents in question. In composites of thermoplastic polymer matrices a specific interaction is feasible that results in nucleation and crystallization of a transcrystalline layer on the fiber surface. Such a layer is characterized by a highly ordered structure and different mechanical and physical properties compared to the bulk matrix, and it may generate significant changes in the behavior of the composite material. From the aspect of application the properties of the composite are of prime interest, and thus the question of the effect of transcrystallinity on the composite properties becomes essential. In this paper we scan and review our main observations on a number of specific systems that we have investigated recently, contributing to the accumulation of sufficient relevant data for some meaningful generalizations to be attempted, despite the high compositional variability of composite materials and, in turn, of transcrystallinity.
π SIMILAR VOLUMES
## Dedicated to the memory of Professor Gaetano Fichera The linear model equations of elasticity often give rise to oscillatory solutions in some vicinity of interface crack fronts. In this paper we apply the Wiener}Hopf method which yields the asymptotic behaviour of the elastic "elds and, in add