ELASTICITY OF MULTILAYERS .1. BASIC EQUATIONS AND SOLUTIONS

Citation
Vi. Alshits et Hok. Kirchner, ELASTICITY OF MULTILAYERS .1. BASIC EQUATIONS AND SOLUTIONS, Philosophical magazine. A. Physics of condensed matter. Defects and mechanical properties, 72(6), 1995, pp. 1431-1444
Citations number
35
Categorie Soggetti
Physics, Applied","Material Science","Physics, Condensed Matter","Metallurgy & Metallurigical Engineering
ISSN journal
01418610
Volume
72
Issue
6
Year of publication
1995
Pages
1431 - 1444
Database
ISI
SICI code
0141-8610(1995)72:6<1431:EOM.BE>2.0.ZU;2-V
Abstract
Multilayer structures, such as oxide or protective layers on a substra te, sandwich structures in electronics or magnetics, layered composite s or simply thin foils, are of technological importance. Mechanically they are characterized by a variation of elastic constants with respec t to the direction normal to the layer interfaces. These layered struc tures, if they are of finite extent, may be loaded externally, or, if of infinite extent, can be subject to line defects (dislocations or fo rces) and transformation (or thermal) strains. In this paper (part I) we develop the foundations of the anisotropic theory of elasticity und er generalized plane strain for unidirectional heterogeneity and give the fundamental solution for line defects and transformation strains. Part II discusses sandwich structures and finite configurations.