Stress Functions for Electrodynamics in Consideration of Viscous Damping
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概要
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This paper deals with an extension of a method of solution in terms of stress function for dynamic problems of elasticity to the case of an elastic solid with viscous damping. It is Assumed that the damping forces considered in this paper are proportional to the velocity of motion of particles in a solid, and Hooke's law for stresses an strains holds. Stress functions of the so-called Galerkin type and Neuber-Papkovich type in the three dimensional theory of elasticity and the Love type in axisymmetric problems of elasticity are investigated. Stress functions are also shown for axisymmetric dynamic body force problems of elasticity, taking into account the viscous damping, and an example of their application is presented.
- 一般社団法人日本機械学会の論文
- 1986-08-00
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