表面に垂直力が作用する任意角度を有する3相異材接合体 : 第2報,応力場がr^<-λ>およびlog r型の特異性を持つ場合の変位分布

概要

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The singularity in the stress field near the apex in three-phase bonded material with arbitrary wedge angles depends on the combinations of material properties and the bonded wedge geometry. The stress singularity is represented by the orders O(γ^<p-1>), O(log r) and O(1) for real rootsρ, and O(γ^<ε-1> cos[η logγ]) and O(γ^<ε-1> sin[η logγ]) for complex roots ρ=ε+ιη, and every stress component (σ_<γγ>, σ_<γθ>, σ_<θθ>) is denoted as the same order. However, the order in the displacement field has not yet been clarified. In this paper, the displacement distribution near the apex in a three-phase bonded structure under surface traction is discussed for different combinations of materials and wedge angles within the theory of elasticity, and is analyzed by the finite element method (FEM). Comparing theoretical results of displacement distribution with numerical ones, it is shown that the order of displacement field in theγ-direction and that of displacement field in theθ-direction differ from each other.
一般社団法人日本機械学会の論文
1994-10-25