Authors: T A Mel’nik G A Chechkin
Publish Date: 2008/09/17
Volume: 154, Issue: 1, Pages: 50-77
Abstract
We consider a homogenization problem in a singularly perturbed twodimensional domain of a new type that consists of a junction body and many alternating thin rods of two classes One of the classes consists of rods of finite length whereas the other contains rods of small length and inhomogeneous Fourier boundary conditions the third type boundary conditions with perturbed coefficients are imposed on boundaries of thin rods Homogenization theorems are proved Bibliography 38 titles Illustrations 2 figures
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