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International Applied Mechanics

, Volume 32, Issue 8, pp 624–630 | Cite as

Diffraction of elastic shear waves on radially distributed rigid inclusions

  • V. G. Popov
Article
  • 12 Downloads

Keywords

Stress Intensity Factor Incident Wave Elastic Wave Elastic Medium Singular Integral Equation 
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References

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    L. T. Berezhnitskii, V. V. Panasyuk, and N. G. Stashchuk, Interaction of Rigid Inclusions and Cracks in a Deformable Body [in Russian], Nauka, Moscow (1983).Google Scholar
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    N. P. Vekua, Systems of Singular Integral Equations and Some Boundary-Value Problems, Nauka (1970).Google Scholar
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    A. N. Guz’, V. D. Kubenko, and M. A. Cherevko, Diffraction of Elastic Waves [in Russian], Nauk, Dumka, Kiev (1978).Google Scholar
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    A. S. Zil’bergleit and I. N. Zlatina, "Method of solving diffraction problems and its applications to the study of the scattering of elastic waves," Preprint. Fiziko-Tekhnicheskii Institut An SSSR, Leningrad (1980), No. 665.Google Scholar
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    V. G. Popov, "Diffraction of elastic shear waves on an inclusion of complex form located in an infinite elastic medium," in: Fluid Mechanics and the Theory of Elasticity. Numerical and Analytical Methods of Solving Problems of Fluid Dynamics and the Theory of Elasticity [in Russian], DGU, Dnepropetrovsk (1986), pp. 121–126.Google Scholar
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    G. T. Sulim, "Stress concentration near thin-walled linear inclusions," Prikl. Mekh.,18, No. 11, 82–89 (1981).Google Scholar

Copyright information

© Plenum Publishing Corporation 1997

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  • V. G. Popov

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