On a unified boundary-integral equation method |
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| Authors: | Nicholas J. Altiero Steven D. Gavazza |
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| Affiliation: | (1) Department of Metallurgy, Mechanics and Materials Science, Michigan State University, 48824 East Lansing, Michigan, U.S.A.;(2) Present address: Department of Mechanics, Civil and Industrial Engineering, California State University, 91330 Northridge, California |
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| Abstract: | In this paper the connection is developed between the direct and indirect boundary-integral equation methods of linear elastostatics from both a physical and a mathematical viewpoint. It is shown that the indirect method in its various forms, like the direct method, can be derived from Somigliana's identity, and one particular indirect formulation is presented which reduces the mixed problem of elastostatics to a system of Cauchy singular integral equations.
Résumé Dans ce texte la relation est developpe entre la direct et l'indirect méthode d'équations intégrales de la frontiére de l'elasticite linear des deux points de vue mathematique et physique.Il est demonstre que la methode indirecte dans ses differents aspects resemble a la methode direct pouvant etre tire de l'identite de Somigliana. Et une formulation particuliere indirecte a ete presente. Elle reduit le problemes mixte de l'elasticite a un systeme d'equation d'integration singulier de Cauchy.
Presented at Eighth National Congress of Applied Mechanics, Los Angeles, California. |
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