journal article·1978-10

An integral-equation solution for a bounded elastic body containing a crack: Mode I deformation

T. J. Rudolphi, N. E. Ashbaugh

International Journal of Fracture· Volume 14· Issue 5
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Abstract

No abstract is available for this record. The assistant can identify its topic from the title, but cannot infer the study’s results.

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Research context

OpenAlex topics: Elasticity and Wave Propagation · Numerical methods in engineering · Contact Mechanics and Variational Inequalities

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References (16)

Show source-provided references
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5. M. Isida,International Journal of Fracture Mechanics,7 (1971) 301?316.10.1007/BF00184306 ↗
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7. F.J. Rizzo,Quarterly of Applied Mathematics,25 (1967).10.1090/qam/99907 ↗
8. T.A. Cruse, inThe surface crack: physical problems and computational solutions, J.L. Swedlow, Editor, ASME, New York (1972).
9. M.R. Barone and A.R. Robinson,International Journal of Solids and Structures,8 (1972).10.1016/0020-7683(72)90082-0 ↗
10. M.L. Williams,Transactions of the ASME,79 (1957).
11. M.D. Snyder and T.A. Cruse, Technical Report AFML-TR-73-209, (August 1973).
12. T.J. Rudolphi, Ph.D. thesis, University of Illinois, Urbana, Ill. (1977).
13. M. Maiti, Bela Das and S.S. Palit,Journal of Elasticity,6 (1976).10.1007/BF00040902 ↗
14. F.G. Tricomi,Quarterly Journal of Math, Oxford (2),2 (1951).10.1093/qmath/2.1.199 ↗
15. N.I. Muskhelishvili,Singular integral equations, Second Edition, P. Noordhoff, Groningen, The Netherlands (1946).
16. A.S. Kronrod,Nodes and weights of quadrature formulas, Consultants Bureau Enterprises, Inc., New York (1965).