Analysis of a row of elliptical inclusions in a plate using singular integral equations
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OpenAlex topics: Composite Material Mechanics · Advanced Mathematical Modeling in Engineering · Rock Mechanics and Modeling
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References (10)
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2. S. Shioya, Tension of infinite thin plate containing two elliptical inclusions. Transactions of the Japan Society of Mechanical Engineers 36 (1970) 886–897.10.1299/kikai1938.36.886 ↗
3. J.D. Eshelby, The determination of the elastic field of an ellipsoidal inclusion and related problems. Proc. Royal Soc., A. 241 (1957) 376–396.
4. J.D. Eshelby, The elastic field outside an ellipsoidal inclusion. Proc. Royal Soc., A. 252 (1959) 561–569.
5. M. Isida and H. Igawa, Some asymptotic behavior and formulate of stress intensity factors for collinear and parallel cracks under various loadings. International Journal of Fracture 65 (1994) 247–259.10.1007/BF00035706 ↗
6. N.A. Noda and T. Matsuo, Singular integral equation method in the analysis of interaction between crack and defects. Fracture Mechanics: 25th Volume, ASTM STP 1220, (ed. Erdogan, F.), American Society for Testing and Materials, (1995) 591–605.10.1520/STP14618S ↗
7. N.A. Noda and T. Matsuo, Singular integral equation method in optimization stress-relieving hole: A new approach based on the body force method. International Journal of Fracture 70 (1995) 147–165.10.1007/BF00034137 ↗
8. H. Nisitani, The two-dimensional stress problem solved using an electric digital computer. Journal of the Japan Society of Mechanical Engineers 70 (1967) 627–632. [Bulletin of Japan Society of Mechanical Engineers 11 (1968) 14-23.]
9. H. Nisitani, Solution of Notch Problems by Body Force Method, Stress Analysis of Notched Problem (ed. Sih, G.C.), Noordhoff International Publication, Leyden, 5 (1974) 1–68.
10. H. Nisitani and D.H. Chen, The Body Force Method (Taisekiryokuho in Japanese), Baifukan Publication, Tokyo (1987).