Summary
A formula \(\Delta \;{\text{K}}_{\text{th}} = \Delta \;\sigma _{\text{e}} \sqrt {\pi a_0 {\text{Y}}\left( a \right)} \) is deduced in this paper based on the energy transfer relations in the materials under cyclic stresses. From this formula, a crack constant which exists in smooth materials can be predicted.
In the formula, both the threshold stress intensity factor Δ Kth and the fatigue limit Δ σe are the constants for given material in given condition, ao is also a constant for given material in given condition. The dimension of ao is a length. The above formula may be deduced from crack initialing process and ao can be called as a crack constant in the smooth materials.
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References
Enomoto, N. Proc. ASTM, 55, 903 (1955).
Matsumoto, T., Kitagawa, H. Mechanical Behavior of Materials, 2, 218
EL Haddad, M. H., Topper, T, H., Smith, K, N. Engineering Fracture Mechanics, 11, 577–534 (1979).
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© 1986 Springer Japan
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Rongzhen, Y., Lixian, C. (1986). Prediction of Crack Constant in Smooth Materials. In: Yagawa, G., Atluri, S.N. (eds) Computational Mechanics ’86. Springer, Tokyo. https://doi.org/10.1007/978-4-431-68042-0_205
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DOI: https://doi.org/10.1007/978-4-431-68042-0_205
Publisher Name: Springer, Tokyo
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