Effect of Loading Method and Mean Stress on Fatigue Strength of Super Duplex Stainless Steel
As a first step toward building a database of fatigue strength of super duplex stainless steel S32750, fatigue tests have been conducted by three methods, axial loading, plane bending and rotating bending, and with some different values of stress ratio R ranging from –1 to 0.4. The fatigue limits fr...
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Published in | Tetsu-to-Hagane Vol. 103; no. 4; pp. 201 - 207 |
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The Iron and Steel Institute of Japan
2017
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Abstract | As a first step toward building a database of fatigue strength of super duplex stainless steel S32750, fatigue tests have been conducted by three methods, axial loading, plane bending and rotating bending, and with some different values of stress ratio R ranging from –1 to 0.4. The fatigue limits from the bending tests turned out appreciably higher than those from the axial loading. This is attributed to a lower stress amplitude than the nominal value designed in the bending tests, which results from partial yielding in the surface region. The influence of the partial yielding on the stress amplitude has been corrected for by calculating the non-linear stress distribution inside the specimen by following the method proposed by Koe et al. (1983). The corrected values of the fatigue strength from the bending tests match those from the axial loading. With this correction to both the mean stress and the stress amplitude, the effects of varying mean stress on the fatigue limit follows modified Goodman’s law, and the fatigue strengths at shorter times form a universal S-N diagram by employing the equivalent stress amplitude proposed by Smith, Watson and Topper (1970), except for a single set of data from a test with a high mean stress, R=0.4. |
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AbstractList | As a first step toward building a database of fatigue strength of super duplex stainless steel S32750, fatigue tests have been conducted by three methods, axial loading, plane bending and rotating bending, and with some different values of stress ratio R ranging from –1 to 0.4. The fatigue limits from the bending tests turned out appreciably higher than those from the axial loading. This is attributed to a lower stress amplitude than the nominal value designed in the bending tests, which results from partial yielding in the surface region. The influence of the partial yielding on the stress amplitude has been corrected for by calculating the non-linear stress distribution inside the specimen by following the method proposed by Koe et al. (1983). The corrected values of the fatigue strength from the bending tests match those from the axial loading. With this correction to both the mean stress and the stress amplitude, the effects of varying mean stress on the fatigue limit follows modified Goodman’s law, and the fatigue strengths at shorter times form a universal S-N diagram by employing the equivalent stress amplitude proposed by Smith, Watson and Topper (1970), except for a single set of data from a test with a high mean stress, R=0.4. |
Author | Udo, Ryujiro Hato, Hisamitsu Masaki, Kiyotaka Miyazaki, Katsumasa Nishikawa, Hide-aki Numakura, Hiroshi |
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CitedBy_id | crossref_primary_10_2355_isijinternational_ISIJINT_2017_079 crossref_primary_10_1016_j_ijfatigue_2020_105808 crossref_primary_10_1016_j_ijfatigue_2021_106707 crossref_primary_10_1016_j_ijfatigue_2019_105385 crossref_primary_10_1016_j_jcsr_2022_107332 |
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Copyright | 2017 The Iron and Steel Institute of Japan |
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References | 5) P.G. Forrest and H.J. Tapsell: Proc. Inst. Mech. Eng., 168(1954), 763. 7) S. Koe, H. Nakamura, T. Tsunenari and T. Okada: J. Soc. Mater. Sci., Jpn., 32(1983), 522. 8) R.W. Hertzberg: Deformation and Fracture Mechanics of Engineering Materials, 4th edition, John Wiley & Sons, Hoboken, NJ., (1996). 4) 金属材料疲労強度の設計資料I一般・寸法効果・切欠き効果,日本機械学会,養賢堂,東京,(1978). 9) K.N. Smith, P. Watson and T. Topper: J. Met., 5(1970), 767. 2) 物質・材料研究機構:NIMS構造材料データシートオンライン,疲労データシート,http://smds.nims.go.jp/fatigue/,(accessed 2016-10-31). 1) H. Vannevik, J.-O. Nilsson, J. Frodigh and P. Kangas: ISIJ Int., 36(1996), 807. 3) 金属材料疲労強度データ集Vols.1-3(1996年版),日本材料学会編,京都,(1996). 6) S.S. Manson: Exp. Mech., EXMCA, 5(1965), 193. A1) M. Kamaya, A.J. Wilkinson and J.M. Titchmarsh: Acta Mater., 54(2006), 539. |
References_xml | – reference: 3) 金属材料疲労強度データ集Vols.1-3(1996年版),日本材料学会編,京都,(1996). – reference: 2) 物質・材料研究機構:NIMS構造材料データシートオンライン,疲労データシート,http://smds.nims.go.jp/fatigue/,(accessed 2016-10-31). – reference: 8) R.W. Hertzberg: Deformation and Fracture Mechanics of Engineering Materials, 4th edition, John Wiley & Sons, Hoboken, NJ., (1996). – reference: 6) S.S. Manson: Exp. Mech., EXMCA, 5(1965), 193. – reference: 1) H. Vannevik, J.-O. Nilsson, J. Frodigh and P. Kangas: ISIJ Int., 36(1996), 807. – reference: A1) M. Kamaya, A.J. Wilkinson and J.M. Titchmarsh: Acta Mater., 54(2006), 539. – reference: 7) S. Koe, H. Nakamura, T. Tsunenari and T. Okada: J. Soc. Mater. Sci., Jpn., 32(1983), 522. – reference: 9) K.N. Smith, P. Watson and T. Topper: J. Met., 5(1970), 767. – reference: 4) 金属材料疲労強度の設計資料I一般・寸法効果・切欠き効果,日本機械学会,養賢堂,東京,(1978). – reference: 5) P.G. Forrest and H.J. Tapsell: Proc. Inst. Mech. Eng., 168(1954), 763. |
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Snippet | As a first step toward building a database of fatigue strength of super duplex stainless steel S32750, fatigue tests have been conducted by three methods,... |
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Title | Effect of Loading Method and Mean Stress on Fatigue Strength of Super Duplex Stainless Steel |
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