2021
DOI: 10.1016/j.ijfatigue.2021.106258
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A re-visit to the Haigh diagram with the effect of creep damage on the high cycle fatigue behavior of alloy 617M

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Cited by 8 publications
(4 citation statements)
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“…Upon decreasing the alternating stress amplitude by just 2.5 MPa, specimen S5 sustained 10 7 cycles under the fatigue loading, whereas specimen S6 withstood the cyclic load till 10 8 cycles without failure, at alternating stress of 320 MPa which marks the fatigue strength of the material at 973 K. Thus, only S5 and S6 were termed to have fulfilled “runout” criterion. It is also important to know that the yield strength and ultimate tensile strength of the alloy were found to be 248 and 496 MPa, respectively, at 973 K as per the previous studies 21,29 . The results are represented in the form of a semilogarithmic S–N plot as given in Figure 2.…”
Section: Resultsmentioning
confidence: 73%
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“…Upon decreasing the alternating stress amplitude by just 2.5 MPa, specimen S5 sustained 10 7 cycles under the fatigue loading, whereas specimen S6 withstood the cyclic load till 10 8 cycles without failure, at alternating stress of 320 MPa which marks the fatigue strength of the material at 973 K. Thus, only S5 and S6 were termed to have fulfilled “runout” criterion. It is also important to know that the yield strength and ultimate tensile strength of the alloy were found to be 248 and 496 MPa, respectively, at 973 K as per the previous studies 21,29 . The results are represented in the form of a semilogarithmic S–N plot as given in Figure 2.…”
Section: Resultsmentioning
confidence: 73%
“…It is also important to know that the yield strength and ultimate tensile strength of the alloy were found to be 248 and 496 MPa, respectively, at 973 K as per the previous studies. 21,29 The results are represented in the form of a semilogarithmic S-N plot as given in Figure 2.…”
Section: Experimental S-n Plotmentioning
confidence: 99%
“…It was detected that the Goodman equation is applicable to VDSiCr spring steel [ 13 ] and Ti–15Mo–5Zr–3Al alloy [ 27 ] under axial fatigue, the Geber equation is suitable for the X10CrNiMoV12‐2‐2 steel [ 18 ] under axial fatigue and VDSiCr spring steel [ 28 ] under torsional fatigue, and the Dietman and elliptical equations give reasonable results for the influence of stress ratio on the axial fatigue strength of 7075‐T6 and 2014‐T6 aluminum alloys, [ 24 ] respectively. Besides, it has been found that the above four kinds of classic models all cannot effectively correct the effect of stress ratio on the axial fatigue strength of SUJ2 steel, [ 23 ] Alloy 617M, [ 29 ] SWOSC‐V spring steel, [ 30 ] and selective laser melted Ti–6Al–4V ELI. [ 31 ] Based on the above statements, it can be inferred that the above four kinds of classic models are only applicable to some materials.…”
Section: Introductionmentioning
confidence: 99%
“…Inconel617 is a nickel-based solid solution strengthened alloy with excellent, comprehensive high-temperature strength and oxidation resistance and corrosion resistance. It is mainly used in industrial and aviation steam turbine hot-end parts [1][2][3]. In the face of a complex working environment and product upgrade requirements, its oxidation and corrosion resistance under high-temperature conditions cannot fully meet the higher use requirements of the new generation of hot-end components [4,5].…”
Section: Introductionmentioning
confidence: 99%