2013
DOI: 10.3184/096034013x13757890932442
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The energy density exhaustion method for assessing the creep-fatigue lives of specimens and components

Abstract: This paper attempts to link the energies to failure involved in low-cycle fatigue at elevated temperature with those involved in forward creep. These energy levels are connected by a suitable sliding strain-rate scale. The principle is then applied to (i) dwell tests on 1CrMoV, 304 and 20Cr25Ni/Nb steels at 550, 650 and 750°C respectively and (ii) service failure of a thick-walled ferritic steam vessel at 570°C. Calculated creep-fatigue endurance using the linear damage summation rule is then plotted on Damage… Show more

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Cited by 49 publications
(20 citation statements)
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“…where a and b are model constants and can be fitted by experimental data. The ∆w c+ can be considered as creep component [24], and is expressed as…”
Section: The Proposed Total Tensile Strain Energy-based Life Predictimentioning
confidence: 99%
See 1 more Smart Citation
“…where a and b are model constants and can be fitted by experimental data. The ∆w c+ can be considered as creep component [24], and is expressed as…”
Section: The Proposed Total Tensile Strain Energy-based Life Predictimentioning
confidence: 99%
“…Though these methods can account for the loading waveform effect, the damage interaction diagram, which is very crucial in the design and safety assessment of high-temperature structures, cannot be established. Since experiments and theory [20,21] have revealed that a stable value of hysteresis energy is arrived after a short initial cycle, even the materials possess the cyclic hardening or softening behavior, many energy-based fatigue life prediction methods have been proposed, and good prediction accuracy is obtained [22][23][24][25][26][27][28]. For example, Wang et al [26,27] proposed a modified strain energy density exhaustion model for creep-fatigue life prediction in which the mean stress effect is considered.…”
Section: Introductionmentioning
confidence: 99%
“…S AEFB that represents the energy dissipated during stress relaxation is obtained by 41 : SAEFB=σ02σr22E, where σ o is the initial stress at the creep period, σ r is the final stress of the stress relaxation period, as shown in Figure 2A. E is the elastic modulus.…”
Section: Proposed Hedr‐based Modelmentioning
confidence: 99%
“…The key to the approach is a work-based damage model that captures the available tensile, creep, fatigue, and creep-fatigue data. This type of damage model has been applied to high-temperature components in the past [3,4], but this report is the first to use the method to predict the margin of the ASME rules for a particular component.…”
Section: Introductionmentioning
confidence: 99%