2016
DOI: 10.1016/j.matdes.2016.04.044
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Probabilistic analysis for the functional and structural fatigue of NiTi wires

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Cited by 23 publications
(12 citation statements)
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“…This finding is similar to the results reported in Refs. [9,21,31,34], which illustrates the reliability model is reasonable. (2) The creep-fatigue lifetimes N 0.90 , N 0.99 , and N 0.9987 at R¼ 90%, 99%, and 99.87% were also calculated.…”
Section: Probabilistic Creep-fatigue Lifetime Assessmentmentioning
confidence: 74%
“…This finding is similar to the results reported in Refs. [9,21,31,34], which illustrates the reliability model is reasonable. (2) The creep-fatigue lifetimes N 0.90 , N 0.99 , and N 0.9987 at R¼ 90%, 99%, and 99.87% were also calculated.…”
Section: Probabilistic Creep-fatigue Lifetime Assessmentmentioning
confidence: 74%
“…In materials science and engineering, the most commonly implemented probability distributions are the normal distribution [24], Weibull distribution [25], Poison distribution [26], gamma distribution [27], log-normal distribution [28], exponential distribution [17], Gumbel distribution [29,30], and GEV distribution [31]. The frequency distribution of the layer thickness parameter is presented in a discrete mode.…”
Section: Mathematical Foundationmentioning
confidence: 99%
“…Several works related to the fatigue of NiTi SMA under different test conditions can be found, such as: life in torsional fatigue in rotary endodontic instruments from various manufacturers, and the influence of design and surface finish [8,9]; influence of heat treatments on thermomechanical fatigue [10]; cyclical behavior at different frequencies and amplitudes under controlled strain [11]; superelastic fatigue under controlled stress for different stress ratios (R = r min /r max ) [12]; behavior of NiTi wires of different diameters under tensile stress for civil engineering applications [13]; influence of loading frequency on dynamic stress tests in NiTi superelastic bars [14]; fatigue properties of a pseudoelastic NiTi alloy (strain ratcheting and hysteresis under cyclic tensile loading) [15]; modified Coffin-Manson approach for fatigue of pseudoelastic NiTi under a stress-induced transformation regime [16]; experimental observations on rate-dependent cyclic strain of superelastic NiTi SMA [17]; SMA as an effective tool on damping oscillations [18]; probabilistic analysis for the functional and structural fatigue of NiTi wires [19]; effect of deformation frequency on temperature and stress oscillations in cyclic phase transition of NiTi SMA [20], and others.…”
Section: Introductionmentioning
confidence: 99%