2006
DOI: 10.1016/j.msea.2005.09.081
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The low-cycle fatigue, deformation and final fracture behaviour of an austenitic stainless steel

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Cited by 151 publications
(66 citation statements)
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“…As can be seen in Fig. 2 b), the strain hardening increases with increasing applied strain amplitude, as also observed in conventional austenitic stainless steels, such as AISI 304L, AISI 316 and SUS304-HP [22]. Furthermore, a small reduction of the mean stress σ m , taken at the half number of cycles to failure, can be observed with increasing total strain amplitude.…”
Section: Low Cycle Fatigue Behaviorsupporting
confidence: 75%
“…As can be seen in Fig. 2 b), the strain hardening increases with increasing applied strain amplitude, as also observed in conventional austenitic stainless steels, such as AISI 304L, AISI 316 and SUS304-HP [22]. Furthermore, a small reduction of the mean stress σ m , taken at the half number of cycles to failure, can be observed with increasing total strain amplitude.…”
Section: Low Cycle Fatigue Behaviorsupporting
confidence: 75%
“…12). These curves show three common phases for austenitic stainless steels subjected to moderate strain amplitude (less than 0.8%) [40,41]. (i) A first hardening phase during the first cycles (from 1 to 10 cycles), more important that the amplitude of plastic deformation is higher.…”
Section: Cyclic Hardening Model For the Base Materialsmentioning
confidence: 99%
“…This stored energy discrepancy represented by the loop area difference may be attributed to the degree of the heat dissipation and intersected bands martensite phase transformation, which favor at high strain rate and will be described in the later section. Based on the Basquin and Coffin-Manson equation analysis [3], the elastic and plastic strain parts can be dissociated from the total strain and given two different straight lines, representing the elastic parts and plastic parts, respectively, on a log-log plot. The equation for the elastic strain amplitude (H e ) is given by (2) and that for the plastic strain amplitude (H p ) is (3) The variation of the fatigue life, in terms of the number of reversals to failure (2N f ), with H e , H p , and total strain amplitude (H a ), is analyzed by combining H e and H p , which can be expressed in the form (4) where , b, , and c are the fatigue strength coefficient, fatigue strength exponent, fatigue ductility coefficient, and fatigue ductility exponent, respectively.…”
Section: Cyclic Stress-strain Curves and Lifementioning
confidence: 99%
“…The Coffin-Manson law emphasizes the relevance of cyclic plastic strain for fatigue life evaluation. Based on analysis performed with the Basquin and CoffinManson equations [3,4], the elastic and plastic strain parts can be dissociated from the total strain to yield two different straight lines on a log-log plot. Subsequently, the fundamental role of cycle plastic strain in fatigue crack initiation and growth was documented.…”
Section: Introductionmentioning
confidence: 99%
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