A three-parameter fracture mechanics model is proposed to theoretically analyse the propagation of an elliptical-arc part-through flaw in a round bar subjected to constant cyclic amplitude axial or bending loads. The edge flaw presents an aspect ratio α=ael/bel (ael, bel= ellipse semi-axes) and a relative crack depth ζ=a/D, where a and D are the depth of the deepest point on the crack front and the bar diameter, respectively. Additionally a parameter s=ael/a (ellipse shifting) defines the distance of the ellipse centre from the bar circumference. The surface flaw growth occurs according to preferred patterns which tend to converge to an inclined asymptotic plane in the diagram of α against s and ζ.
Fatigue propagation of surface flaws in round bars : a three-parameter theoretical model / Carpinteri, Andrea; Brighenti, Roberto. - In: FATIGUE & FRACTURE OF ENGINEERING MATERIALS & STRUCTURES. - ISSN 8756-758X. - 19:(1996), pp. 1471-1480. [10.1111/j.1460-2695.1996.tb00182.x]
Fatigue propagation of surface flaws in round bars : a three-parameter theoretical model
CARPINTERI, Andrea;BRIGHENTI, Roberto
1996-01-01
Abstract
A three-parameter fracture mechanics model is proposed to theoretically analyse the propagation of an elliptical-arc part-through flaw in a round bar subjected to constant cyclic amplitude axial or bending loads. The edge flaw presents an aspect ratio α=ael/bel (ael, bel= ellipse semi-axes) and a relative crack depth ζ=a/D, where a and D are the depth of the deepest point on the crack front and the bar diameter, respectively. Additionally a parameter s=ael/a (ellipse shifting) defines the distance of the ellipse centre from the bar circumference. The surface flaw growth occurs according to preferred patterns which tend to converge to an inclined asymptotic plane in the diagram of α against s and ζ.I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.