“…To avoid this combined effect by separating the effect of the welding-induced residual stress on fatigue crack propagation rate, the loading method can be used. 8,9 Not focusing on the effect of welding process parameters and microstructural changes, we will concentrate on the effect of welding residual stress on fatigue crack propagation, which should be taken into account for predicting fatigue life. Numerical and experimental analyses of welded joints were performed to understand and describe the effect of residual stress on Nomenclature: Δa, crack increment; q T , correction function; C, n, m, Paris, Forman material constants; C T , constant in correction function; E, Young modulus; K, stress intensity factor; ΔK, stress intensity factor range; N, number of cycles; R, stress intensity factor ratio; s, crack front coordinate; T, nonsingular T-stress; x, y, z, Cartesian crack tip coordinates; r, θ, polar crack tip coordinates; X, Y, Z, Cartesian global coordinates; ν, Poisson ratio; σ Y , yield stress Subscripts: app, applied; ell, ellipse; max, maximum; min, minimum; res, residual; C, critical distributions of the stress intensity factor along the crack front and fatigue crack propagation rate.…”