“…If the cycles have sufficient half-cycle dwell times to result in complete stress-relaxation/creep, then ∆D = ∆W. Englemaier has suggested that the fatigue ductility exponent is a function of temperature and time: [172] 0.37 63Sn-37Pb Anderson, et al [97] 0.42 SAC Lee, et al [98] 0.43 Sn-Cu Kariya, et al [173] 0.44 SAC Lee, et al [98] 0.57 Sn-Ag Akay, et al [165] 0.63 SAC Wu, et al [166] 0.68 SAC Lee, et al [98] 0.74 SAC Lee, et al [94] 0.87 Sn-Ag-Bi Pang, et al [174] 0.99 Sn-Cu Kanchanomai, et al [176] 1.14 Sn-Ag-Cu-Bi [91] 0.37 Sn-Pb Anderson, et al [100] 0.42 SAC Kanda, et al [91] 0.49 SAC Lau, et al [100] 0.51 SAC Akay, et al [165] 0.63 SAC Wu, et al [166] 0.68 SAC Shi, et al [70] 0.70 Sn-Pb Pang, et al [101] 0.87 SAC0387 Kim, et al [92] 0.88 SAC405 Ahmer, et al [167] 1.00 SAC Jung, et al [168] 1.00 63Sn37Pb Dudek, et al [169] 1.00 SAC Pang, et al [170] 1.07 SAC at 25C Chi, et al [171] 1.10 SAC Lee, et al [98] 1.17 Sn3.5Ag7.5Bi…”