Abstract

Damage in the form of reduction in tensile residual strength due to combinations of thermal fatigue and time of exposure to maximum temperature is modeled using linear life-fraction modeling with the addition of an interaction term between cyclic and time-dependent contributions. Data from titanium alloys reinforced with SiC fibers involving thermal cycling, thermal cycles with hold times at maximum temperature, and long-term exposure at high temperature are used to determine model constants. A better representation of data is achieved by treating damage accumulation due to cyclic and hold-time effects as nonlinear functions of cycles and hold time, respectively, using power-law forms. Hold-time effects are found to accumulate damage in a highly nonlinear fashion, with the greatest amount of damage occurring for the shortest times. The differences between an interaction model and nonlinear model are discussed when applying them to fatigue-life prediction as well as in describing damage.

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