首页> 外文会议>ASME turbo expo: turbine technical conference and exposition >AN ENERGY-BASED FRAMEWORK TO DETERMINE THE FATIGUE STRENGTH AND FATIGUE DUCTILITY PARAMETERS FOR LCF/HCF LIFE ASSESSMENT OF TURBINE MATERIALS
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AN ENERGY-BASED FRAMEWORK TO DETERMINE THE FATIGUE STRENGTH AND FATIGUE DUCTILITY PARAMETERS FOR LCF/HCF LIFE ASSESSMENT OF TURBINE MATERIALS

机译:用于确定涡轮材料LCF / HCF寿命的疲劳强度和疲劳延性参数的基于能量的框架

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摘要

An energy-based framework is developed to determine the fatigue strength parameters of Basquin equation and the fatigue ductility parameters of Manson-Coffin equation to predict fatigue life of a steam turbine material. The proposed framework is based on assessing the complete energy necessary to cause fatigue failure of a material. This energy is considered as a fundamental material property and is known as fatigue toughness. As a first approximation, the fatigue toughness is equivalent to the monotonic tension energy of a material. This assumption was experimentally verified for weld metal of a weld joint constituent of a turbine rotor and for aluminum 6061-T6. However, in case of base metal of the weld joint constituent, the fatigue toughness was found to be higher than the monotonic energy. From the fatigue toughness and the experimentally determined fatigue life at two different stress levels, the cyclic parameters of Ramberg-Osgood constitutive relation that describes the hysteresis stress-strain loop were calculated. Next, the coefficients and exponents of Basquin and Manson-Coffin equations were expressed as functions of fatigue toughness and cyclic parameters of a material. The predicted fatigue life obtained from the present energy-based framework was found to be in a good agreement with the experimental data.
机译:建立了基于能量的框架,以确定Basquin方程的疲劳强度参数和Manson-Coffin方程的疲劳延性参数,以预测汽轮机材料的疲劳寿命。提出的框架基于评估导致材料疲劳失效所需的全部能量。该能量被认为是基本的材料性能,并且被称为疲劳韧性。作为第一近似,疲劳韧性等于材料的单调张力能。对于涡轮转子的焊接接头组成的焊接金属和铝6061-T6,已通过实验验证了该假设。然而,在焊接接头成分为贱金属的情况下,发现疲劳韧性高于单调能量。从疲劳韧性和实验确定的两种不同应力水平下的疲劳寿命,计算了描述滞后应力-应变环的Ramberg-Osgood本构关系的循环参数。接下来,Basquin和Manson-Coffin方程的系数和指数表示为材料的疲劳韧性和循环参数的函数。发现从当前基于能量的框架获得的预测疲劳寿命与实验数据非常吻合。

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