Formulation of high-temperature strength equation of 9Cr-ODS tempered martensitic steels using the Larson-Miller parameter and life-fraction rule for rupture life assessment in steady-state, transient, and accident conditions of fast reactor fuel

Miyazawa, Takeshi   ; Tanno, Takashi  ; Imagawa, Yuya ; Hashidate, Ryuta ; Yano, Yasuhide  ; Kaito, Takeji ; Otsuka, Satoshi   ; Mitsuhara, Masatoshi*; Toyama, Takeshi*; Onuma, Masato*; Nakashima, Hideharu*

This paper discusses the applicability of J.L. Straalsund et al.'s technique for combining the Larson-Miller parameter (LMP) and life-fraction rule to form a single high-temperature strength equation for 9Cr- oxide-dispersion-strengthened (ODS) tempered martensitic steels (TMS). It uses the extensive dataset on creep rupture, tensile, and temperature-transient-to-burst tests of 9Cr-ODS TMS cladding tubes in the -phase, /-duplex, -phase matrices, which are accumulated by the Japan Atomic Energy Agency so far. The technique is adequately applicable to 9Cr-ODS TMS cladding tubes. A single high-temperature strength equation expressing the mechanical strength in different deformation and rupture modes (creep, tensile, temperature-transient-to-burst) is derived for 9Cr-ODS TMS cladding tubes. This equation can predict the rupture life of the cladding tubes under various stresses and temperatures over time. The applicable range of the high-temperature strength equation is specified in this study and the upper limit temperature for the equation is found to be 1200C. At temperatures higher than 1200C, the coarsening and aggregation of nanosized oxide particles and the to phase transformation are reported in previous studies. The high-temperature strength equation can be well applied to the creep and tensile strength in the -phase matrix, the creep strength in the -phase matrix and the temperature-transient-to-burst strength in both phases except for the low equivalent stress (43 MPa) at temperatures exceeding 1050C. The mechanism of the notable consistency between creep and tensile strength in the -phase matrix is discussed by analyzing the high-temperature deformation data in the light of existing deformation models.