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Energy Materials
Materials Science and Engineering for Energy Systems
Volume 13, 2018 - Issue 2
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HIDA 7: Life/Defect Assessment and Failures in High Temperature Power Plant

On the development of creep damage constitutive equations: a modified hyperbolic sine law for minimum creep strain rate and stress and creep fracture criteria based on cavity area fraction along grain boundaries

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Pages 323-332 | Received 16 Jun 2017, Accepted 03 Oct 2017, Published online: 17 Nov 2017

Figures & data

Table 1. The variation of creep cavitation coefficient A [Citation5].

Figure 1. The variation of creep cavitation coefficient A with different variations of stress and temperature [Citation6].

Figure 1. The variation of creep cavitation coefficient A with different variations of stress and temperature [Citation6].

Figure 2. Comparison of conventional hyperbolic sine law with experiment [Citation8] for 2·25Cr–1Mo steel [Citation9].

Figure 2. Comparison of conventional hyperbolic sine law with experiment [Citation8] for 2·25Cr–1Mo steel [Citation9].

Figure 3. Comparison of conventional hyperbolic sine law with experiment [Citation10] for 0·5Cr–0·5Mo–0·25 V steel [Citation9].

Figure 3. Comparison of conventional hyperbolic sine law with experiment [Citation10] for 0·5Cr–0·5Mo–0·25 V steel [Citation9].

Figure 4. Comparison of modified hyperbolic sine law with the conventional one and experimental data [Citation8] of 0·5Cr–0·5Mo–0·25 V steel [Citation9].

Figure 4. Comparison of modified hyperbolic sine law with the conventional one and experimental data [Citation8] of 0·5Cr–0·5Mo–0·25 V steel [Citation9].

Figure 5. Comparison of modified hyperbolic sine law with the conventional one and experimental data [Citation10] of 2·25Cr–1Mo steel [Citation9].

Figure 5. Comparison of modified hyperbolic sine law with the conventional one and experimental data [Citation10] of 2·25Cr–1Mo steel [Citation9].

Table 2. The typical functions between minimum creep strain rate and stress [Citation14].

Figure 6. Experimental data of minimum strain rate and stress at 600 °C under 70–200 MPa for P91 steel [Citation11].

Figure 6. Experimental data of minimum strain rate and stress at 600 °C under 70–200 MPa for P91 steel [Citation11].

Figure 7. The modelling result of conventional hyperbolic sine law compared with experimental data of P91 steel.

Figure 7. The modelling result of conventional hyperbolic sine law compared with experimental data of P91 steel.

Figure 8. The modelling result of linear power law compared with experimental data of P91 steel.

Figure 8. The modelling result of linear power law compared with experimental data of P91 steel.

Figure 9. The modelling result of modified hyperbolic sine law compared with experimental data for P91 steel.

Figure 9. The modelling result of modified hyperbolic sine law compared with experimental data for P91 steel.

Figure 10. The comparison between different function of minimum creep strain rate and applied stress for P91 steel.

Figure 10. The comparison between different function of minimum creep strain rate and applied stress for P91 steel.

Figure 11. Probability density function of cavity equivalent R for P91, experimental data from ref [Citation21].

Figure 11. Probability density function of cavity equivalent R for P91, experimental data from ref [Citation21].

Table 3. The value of U′ for P91 at 600 °C.

Table 4. The value of U′ for P91 at 625 °C.

Figure 12. The trend of the values of U′ under different stress and temperature.

Figure 12. The trend of the values of U′ under different stress and temperature.

Table 5. The number of cavities at failure under a range of stress levels [Citation12].

Table 6. The relationship between the value of A2 and stress.

Figure 13. The trend of cavity nucleation rate coefficient A2 and stress.

Figure 13. The trend of cavity nucleation rate coefficient A2 and stress.