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Figure 3 Vibration displacement as a function of crack location for the AFM nanomachining.
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Figure 3 depicts the vibration displacement which is a function of crack location for the AFM nanomachining with h = 1/30, kc = 0.4, and r = 0.9.
Compliance of each specimen is plotted as a function of crack length.
By repeating this process, the critical load for propagation of the crack is obtained as a function of crack size.
Numerical results for stress intensity factors and the crack contact length are obtained as a function of crack spacing.
The second surrogate model is trained using planar crack growth simulation to calculate the stress intensity factor as a function of crack size, crack orientation, and load magnitude for use in planar crack growth analysis.
We evaluated the microfracture density of 10 specimens as a function of crack surface area per unit volume (Table 2).
Under compression the propagation fracture toughness (characterized by change in energy release rate as a function of crack density) increases with increase in crack density.
Four-point bend fracture experiments are performed where the applied crack-driving forces are computed as a function of crack length.
The frequency response functions, function of crack location and size, are approximated by means of surface-fitting techniques.
A computational fluid dynamics model has been developed to understand how the healing agent spreads in the crack as a function of the crack width.
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