3.3.4. Corrosion Resistance Performance
Figure 7 shows the potentiodynamic polarization curves measured after the open-circuit potentials of the AlZn/nickel-coated graphite coatings stabilized.
Table 7 shows the Rp fitting data of AlZn/Gr-Ni. The observation of potential changes reveals that the self-corrosion potential of the annealed coatings generally shifts upward, indicating a lower tendency for corrosion. However, the anodic sections of the polarization curves do not show a distinct passive region, suggesting that no passivation film was formed on the coating surface during corrosion.
This might be due to the initial self-passivation of the coating surface, which raised the self-corrosion potential. Among the coatings, the 10Gr-Ni coating in the cold-sprayed state exhibited the best corrosion resistance. As the nickel-coated graphite content increases, porosity also increases, leading to reduced corrosion resistance. For the 20Gr-Ni coating, although the corrosion potential rises after annealing, the self-corrosion current is slightly higher overall, resulting in a slight decrease in corrosion resistance, but the effect is not significant.
3.3.5. Residual Stress
During the cold spraying process, as powder particles are deposited onto the substrate at high velocities, their kinetic energy is converted into thermal energy and a portion of the deformation work is retained within the metal powder, resulting in residual internal stresses. When the sprayed powder consists of a mixture of different powders, the plastic deformation of the particles can vary, leading to internal stresses between particles. After annealing treatment, the stress state on the coating surface changes. By calculating the residual stress on the coating surface, one can compare the effects of different annealing temperatures on the surface properties of the coating, further optimizing the study of aluminum busbar repair coatings.
In nanoindentation technology, mathematical models are commonly used to calculate the residual stress on a material’s surface. Suresh proposed a theoretical model for measuring residual stress in 1998, focusing on equi-biaxial residual stress [
22]. Yun-Hee Lee and colleagues also introduced three models for measuring residual stress in 2002, 2003, and 2004, with the first two models addressing equi-biaxial residual stress and the third extending to non-equi-biaxial, or biaxial stress [
23,
24,
25].
Suresh’s theoretical model assumes that residual stress and residual plastic strain are equi-axial and homogeneous at depths at least several times greater than the indentation size, and that residual stress has no effect on the material’s hardness [
22]. The mechanical model is described by the Formula (7):
Due to the presence of two types of residual stress conditions on the material surface—residual tensile stress and residual compressive stress—the formulas for calculating residual stress vary: For residual tensile stress with a fixed load, the calculation formula is given by Equation (8). For residual compressive stress with a fixed indentation depth, the calculation formula is given by Equation (9):
where
H is the material hardness,
h0 is the indentation depth of a sample without residual stress, and
h is the indentation depth of a sample with residual stress. Correspondingly,
A0 is the indentation area of a sample without residual stress, and
A is the indentation area of a sample with residual stress.
When residual tensile stress is present:
With a fixed applied load, the calculation formula is given by Equation (10).
With a fixed indentation depth, the calculation formula is given by Equation (11).
α is the angle between the surface of the indenter and the material surface, varying with different indenter shapes; for example, the Berkovich indenter has an angle of 24.7° with the contact surface. In Suresh’s model [
22], a sample without residual stress is needed for reference calculations, typically replaced by an annealed sample in practical computations. To determine the stress state on the material surface, the loading curve from the load–displacement curve of the material surface is analyzed, as shown in
Figure 8 [
19]:
In
Figure 8, the solid line represents the load–displacement curve for a material surface under a no-stress condition. The curves above and below this line represent the load–displacement behavior under compressive and tensile stress conditions, respectively. It is evident that, for a given load, the displacement achieved under compressive stress is less than that under no-stress conditions, which in turn is less than the displacement achieved under tensile stress. Therefore, the relative positions of these curves can be used to determine the stress state on the material surface.
In 2002, Yun-Hee Lee extended the biaxial-stress-state model of Suresh and others by assuming that the hardness remains constant during the experiment, while the slope of the loading curve changes. When the indentation depth is fixed, the appearance of the indentation changes accordingly [
23]. This is because equi-biaxial tensile stress can be considered as fluid static stress plus uniaxial stress in the same direction as the indenter load, while equi-biaxial compressive stress can be considered as fluid static stress plus uniaxial stress in the opposite direction of the indenter load. Therefore, as the material surface transitions from tensile stress to no-stress, and then to compressive stress, the indentation surface gradually changes from a depressed state to a piled-up state, and the effective contact area between the indenter and the material also changes. This allows for the calculation of residual stress on the coating surface from the ratio of load difference to effective contact area.
Subsequently, Yun-Hee Lee decomposed the equi-biaxial residual stress tensor into two components: the spherical stress tensor and the deviatoric tensor [
24]. The stress model is described by Equation (12):
In 2004, Yun-Hee Lee expanded on existing research by further subdividing the stress states on the material surface into the following: equi-biaxial stress, non-equi-biaxial stress, uniaxial stress, and pure shear stress. Equi-biaxial and uniaxial stresses are further categorized into tensile and compressive stresses. This led to the development of a new, more comprehensive model for residual stress on material surfaces [
25], described by Equation (13):
In this experiment, nanoindentation was used to test 20Gr-Ni coatings subjected to different annealing temperatures with a 2000 nm indentation depth. The procedure included the following: (1) loading the indenter at a constant rate of 10 nm/s to the maximum load; (2) maintaining the maximum load for 10 s to minimize the impact of material creep; and (3) unloading at a constant rate of 10 nm/s. Each sample was indented eight times, avoiding defects and areas with uneven composition. The data were fitted after excluding the curves with the maximum and minimum deviations to obtain the load–displacement curves for the cold-sprayed state and annealed coatings at 200 °C, 300 °C, and 400 °C, as shown in
Figure 9.
In the experiment, the 20Gr-Ni coating annealed at 200 °C was used as a reference sample with no residual stress, while the cold-sprayed and other temperature-treated samples were tested for residual stress.
Table 8 shows the residual stress of Gr-Ni coatings with different heat-treatment temperatures. As the indenter penetrated deeper, the load increased, and a small plateau was observed during the load-holding phase. Upon unloading, the elastic deformation was released, returning to the contact depth. When using the 200 °C annealed sample as the reference, the loading curves of all coatings were below it, indicating that the surface residual stress was compressive, with the maximum residual stress of 0.129 GPa observed at 400 °C. As the temperature increased, the cohesive forces between particles in the coating grew, resulting in higher residual stress values.