3.1 Densification and hardness measurement results
Al2O3, Al2O3/ZrO2, Al2O3/Ni, Al2O3/Cr2O3, Al2O3/Ni+ZrO2, and Al2O3/Ni+Cr2O3 compositions (abbreviated as A, AZ, AN, AC, ANZ, ANC, respectively) were prepared under the same conditions as the specimens produced for the quasi-static mechanical tests in the previous study as explained [21]. To produce samples with twice the thickness of the samples produced in the previous study, the vibrator was used for a more compact and homogeneous distribution of the powder in the steel mold before uniaxial pressing. As it is stated in the literature, the steps of uniaxial pressing are as follows; i) shear and rearrangement of the powder particles; ii) fragmentation of the powder particles; and iii) elimination of voids [25]. In ceramic processing, polymer binders are generally added to the system to give some plasticity and to improve the green strength. Also, the vibration allows for better packaging and rearrangement of powders [26]. The use of the vibrator for packaging powders before uniaxial pressing and the following cold isostatic pressing was more effective method than manual shaking for preparing the specimens. So, compared to the previous study, the sintered density of A increased to 97.6 from 95.7, AN to 95.3 from 92.8, AC to 97.8 from 96.7, ANZ to 98.6 from 97.7 and ANC to 96.3 from 94.8 without changing the sintering temperature (1550°C), holding time (2 h) and sintering atmosphere (90% Ar+ 10% H2). On the other hand, there was no significant difference in the green density values compared to the strength samples in the previous study and again 56-60% values were obtained. In Table 1, the green and the sintered density values of the specimens for each composition are given.
Table 1. The green and the sintered density (%) values of the produced specimens with different compositions and the Vickers hardness values.
Composition
|
Green density (%)
|
Sintered density
( %)
|
Vickers Hardness (GPa)
|
A
|
60
|
97.6
|
21.6 ± 0.9
|
AZ
|
60
|
98.3
|
21.7 ± 0.9
|
AN
|
59
|
95.3
|
23.4 ± 0.8
|
AC
|
58
|
97.8
|
22.6 ± 1.0
|
ANZ
|
58
|
98.6
|
24.8 ± 1.0
|
ANC
|
56
|
96.3
|
24.8 ± 1.0
|
Table 1 also shows the Vickers hardness values of all the compositions. In their previous work, Kafkaslıoğlu and Tür proposed an exponential relation (H=Hoe-4.2(1-p)) estimate the hardness of Al2O3-based composites that increases with the increasing relative density [6]. The relation plot is given in Fig. 2 to compare the hardness values of all the compositions both in previous work and the present work together and to show whether the effect of additives on hardness depends on density [21]. H0 is the hardness of the fully dense material, p is the porosity. By regression analysis, it was found that H0 = 23.6 GPa.
The higher hardness value of AZ composites was attributed to the better densification compared to the pure Al2O3 in the previous study. In the present study, A and AZ samples have similar hardness values since the difference in density is quite small and their hardness values follows the empirical equation in Fig. 2. A significant increase in hardness was attained for both ANZ and ANC compositions with hardness around 24.8 ± 1.0 GPa which means ∼15% improvement compared to the pure Al2O3. Even though AN and ANC compositions have lower densities than the pure Al2O3, their hardness values are above the solid line and it shows that Ni addition has a positive effect on the hardness of the material. The hardening effect of Ni particles close to 100 nm size scale is demonstrated and attributed to Hall Petch effect, e.i. small particle sizes limit dislocation motion increasing the yield strength and the hardness of nanometals [27]. It appears that the existence of Ni particles with average particle size near the nanometric value contributes to the hardness for the produced Ni-containing nanocomposites [28]. Ni addition to AZ composites resulted in 14% hardness increase indicating the hardening effect of Ni particles despite the nearly same relative density of AZ and ANZ compositions.
A hardness increase was reported for Al2O3–Cr2O3 substitutional solid solution in the literature although there are other results that the solid solution effect was not so active for the hardening of the material [8,29,30]. For this study, the hardness of the material increased with the addition of Cr2O3 for both the pure Al2O3 and AN composite. Even though the relative density of A and AC were similar in the present study, ~5 % hardness increase with Cr2O3 addition for the pure Al2O3 was obtained. The results indicate the presence of an effect of solid solution formation between Al2O3-Cr2O3 on the hardness. It was attributed to the differences in ion sizes of Cr3+ (0.076 nm) and Al3+ (0.068 nm) that generates localized compressive stresses in the crystal lattice in the formation of substitutional solid solution [31]. It is expressed as grain boundary modification and ion-misfit strains promotes the strengthening of the interface [32]. The grain boundary strengthening could also contribute to the hardening of the ceramic by preventing the microcracking and permanent deformation at the grain boundaries.
Fig. 2. The average hardness of the compositions as a function of relative density (filled squares represent the values belonging to the previous work samples, empty squares are belonging to the present study)
3.2 Low velocity drop weight impact test results
Low energy drop weight impact tests were carried out for all the compositions with 9 specimens for each. The experimental results were analyzed in terms of impact forces acting on the specimens, fracture damage mechanisms, and the comparison of fractures based on their composition depending on their impact energy levels. By using the experimental data obtained from the device software, force/energy-time, and force-energy/displacement graphs were drawn. One specimen from each composition were hit at 5 J (1.71 m/s impact velocity, 150 mm drop height), specimens belonging to AZ, AN, and AC compositions failed, and A, ANZ and ANC specimens survived with no apparent damage. Then, a second specimen from AZ, AN, and AC compositions were hit at the same impact energy level and they also failed. So, it was checked whether the fractured state was repeated or not for the same 5 J level. All remaining composition specimens were tested sequentially, adjusting the device for 8 J (2.17 m/s, 240 mm drop height). For an impact energy level of 8 J all of the alumina specimens failed including the specimens that did not break at 5 J before. According to the non-damaged state at an impact energy level of 8 J, the hit was made for an impact energy level of 10 J (2.42 m/s, 300 mm) and 12 J (2.65 m/s, 359 mm), respectively. All specimens of AZ, AC, ANC compositions failed for 8 J impact energy level. For AN composition, only one sample was hit at 8, 10, and 12 J, and this specimen did not fail, and crack formation was not observed. All remaining AN specimens failed at 8 J. Unlike other compositions, 3 of the specimens belonging to the ANZ composition failed at 8 J, 3 at 10 J, and the remaining 3 at 12 J impact energy level. The summary of whether to fail at different impact energy levels for all composition specimens is given in Table 2. During the experiments, the WC tip was broken, so the tip had to be replaced with a new one, and the relevant sample data was canceled due to the erroneous data received after the tip was broken. In addition, several times have been encountered with the error of not receiving data due to the software error. For these reasons, it was not possible to obtain data from all 9 specimens of the compositions.
Fig. 3 shows the force/energy-time and force/ energy-displacement plots of the pure Al2O3 and ANC specimens that failed at 8 J impact energy level. Also, force/energy-time and force/energy-displacement graphs are similar for all the other compositions. When the force-time graphs are examined, an oscillating curve is seen. After the maximum point (Fmax) was reached, the force decreased following the oscillating curve and eventually become zero. Oscillations in this curve indicate the compressive stresses created in the specimen by the WC tip hit and the tensile stresses reflected from the specimen bottom surface. Compressive and tensile stress waves are thought to interfere. The peaks seen as local minimums correspond to the damping points of the waves. The period of the wave of force-time graphs was calculated as approximately 0.07 ms by averaging the time between peaks of the waves from the graphs. The entire impact event took about 0.8-0.9 ms in all the compositions. When the force/energy-displacement graphs of the specimens are examined, rebound occurs after the maximum deformation point. This means that the elastic energy in the system is recovered. However, it is seen that in all experiments, the targeted impact energy levels (5, 8, 10, 12 J) could not be reached. It seems that the energy difference has gone to the fixing and placement of the underlying system of the specimen (ceramic plate placed on the steel plate) during the experiments. Also, the presence of both the ceramic and steel backing system test setup used for this study makes it difficult to obtain the exact impact energy information of the broken sample simply from the specimen. Some of the energy is transferred to the support system. For this reason, data such as the amount of energy per unit fracture surface and how much energy the material absorbed could not be obtained from the data obtained after the drop weight test for the specimens.
Table 2. Summary of whether to fail at different energy levels for all the composition specimens (S: survived; F: failed specimen).
|
5 J
|
8 J
|
10 J
|
12 J
|
A
|
|
|
|
|
AZ
|
|
|
|
|
AN
|
|
|
|
|
AC
|
|
|
|
|
ANC
|
|
|
|
|
ANZ
|
|
|
|
|
Fmax values obtained for all compositions according to the low energy drop weight impact test results are given in Table 3. As it is seen, the highest average Fmax value was obtained for ANZ composition at 12 J energy level (26617 N). In addition, for ANZ composition, the second highest Fmax value at 10 J energy level was 25605 N. Generally, all compositions have higher Fmax values for 8 J energy level than the pure Al2O3. The high Fmax value in the ceramic material is the desired property considering the abrasive and crusher function of this material used in the armour system; the greater the force for certain impact energy, the more penetrator damage if the material is hard enough [20]. The composition of ANZ, with its 24.8 GPa hardness and high Fmax values, stands out in all compositions in terms of the possibility of causing more damage to a penetrator.
Fig. 3. The force/energy-time and force/ energy-displacement plots of the pure Al2O3 (a and b) and ANC (c and d) specimens failed at 8 J impact energy level.
Table 3. Average Fmax values (N) of the drop weight test of all composition at corresponding failure energy levels.
|
5 J
|
8 J
|
10 J
|
12 J
|
A
|
|
19566
|
|
|
AZ
|
13525
|
20260
|
|
|
AN
|
16906
|
21620
|
|
|
AC
|
15989
|
21953
|
|
|
ANC
|
|
22014
|
|
|
ANZ
|
|
21468
|
25605
|
26617
|
For the ANZ composition, force/energy-time graphs of the survived specimen for 8 J and the same specimen fractured for 12 J impact energy level are given in Fig. 4 to compare the failed and survived cases. The Fmax increased with increasing impact energy level during testing. It is seen that the energy level required for the initiation of damage in the specimen, the propagation of the crack and the material to fracture and lose its integrity are above 8 J for this specimen. The highest Fmax value was read for 12 J energy level. In the force-time graph obtained for 12 J, the sudden drops in the peaks are sharper and more distinct. The difference between the failed and the survived specimen graphs may be due to lateral stress wave interferences eliminated in the case of fragmentation of the specimen. At the force-time histories, sudden drops indicated the fracture; if there was no-fail, it did not show sharp drops.
Fig. 4. Force/energy-time graphs of a survived ANZ specimen for 8 J and failed for 12 J impact energy level.
The drop weight impact test is a convenient test in terms of characterizing and understanding the damage mechanism of the material and the order of damage. Sherman and Brandon [19] stated in their study that main damage mechanisms and sequences developed in ceramic material during testing are [17]:
- Tensile radial crack network formation (starts at the lower surface of the material and spreads towards the upper surface)
- Cone formation
- Fracture and crushing of the cone structure
After hitting the penetrator to material, tensile radial cracks occur on the ceramic material. The network of radial cracks that begin at the bottom surface of the ceramic material is the result of tensile stresses that correlate with a regional flexure deformation, leading to a point load applied at the contact interface. A fracture occurs under tensile stress because ceramics have lower tensile strength than compressive strength. Radial cracks (like elliptical cracks) spread over the upper surface. The size of the coarse ceramic fragments is the result of the number of radial cracks and it is the main reason that reduces the material's efficiency at overcoming multiple impacts [19].
Cone crack formation occurs after the formation of tensile radial cracks. The initiation of cone cracking is a slip-dominant mechanism, whereas its propagation is driven by a tensile effect. Cone crack formation occurs after radial crack formation, producing a suitable stress gradient at the edges of the contact zone. The cone cracks propagate as soon as a sufficiently high-stress gradient is produced, and the direction of the cone crack follows the maximum regional tensile stress path. If the compressive stress in the penetrator cannot reach the compressive strength of the material, it will continue to enter the material. Consequently, the material inside the cone will be fractured by pulverizing into various part sizes up to very fine ceramic powder [19].
The formation of radial and cone cracks, fracturing and crumbling of the cone structure determined by visual inspection occurred in all the composition specimens subjected to the drop weight impact test. It is understood that the main stages of the damage mechanism for the respective compositions are not dependent on composition and are valid for all. As an example of these cases, the radial cracks and the cone formation occurring after the drop weight test at 8 J in a specimen belonging to ANC composition are shown in Fig. 5 and Fig. 6. In all the specimens, a complete puncture occurred in the area in contact with the WC tip and the diameter of the hole is approximately the same as the WC tip (5 mm) in the frontal face. Because the impact energy levels are relatively low and close to each other, and the mechanical behaviors differ slightly from sample to sample in ceramic materials, the energy level-broken part number relationship between the compositions could not be established.
Fig. 5. Radial cracks and cone formation by drop weight test at 8 J in a specimen of composition ANC (specimen diameter is 28 mm).
In Fig. 6, a detailed view of the cone formation in a specimen belonging to the ANC composition and a schematic representation of the cone structure, the cone cracks and pulverized parts are given. Considering the ceramic armour applications, the cone-shaped fracture that occurred in the ceramic under impact is believed to be positive. When the penetrator hits the ceramic armour front face, it enables the impact force which is effective in a small area to spread to a wider area in its transmission to the support plate behind the ceramic [20].
Fig. 6. The appearance of cone crack in a specimen of ANC composition after drop weight test at 8 J,schematic, b) remote view, c) close-up view.
The damage mechanisms are common in all the compositions, but the volume of conical frustum may differ depending on the composition. Yamada et al. [33] stated in their study that the volume of the cone is higher, and the energy consumed by surface formation is smaller in transgranular-fractured ceramics than in intergranular-fractured ones. Conversely, there will be usually a combination of the two failure modes, but this will depend on various effects like the packing structure, grain size, the strength of the grain boundary material, loading conditions (static or dynamic) [11,12]. In this study, the volume of conical frustum was estimated from the thicknesses and areas of the holes formed on the frontal and back faces of the specimens for each composition. The graph of the average volume of frustrum and its standard deviation by composition is given in Fig. 7. The volume values are estimated by considering the average conical frustum value for failed samples at all energy levels (8 J for A, 5 J and 8 J for AC, AZ, AN, 8 J for ANC and 8 J, 10 J, 12 J for ANZ) for each composition since there are not enough samples to calculate for each impact energy level. The impact energy applied to the ceramic material may have an influence on the volume of the frustrum; however, the difference in measured volumes for different energy levels for each composition is relatively small and justifies the combining of data. As it is seen in Fig. 7, A, AN and AZ have similar average volumes of conical frustum, AC has slightly high average value, but ANC has the highest and ANZ has the lowest value. For the Cr2O3 containing compositions, compressive stresses that were generated in the Al2O3 lattice due to ion size difference while forming substitutional solid solution may increase the stored energy during failure through residual stresses. This residual stress energy would be released and increase the effective crack driving energy and may result in larger conical frustum volume. ANZ has the highest Fmax value and failed at the highest energy level among the compositions. So, it is possible to say that the ANZ consumed more energy while breaking and therefore a smaller volume cone formation was observed in these specimens.
Fig. 8. shows the SEM micrographs of fracture surfaces of all the compositions after the drop weight impact tests. As it is seen, the pure Al2O3 (Fig.8a) has a mix (intergranular+transgranuler) fracture mode with transgranular mode being more dominant. All the compositions other than ANZ also have a mixed (intergranular+transgranuler) fracture mode. In contrast, the crack propagation in ANZ composition was in the intergranular mode. These results coincide with the conclusion of Yamada et al. [33] that the volume of the cone is smaller, and more energy was consumed for intergranular-fractured specimens.
Fig. 7. The average volume of conical frustum structure and its standard deviation depending on the compositions.
During the early stages of penetration into a ceramic armour material, both intergranular and transgranular fracture mode are likely to occur, and intergranular cracking is more beneficial in terms of resistance to penetration because the cracks have to follow along more convoluted pathways around the grains, thus increasing the time for fragmentation to occur [11]. Accordingly, it is possible to predict that ANZ may be a more attractive material against a penetrator damage with intergranular cracking behavior.
Fig. 8. The fracture surfaces of the compositions, a) A, b) AN, c) AC, d) AZ, e) ANC, f) ANZ after the low energy drop weight impact tests (micrograph scale is 5 mm)