Abstract
Based on the orthogonal experiment results, the significance of process parameters of near-β forging+solution and aging was analyzed. The effect of process parameters on the microstructure of TA15 alloy was discussed, and the proper process parameters were obtained to achieve the tri-modal microstructure with excellent properties. Results show that the deformation temperature, solution temperature, and solution duration are the most important process parameters, which affects mostly the volume fraction and diameter of the equiaxed αp phase, the volume fraction of the lamellar αs phase, and the thickness of the lamellar αs phase, respectively. The optimal processing parameters are 970 °C/0.1 s-1/deformation degree of 60%/water quenching+930 °C/1.5 h/air cooling+550 °C/5 h/air cooling.
Science Press
TA15 (Ti-6.5Al-2Zr-1Mo-1V) alloy is a typical near-α tita-nium alloy and has been widely used in the manufacture of the key load-bearing structural parts of advanced aircraft. The excellent comprehensive mechanical properties of TA15 alloy depend on its internal microstructure characteristics[1-4]. Zhou et al[5] found that titanium alloys with tri-modal micro-structure, which consists of 20vol% primary equiaxed αp phase, 50vol%~60vol% secondary lamellar αs phase, and transformed β matrix, can meet the service requirements. For TA15 alloy, the process of near-β forging at 10~20 °C fol-lowed by water quenching (WQ) combined with solution and aging treatment (SAT) at 40~100 °C is an effective way to obtain the tri-modal microstructure[6], and it may solve the problems of distortion and even cracking of components caused by two times of WQ, which are the disadvantages resulting from the current near-β forging process combined with high-temperature toughening and low-temperature strengthening[7].
The modified near-β forging process includes the near-β forg- ing and subsequent SAT. The near-β forging not only affects the proportion of α and β phases as well as the morphology and distribution of equiaxed αp phase, but also results in distortion energy rise and crystal defects which provide the nucleation sites and promote the precipitation of lamellar αs phase during the subsequent cooling or heat treatment. Increasing the cooling rate after near-β forging leads to the changes of αs phase from β-α transformation in the cooling process to martensitic decomposition during the subsequent solution treatment[8,9]. The formation of the trimodal microstructure and the morphology of the component phases are jointly determined by the near-β forging and SAT. The characteristics of the component phases are sensitive to the process conditions and related coupling effects[10-13]. Mean-while, the influence of treatment processes on microstructure is heritable[14-16], which complicates the microstructure evolution, diversifies the microstructure morphologies, and impedes the controllable manufacture of tri-modal micro-structure. Besides, the tri-modal microstructure has strict requirements on the volume fraction and size of the com-ponent phases. Therefore, the reasonable parameter matching of the near-β forging and SAT to obtain the alloy with tri-modal microstructure and excellent performance needs further investigation.
The influence of deformation and heat treatment on the microstructure of near-α titanium alloys has been widely dis-cussed. It is found that for TA15 alloy, the volume fraction and size of equiaxed αp phase are decreased with increasing the deformation temperature, and they are increased firstly and then decreased with increasing the deformation degree[17-19]. The strain rate also has an important influence on the microstructure morphology. Zhu et al[20] found that the thermal deformation can cause the fracture and spheroidization of strip primary α phase, and the large strain can promote the grain refinement. Yu et al[21] found that when the two-phase field of alloy is forged and then air-cooled, the aspect ratio of the lamellar αs phase in Ti-6Al-4V alloy is decreased with increasing the deformation degree; while its volume fraction is increased with increasing the deformation degree or deformation temperature. He et al[16] revealed that after different β forging processes with a final heat treatment, different morphologies and sizes of component phases can be observed in TA15 alloy owing to the microstructure heritability. The influence of the deformation conditions on the microstructure has been widely investigated, but the effect of the subsequent heat treatment is rarely considered.
Zhu et al[22] concluded that increasing the cooling rate after α+β heat treatment can increase the growth rate of the equiaxed αp phase in TA15 alloy. Abbasi et al[23] suggested that for Ti-6Al-4V alloy, the size of α grains increases through the static spheroidization during the subsequent heat treatment, when the strain is too small to complete the dynamic spheroidization. This phenomenon is more obvious when the temperature is 870~920 °C. Xu et al[24] indicated that with prolonging the holding time of heat treatment, the size of equiaxed αp phase in Ti-17 alloy is increased and the static coarsening rate is reduced. Sun et al[17] demonstrated that for near-β forged TA15 alloy, the subsequent solution conditions can affect the volume fraction and morphology of equiaxed αp and lamellar αs phases. The main function of aging treatment is to homogenize and stabilize the alloy microstructure.
The above results indicate that the forging conditions (deformation temperature, deformation degree, strain rate) and SAT conditions (solution temperature, solution time, cooling mode, and aging temperature) dissimilarly affect the volume fraction and size of the component phases in the final alloy microstructure. However, those results cannot be directly used for the tri-model microstructure. Many thermomechanical processing parameters and microstructure characteristic parameters are involved. Thus, the orthogonal experiment was used in this research to conduct the analyses, providing an effective study of the effect of the deformation and heat treatment conditions on the final microstructure parameters.
In this research, the effects of the near-β forging and SAT on the microstructure of TA15 alloy were investigated through orthogonal experiments. The significant influence factors on the volume fraction and size of the equiaxed αp and the lamellar αs phases were analyzed. A reasonable parameter matching was determined to obtain the alloy with a desired tri-modal microstructure.
The forged billet of TA15 alloy (Western Superconducting Technologies Co., Ltd) was used, and its chemical compo-sition is shown in Table 1. The raw TA15 alloy was smelted thrice by a vacuum consumable electric arc furnace, and then the original billet was obtained by blanking, forging, and annealing under the condition of 820 °C/150 min/air cooling (AC). The original billet shows a typical equiaxed structure with 51.0vol% equiaxed αp phase with average diameter of 11.0 μm and average aspect ratio of 1.71, as shown in Fig.1. The measured β-transus temperature is 985~990 °C.
Table 1
Chemical composition of forged billet of TA15 alloy (wt%)
Al | Zr | Mo | V | Si | C | Fe | O | N | H | Ti |
6.75 |
2.23 |
1.78 |
2.24 |
<0.04 |
<0.006 |
0.14 |
0.12 |
<0.002 |
0.002 |
Bal. |
Fig.1 Original microstructure of forged billet of TA15 alloy
The cylindrical specimens with the size of Φ10 mm×15 mm were machined from the forged billet by wire cutting, compressed at near-β temperatures by a Gleeble-3500 thermal simulator with a constant strain rate, then water quenched immediately, and finally subjected to SAT. The thermome-chanical processing route is displayed in Fig.2. Subsequently, the specimens for microstructure observation were mechan-ically polished and etched by a solution consisting of 9vol% HF, 27vol% HNO3, and 64vol% H2O. The microstructure observation was conducted by OLYMPUS PMG3 optical microscope (OM). The quantitative analysis was conducted by the Image-Pro Plus 6.0 image analysis software, and the relative errors were less than 5%.
Fig.2 Schematic diagram of different thermomechanical processes for different microstructures
In this research, the volume fraction and diameter of the equiaxed αp phase and the volume fraction and thickness of the lamellar αs phase were selected as evaluation indicators of the orthogonal experiment design. The near-β deformation temperature T1, deformation degree ε, strain rate , solution temperature T2, solution time t1, solution cooling mode, and aging temperature T3 were selected as influencing factors. The factors and levels of the near-β forging and SAT experiments are shown in Table 2. SAC indicates the slow air cooling. An orthogonal array OA18 (37) of these seven factors at different levels was employed to design the experiments, as shown in Table 3.
Table 2
Factors and levels of near-β forging and SAT experi-ments
Factor | Level |
---|
1 | 2 | 3 |
Deformation temperature, T1/°C |
965 |
970 |
975 |
Deformation degree, ε/% |
20 |
40 |
60 |
Strain rate, /s-1 |
0.01 |
0.1 |
1.0 |
Solution temperature, T2/°C |
930 |
940 |
950 |
Solution cooling mode |
WQ |
AC |
SAC |
Solution time, t1/h |
0.5 |
1.0 |
1.5 |
Aging temperature, T3/°C |
550 |
600 |
650 |
Table 3
Results and analyses of orthogonal experiments
No. | T1/°C | ε/% | /s-1 | T2/°C | Solution cooling mode | t1/h | T3/°C | Phase content/vol% | Diameter of equiaxed αp phase, d1/μm | Thickness of secondary lamellar αs phase, d2/μm |
---|
Equiaxed αp phase, V1 | Secondary lamellar, αs phase, V2 |
1 |
965 |
20 |
0.01 |
930 |
WQ |
0.5 |
550 |
21.43 |
24.51 |
8.61 |
0.96 |
2 |
965 |
40 |
0.1 |
940 |
AC |
1.0 |
600 |
20.21 |
29.13 |
7.31 |
1.26 |
3 |
965 |
60 |
1.0 |
950 |
SAC |
1.5 |
650 |
18.04 |
15.71 |
6.72 |
1.39 |
4 |
970 |
20 |
0.01 |
940 |
AC |
1.5 |
650 |
15.14 |
29.08 |
7.13 |
1.3 |
5 |
970 |
40 |
0.1 |
950 |
SAC |
0.5 |
550 |
12.91 |
27.85 |
6.67 |
1.26 |
6 |
970 |
60 |
1.0 |
930 |
WQ |
1.0 |
600 |
17.56 |
28.80 |
7.87 |
1.09 |
7 |
975 |
20 |
0.1 |
930 |
SAC |
1.0 |
650 |
14.28 |
31.08 |
8.76 |
1.02 |
8 |
975 |
40 |
1.0 |
940 |
WQ |
1.5 |
550 |
15.67 |
18.07 |
8.93 |
0.93 |
9 |
975 |
60 |
0.01 |
950 |
AC |
0.5 |
600 |
13.83 |
25.68 |
7.15 |
1.28 |
10 |
965 |
20 |
1.0 |
950 |
AC |
1.0 |
550 |
21.61 |
21.05 |
8.77 |
1.06 |
11 |
965 |
40 |
0.01 |
930 |
SAC |
1.5 |
600 |
20.11 |
40.19 |
8.34 |
1.44 |
12 |
965 |
60 |
0.1 |
940 |
WQ |
0.5 |
650 |
17.98 |
18.43 |
7.27 |
1.14 |
13 |
970 |
20 |
0.1 |
950 |
WQ |
1.5 |
600 |
13.24 |
36.27 |
7.45 |
1.41 |
14 |
970 |
40 |
1.0 |
930 |
AC |
0.5 |
650 |
18.90 |
29.2 |
7.72 |
1.01 |
15 |
970 |
60 |
0.01 |
940 |
SAC |
1.0 |
550 |
16.06 |
37.14 |
7.94 |
1.25 |
16 |
975 |
20 |
1.0 |
940 |
SAC |
0.5 |
600 |
17.43 |
18.84 |
8.51 |
0.95 |
17 |
975 |
40 |
0.01 |
950 |
WQ |
1.0 |
650 |
14.92 |
12.53 |
8.41 |
0.93 |
18 |
975 |
60 |
0.1 |
930 |
AC |
1.5 |
550 |
13.78 |
39.57 |
7.73 |
1.39 |
The mechanical properties were tested to further determine the reasonable processing parameters, and it was compared with those of alloys with the four traditional microstructures (equiaxed, bi-modal, basket-weave, and Widmanstätten micro-structures). The original forged billet is regarded as the forg-ing with equiaxed structure, and the forgings with bi-modal, basket-weave, and Widmanstätten structures were obtained by different thermomechanical processes, as shown in Fig.2.
The forgings were processed into standard tensile specimens for mechanical property tests based on the HB5143-96 and HB5195-96 standards. The mechanical property tests at room temperature and high temperature (500 °C) were conducted on an ENST-1196 tensile testing machine, and the tensile rate was 2 mm/min. Three specimens were examined for each processing route, and the average value of the mechanical properties was used.
2.1 Microstructures after near-β forging and SAT
Fig.3 shows the microstructures of TA15 alloys after the orthogonal experiments. It can be seen that all the micro-structures are composed of equiaxed αp phase, lamellar αs phase, and transformed β matrix, but the characteristic parameters of component phases change greatly under differ-ent processing conditions. In general, the volume fraction and the size of the lamellar αs phase are more sensitive to the processing condition than that of the equiaxed αp phase.
Fig.3 Microstructures of TA15 alloys after No.1~18 orthogonal experiments (a~r)
The lamellar αs phase dissolves in preference to the equi-axed αp phase during the heating and preservation of near-β forging, namely the α→β transformation[25]. Due to the high forging temperature, the volume fraction of equiaxed αp phase is small, and the deformation resistance of close-packed hexagonal (hcp) α phase is higher than that of body-centered cubic (bcc) β phase during near-β forging[26,27]. Therefore, the β-phase suffers the major deformation and the deformation amount of equiaxed αp phase is very small. The dynamic recrystallization of β phase is an important softening mechanism of near-β forging[28-31], which has an important influence on the β grains and subsequent formation of lamellar αs phase. After WQ followed by forging, the unstable martensite is formed due to the rapid cooling, and it is decomposed into lamellar αs phase and β matrix in subsequent solution treatment process. The lamellar αs phase nucleates at three positions: the equiaxed αp grain boundary, the martensite grain boundary, or the martensite interior, which is consistent with the results in Ref.[17,32]. In the whole process of near-β forging and SAT, the equiaxed αp phase mainly undergoes the partial dissolution, nucleation with growth, Oswald ripening, and slight deformation, while the lamellar αs phase undergoes the complete dissolution, nucleation with growth, Oswald ripening, and spheroidization. Obviously, the evolution of the lamellar αs phase shows more significant effect on the morphology.
In this research, the lamellar αs phase originates from the decomposition of martensite during the solution treatment, which naturally highly depends on the solution temperature. According to Fig.3c, 3h, 3l, 3p, and 3q, the lamellar αs phase with small volume fraction at high solution temperatures of 940 and 950 °C implies that the solution temperature has a noticeable influence on the volume fraction of the lamellar αs phase.
2.2 Significance analysis of process parameters
The significance analysis of each process parameter for their effect on the volume fraction and size of α phase was conducted. The range analysis method was adopted. Thus, two parameters of Kij and Rj were calculated, where Kij is the sum of the experiment results of the evaluation indicator j (the volume fraction of equiaxed αp phase-V1, the average diameter of equiaxed αp phase-d1, the volume fraction of lamellar αs phase-V2, and the thickness of lamellar αs phase-d2) under the corresponding factor of the level i, reflecting the dependence of the indicator on the factor, and Rj is the range of Kij, reflecting the significance of the factor on the evaluation indicator j. The larger the range, the more important the factor for the indicator, which is generally considered as the main factor affecting the indicator. Conversely, a small range usually means that the factor has little influence on the indicator.
Experiments were arranged according to the orthogonal scheme in Table 3, and the results are shown in Table 4. The volume fractions and sizes of equiaxed αp and lamellar αs phases are obtained under all conditions, as shown in Table 3. The significance analysis can be employed to quantitatively compare the dependence degree of the microstructure parameters on the process parameters. The range values R1~R4 of different factors for the volume fraction of equiaxed αp phase (V1), volume fraction of lamellar αs phase (V2), diameter of equiaxed αp phase (d1), and the thickness of lamellar αs phase (d2) are shown in Table 4, respectively. The significance orders and regularities of the factors affecting the evaluation indicators can be obtained as follows.
Table 4
Significance analysis results of process parameters for their effects on volume fraction and size of α phases
Factor | T1 | ε | | T2 | Solution cooling mode | t1 | T3 |
K11 |
119.38 |
103.13 |
101.49 |
106 |
100.8 |
102.5 |
101.5 |
K21 |
93.81 |
102.72 |
92.4 |
102 |
103.47 |
104.6 |
102.4 |
K31 |
89.91 |
97.25 |
109.21 |
94.6 |
98.83 |
95.98 |
99.26 |
R1 |
29.47 |
5.88 |
16.81 |
11.40 |
4.64 |
8.62 |
3.14 |
K12 |
149.02 |
160.83 |
169.13 |
193.35 |
138.61 |
144.51 |
168.19 |
K22 |
188.34 |
156.97 |
182.33 |
150.69 |
173.71 |
159.73 |
178.91 |
K32 |
145.77 |
165.33 |
131.67 |
139.09 |
170.81 |
178.89 |
136.03 |
R2 |
42.57 |
8.36 |
50.66 |
54.26 |
35.10 |
34.38 |
42.88 |
K13 |
47.02 |
49.23 |
47.58 |
49 |
48.54 |
45.93 |
48.65 |
K23 |
44.78 |
47.38 |
45.19 |
47.1 |
45.81 |
49.06 |
46.63 |
K33 |
49.49 |
44.68 |
48.52 |
45.2 |
46.94 |
46.3 |
46.01 |
R3 |
4.71 |
4.55 |
3.33 |
3.80 |
2.73 |
3.13 |
2.64 |
K14 |
7.25 |
6.7 |
7.16 |
6.91 |
6.46 |
6.6 |
6.85 |
K24 |
7.32 |
6.83 |
7.48 |
6.83 |
7.3 |
6.61 |
7.43 |
K34 |
6.5 |
7.54 |
6.43 |
7.33 |
7.31 |
7.86 |
6.79 |
R4 |
0.82 |
0.84 |
1.05 |
0.50 |
0.85 |
1.26 |
0.64 |
According to the range values of R1, the significance order of the factors affecting the V1 value is T1>>T2>t1>ε>solution cooling mode>T3. The volume fraction of the equiaxed αp phase is highly dependent on the forging temperature and it is decreased rapidly with increasing the forging temperature.
According to the range values of R2, the significance order of the factors affecting the V2 value is T2>>T3 >T1>solution cooling mode>t1>ε. Except for the deformation degree ε, all the factors show significant effects on the volume fraction of the lamellar αs phase, and the solution temperature plays the most important role. The volume fraction of lamellar αs phase is sharply decreased with increasing the solution temperature.
According to the range values of R3, the significance order of the factors affecting the average diameter d1 of the equiaxed αp phase is T1>ε>T2>>t1>solution cooling mode>T3. The influence degrees of the forging temperature T1 and the deformation degree ε are similar and are both significant. The average diameter of the equiaxed αp phase is decreased firstly and then increased with increasing the forging temperature, and it is decreased rapidly with increasing the deformation degree.
According to the range values of R4, the significance order of the factors affecting the thickness d2 of the lamellar αs phase is t1>>solution cooling mode>ε>T1>T3>T2. The solu-tion holding time t1 has the greatest influence on d2. The thickness of the lamellar αs phase is increased rapidly with prolonging the solution holding time.
Consequently, the volume fraction and diameter of the equiaxed αp phase, the volume fraction of the lamellar αs phase, and the thickness of the lamellar αs phase are mainly affected by the deformation temperature T1, the solution temperature T2, and the solution holding time t1, respectively.
2.3 Reasonable matching and effect of representative process parameters
The orthogonal experiment design can be used not only to analyze the significance of process parameters, but also to explore the reasonable matching for the parameters. In this research, V1, d1, V2, and d2 of the final microstructure are considered as the evaluation indicators to determine the feasible ranges of the process parameters. According to the relationship between the microstructure parameters and mechanical properties in Ref.[2,5,33,34], the desired ranges of V1, V2, d1, and d2 are set as 15%~20%, 25%~60%, 7~9 μm, and 1~1.5 μm, respectively. It is found that the microstructure with 20vol% equiaxed αp phase has a good combination of strength, ductility, and fracture toughness[2,5,34]. The microstructure with small equiaxed αp phase and long, thick, lamellar αs phase possesses good tensile strength, plasticity, impact toughness, and fracture toughness[33]. More and thicker lamellar αs phases can lead to higher strength and impact toughness at room temperature and high temperatures[17]. Therefore, more and finer equiaxed αp phase as well as more and thicker lamellar αs phase is preferred in their target ranges.
Based on the significance analyses, the relationships between indicators and those significant factors are presented in Fig.4. According to Table 3, Table 4, and Fig.4, it can be seen that the experiment results can generally meet the requirements of every single evaluation indicator, and the Specimen 4, 6, 14, and 15 can meet the requirements of all indicators. The ranges of involved process parameters are as follows: deformation temperature of 970 °C, deformation degree of 20%~60%, strain rate of 0.01~1 s-1, solution temperature of 930~940 °C, solution holding time of 0.5~1.5 h, solution cooling mode of AC, SAC, and WQ, and aging temperature of 550~650 °C.
Fig.4 Relationships of volume fraction of equiaxed αp phase V1 (a), volume fraction of lamellar αs phase V2 (b), diameter of equiaxed αp phase d1 (c), and thickness of lamellar αs phase d2 (d) with different factors
Based on the Ki3 values in Table 3, the diameter of the equiaxed αp phase is decreased with increasing the deformation degree. Therefore, the deformation degree of 60% is more suitable. Similarly, it can be proved that the process parameters of =0.1 s-1, T2=930 °C, t1=1.5 h, AC, and T3=550 °C are more appropriate.
The deformation temperature is the most important factor affecting the volume fraction and diameter of the equiaxed αp phase, but its influence on the lamellar αs phase is relatively weak. The lamellar αs phase dissolves preferentially during the α→β phase transformation[25], and the near-β forging temperature is close to the β-transus temperature. Therefore, under normal circumstances, the initial lamellar αs phase can completely dissolve before deformation, and the change of deformation temperature cannot cause a noticeable impact on the lamellar αs phase. The deformation degree has the second-obvious effect on the diameter of equiaxed αp phase. Increasing the deformation degree can significantly promote the generation of deformation heat, increase the deformation temperature, strengthen the α→β phase transformation, and further reduce the size of the equiaxed αp phase. Since there are a few equiaxed αp phases near the β-transus temperature and the deformation resistance of the hcp α phase is greater than that of the bcc β matrix, the equiaxed αp phase undergoes a slight deformation[26,27]. It is unlikely to change the size of the equiaxed αp phase through dynamic recrystallization or decomposition. The strain rate has a significant effect on both the equiaxed αp and the lamellar αs phases. Changes in the strain rate can significantly affect the deformation temperature[35], therefore influencing the volume fraction of the equiaxed αp phase. It can be seen that the size of the equiaxed αp phase is less temperature-dependent. Meanwhile, increasing the strain rate can shorten the deformation duration and inhibit the dynamic recovery and dynamic recrystallization in the high-temperature β phase. More crystal defects and distortion energy are retained, which affect the subsequent decomposition of martensite into lamellar αs phase.
In terms of heat treatment, the solution temperature is the most important factor affecting the volume fraction of lamellar αs phase. The lamellar αs phase is produced by the decomposition of martensite in the solution process, and then it partially dissolves whereas the rest grows[25]. According to the phase equilibrium, the solution temperature directly affects the dissolution degree of lamellar αs phase, i.e., the solution temperature plays a decisive role in the volume fraction of the final lamellar αs phase. The growth of lamellar αs phase is a long-term process, so the solution time becomes the most important factor affecting the thickness of the lamellar αs phase. The solution cooling mode has little effect on the component phases. The evolution of the equiaxed αp and lamellar αs phases is basically completed before cooling[17]. The period of cooling process is shorter than that of heat preservation, so the β→α phase transformation has little effect on component phases. Generally, the effect of aging tempe-rature is minimal. The temperature is low and the atomic diffusion ability is very weak, so the aging treatment has little effect on the microstructure and mainly plays a role as the microstructure stabilizer[17,25]. The above analysis indicates that the deformation temperature, the solution temperature, and the solution time are all important process parameters.
2.3.1 Deformation temperature
Fig.5 and Fig.6 show the final microstructures and related quantitative results of TA15 alloys at deformation temper-atures of 965~975 °C, respectively. Other process parameters are fixed as 930 °C/1 h/AC+550 °C/5 h/AC. With increasing the deformation temperature, the volume fraction and diameter of the equiaxed αp phase are decreased gradually, which is mainly caused by the α→β phase transformation. Besides, the change in the diameter is not as obvious as that in the volume fraction due to the Oswald ripening. Meanwhile, the amount of deformed equiaxed αp phase is small. It can be seen from Fig.5 that the equiaxed αp phase boundary is smooth, indicating that the dynamic recrystallization can hardly occur in the equiaxed αp phase during near-β forging. In addition, the TA15 alloy is slightly elongated due to a small amount of deformation. During the deformation at lower temperature, the initial lamellar αs phase may not completely dissolve, and dynamic spheroidization occurs[36,37].
Fig.5 Final microstructures of TA15 alloys after processes of T1/0.1 s-1/60%/WQ+930 °C/1 h/AC+550 °C/5 h/AC at different deformation temperatures: (a) T1=965 °C, (b) T1=970 °C, and (c) T1=975 °C
Fig.6 Volume fraction (a) and diameter/thickness (b) of α phases at different deformation temperatures
Meanwhile, the volume fraction and thickness of the lamellar αs phase are increased firstly and then decreased. In general, more martensite α' phases are generated from the high-temperature β matrix when TA15 alloy is forged at higher temperatures and then rapidly cooled by WQ, because the equiaxed αp phase is less and the martensite is decomposed into more and thicker lamellar αs phases in the subsequent solution process. Besides, the strengthened dynamic recovery can consume partial crystal defects and distortional strain energy[38], thereby further resulting in fewer nuclei of lamellar αs phases. Consequently, the volume fraction and thickness of the lamellar αs phase are increased firstly and then decreased with increasing the forging temperature.
2.3.2 Solution temperature
Fig.7 and Fig.8 show the final microstructures and related quantitative results of TA15 alloys at solution temperatures of 930, 940, 950 °C. The forging and aging processes are fixed as 970 °C/0.1 s-1/60%/WQ and 550 °C/5 h/AC, respectively. With increasing the solution temperature, the volume fraction and diameter of the equiaxed αp phase are decreased slightly, while the volume fraction and thickness of the lamellar αs phase are decreased significantly. This is due to the obvious α→β phase transformation near the β-transus temperature[39], and the lamellar αs phase changes before the equiaxed αp phase. It is noteworthy that the thickness of the lamellar αs phase is increased firstly and then decreased with increasing the solution temperature, indicating that the decomposition of martensite α' and the α→β phase transformation occur simultaneously and they are competed with each other during the solution period.
Fig.7 Final microstructures of TA15 alloys after processes of 970 °C/ 0.1 s-1/60%/WQ+T2/1 h/AC+550 °C/5 h/AC at different solution temperatures: (a) T2=940 °C and (b) T2=950 °C
Fig.8 Volume fraction (a) and diameter/thickness (b) of α phases at different solution temperatures
Additionally, the Widmanstätten α phase is precipitated from the high-temperature β matrix in the cooling process[40-43]. There are three nucleation positions: α/β boundary, β/β boundary, and original β interior. From the perspective of phase equilibrium, the volume fraction of α phase and β matrix is determined by the solution temperaturedue and the content of α and β stable elements in the alloys. Therefore, when the equiaxed αp and lamellar αs phases are decreased, the Widmanstätten α phase is increased. It is also found that some lamellar αs grains nucleate and grow on the boundary of the equiaxed αp phase.
Fig.9 and Fig.10 show the final microstructures and related quantitative results of TA15 alloys after treatment for different solution durations from 0.5 h to 3 h, respectively. The defor-mation and aging treatment is fixed as 970 °C/0.1 s-1/60%/WQ and 550 °C/5 h/AC, respectively. With prolonging the solution time, the volume fraction of the lamellar αs phase is decreased significantly, its thickness is increased, and its distribution is more uniform, which is consistent with the resu-lts in Ref.[44]. This is because the lamellar αs phase originates from the decomposition of the martensite α' phase during the heating and early holding period of the solution treatment, then it dissolves due to the α→β transformation, and finally it is coarsened due to the Oswald ripening. Meanwhile, the volume fraction and diameter of equiaxed αp phase are increased slightly with prolong the solution time, indicating that when the solution temperature is below the forging temperature, the β→αp transformation occurs simultaneously with the αs→β transformation in the solution treatment process.
Fig.9 Final microstructures of TA15 alloys after processes of 970 °C/0.1 s-1/60%/WQ+930 °C/t1/AC+550 °C/5 h/AC for different solution durations: (a) t1=0.5 h, (b) t1=2 h, and (c) t1=3 h
Fig.10 Volume fraction (a) and diameter/thickness (b) of α phases after processes for different solution durations
3 Microstructure and Mechanical Properties Verifi-cation of Reasonable Parameter Matching
According to the obtained matching of the processing parameters, the process route of 970 °C/0.1 s-1/60%/WQ+930 °C/1.5 h/AC+550 °C/5 h/AC is optimal to obtain the target tri-modal microstructure of TA15 alloy, as shown in Fig.11a. The corresponding measured mechanical properties of TA15 alloy are shown in Table 5. The content of the equiaxed αp phase is 18.7vol%, the average diameter of the equiaxed αp phase is 8.2 μm, the content of the lamellar αs phase is 36.8vol%, and the thickness of the lamellar αs phase is 1.39 μm, which all meet the requirements of component phases in the alloys with tri-modal microstructure. According to Table 5, at room temperature, the tensile strength σm, yield strength σ0.2, elongation A, and reduction of cross-section area Z are 990.0 MPa, 930.0 MPa, 20.0%, and 43.2%, respectively. The tensile strength σmh at 500 °C is 680.0 MPa. The impact toughness αku and fracture toughness K1C are 45.0 J·cm-2 and 91.2 MPa·m1/2, respectively. All the measured mechanical properties met the requirements of the aviation forgings (σm≥930 MPa, A≥10%, Z≥25%, σmh≥630 MPa, αku≥40 J·cm-2)[17,33].
Fig.11 Tri-modal (a), bi-modal (b), Basket-weave (c), and Widmanstätten (d) microstructures of TA15 alloys
Table 5
Measured mechanical properties of TA15 alloys with different microstructures
Microstructure | V1/vol% | V2/vol% | d1/μm | d2/μm | σm/MPa | σ0.2/MPa | A/% | Z/% | σmh/MPa |
Tri-modal |
18.7 |
36.8 |
8.2 |
1.39 |
990.0 |
930.0 |
20.0 |
43.2 |
680.0 |
Equiaxed |
62.8 |
- |
18.4 |
- |
979.0 |
906.0 |
22.1 |
48.7 |
662.0 |
Bi-modal |
32.7 |
- |
7.9 |
- |
982.0 |
915.0 |
20.6 |
49.4 |
670.0 |
Basket-weave |
- |
76.8 |
- |
1.66 |
1007.0 |
953.0 |
18.2 |
37.3 |
675.0 |
Widmanstätten |
- |
79.6 |
- |
1.17 |
966.0 |
886.0 |
12.2 |
18.6 |
621.0 |
Note: σm, σ0.2, A, and Z are obtained at room temperature; σmh is obtained at 500 °C
Metallographic photos of forgings with four traditional microstructures (equiaxed, bi-modal, basket-weave and Widmanstätten) are shown in Fig.1 and Fig.11b~11d, respectively. In addition, the tensile properties of the forgings were measured and listed in Table 5 in order to clearly propose the optimum processing parameters. The forging with the tri-modal microstructure does not show the best results in many indicators but has the optimal comprehensive properties. This indicates that the method and results of processing parameter matching for tri-modal microstructure are of significance.
1) In the process of the near-β forging and the solution and aging treatment (SAT), the deformation temperature, the solution temperature, and the solution time are the three most important process parameters, showing great effects on the volume fraction and diameter of the equiaxed αp phase, the volume fraction of the lamellar αs phase, and the thickness of the lamellar αs phase, respectively.
2) The optimal process parameters are as follows: the deformation temperature is 970 °C, the deformation degree
is 60%, the strain rate is 0.1 s-1, the solution temperature is 930 °C, the solution holding time is 1.5 h, the solution cooling mode is air cooling, and the aging temperature is 550 °C.
3) The tri-modal microstructure of TA15 alloy with excellent performance can be obtained, indicating that the parameter matching method in this research is of significance in production design.
References
1 Fan X G, Yang H, Gao P F. Materials and Design[J], 2013, 51: 34 [Baidu Scholar]
2 Gao P F, Qin G, Wang X X et al. Materials Science and Engineering A[J], 2019, 739: 203 [Baidu Scholar]
3 Banerjee D, Williams J C. Acta Materialia[J], 2013, 61(3): 844 [Baidu Scholar]
4 Semiatin S L. Metallurgical and Materials Transactions A[J], 2020, 51(6): 2593 [Baidu Scholar]
5 Zhou Y G, Zeng W D, Yu H Q. Materials Science and Engineering A[J], 2005, 393(1-2): 204 [Baidu Scholar]
6 Sun Z C, Liu L, Yang H. Materials Science and Engineering A[J], 2011, 528(15): 5112 [Baidu Scholar]
7 Zhou Y G, Zeng W D, Yu H Q. Materials Science and Engineering A[J], 1996, 221(1-2): 58 [Baidu Scholar]
8 Stanford N, Bate P S. Acta Materialia[J], 2004, 52(17): 5215 [Baidu Scholar]
9 Malinov S, Guo Z, Sha W et al. Metallurgical and Materials Transactions A[J], 2001, 32(4): 879 [Baidu Scholar]
10 Meng M, Fan X G, Yang H et al. Journal of Alloys and Compounds[J], 2017, 714: 294 [Baidu Scholar]
11 Gao X X, Zeng W D, Zhang S F et al. Acta Materialia[J], 2017, 122: 298 [Baidu Scholar]
12 Ouyang D L, Cui X, Lu S Q et al. Journal of Materials Research and Technology[J], 2020, 9(6): 15 662 [Baidu Scholar]
13 Zhang L C, Chen L Y. Advanced Engineering Materials[J], 2019, 21(4): 1 801 215 [Baidu Scholar]
14 Lei Z N, Gao P F, Li H W et al. Materials Characterization[J], 2017, 134: 236 [Baidu Scholar]
15 Hou Zhimin, Mao Xiaonan, Lei Wenguang et al. The Chinese Journal of Nonferrous Metals[J], 2010, 20(Z1): 604 (in Chinese) [Baidu Scholar]
16 He D, Zhu J C, Zaefferer S et al. Materials Science and Engineering A[J], 2012, 549: 20 [Baidu Scholar]
17 Sun Z C, Mao X J, Wu H L et al. Materials Science and Engineering A[J], 2016, 654: 113 [Baidu Scholar]
18 Seshacharyulu T, Dutta B. Scripta Materialia[J], 2002, 46(9): 673 [Baidu Scholar]
19 Momeni A, Abbasi S M. Materials and Design[J], 2010, 31(8): 3599 [Baidu Scholar]
20 Zhu J C, Wang Y, Liu Y et al. Transactions of Nonferrous Metals Society of China[J], 2007, 17(S1): 490 [Baidu Scholar]
21 Yu W X, Li M Q, Luo J. Materials Science and Engineering A[J], 2010, 527(16-17): 4210 [Baidu Scholar]
22 Zhu S, Yang H, Guo L G et al. Materials Characterization[J], 2012, 70: 101 [Baidu Scholar]
23 Abbasi S M, Momeni A. Transactions of Nonferrous Metals Society of China[J], 2011, 21(8): 1728 [Baidu Scholar]
24 Xu J W, Zeng W D, Jia Z Q et al. Journal of Alloys and Compounds[J], 2015, 618: 343 [Baidu Scholar]
25 Wu H L, Sun Z C, Cao J et al. Journal of Alloys and Compounds[J], 2019, 786: 894 [Baidu Scholar]
26 Shi X H, Zhao C, Cao Z H et al. Progress in Natural Science: Materials International[J], 2019, 29(4): 432 [Baidu Scholar]
27 Fan X G, Jiang X Q, Zeng X et al. International Journal of Plasticity[J], 2018, 104: 173 [Baidu Scholar]
28 Liu H J, Zhang Z M, Xu K H et al. Materials Characterization[J], 2021, 178: 111 263 [Baidu Scholar]
29 Jiang X Q, Fan X G, Zhan M et al. Materials and Design[J], 2021, 203: 109 589 [Baidu Scholar]
30 Lei J, Zhu W G, Chen L et al. Materials Today Communications[J], 2020, 23: 100 873 [Baidu Scholar]
31 Warchomicka F, Poletti C, Stockinger M. Materials Science and Engineering A[J], 2011, 528(28): 8277 [Baidu Scholar]
32 Sun Z C, Han F X, Wu H L et al. Journal of Materials Processing Technology[J], 2016, 229: 72 [Baidu Scholar]
33 Sun Z C, Wu H L, Sun Q F et al. Materials Characterization[J], 2016, 121: 213 [Baidu Scholar]
35 Xu J W, Zeng W D, Zhao Q Y et al. Materials Science and Engineering A[J], 2021, 803: 140 723 [Baidu Scholar]
36 Semiatin S L, Stefansson N, Doherty R D. Metallurgical and Materials Transactions A[J], 2005, 36(5): 1372 [Baidu Scholar]
37 Sun Z C, Yin Z K, Cao J et al. JOM[J], 2019, 71(12): 4746 [Baidu Scholar]
38 Wu C, Yang H, Li H W. Journal of Materials Processing Technology[J], 2013, 213(11): 2033 [Baidu Scholar]
39 Wang T, Guo H Z, Tan L J et al. Materials Science and Engineering A[J], 2011, 528(21): 6375 [Baidu Scholar]
40 Bhattacharyya D, Viswanathan G B, Fraser H L. Acta Materialia[J], 2007, 55(20): 6765 [Baidu Scholar]
41 Zhang J, Li H W, Sun X X et al. International Journal of Plasticity[J], 2020, 135: 102 804 [Baidu Scholar]
42 Lu Z M, Luo J, Wang B Z et al. Materials and Design[J], 2020, 189: 108 490 [Baidu Scholar]
43 Ji X K, Guo B Q, Jiang F L et al. Journal of Materials Science and Technology[J], 2020, 36: 160 [Baidu Scholar]
44 Zhu Jingchuan, He Dong, Yang Xiawei et al. Rare Metal Materials and Engineering[J], 2013, 42(2): 382 (in Chinese) [Baidu Scholar]