Keywords

Introduction

In recent years, Al-Li alloys have acquired much attention for their weight and stiffness-critical structures used in aircraft, military, and aerospace because of their superior outstanding properties, such as a low density and high specific strength, than those of commercial Al alloys. Al-Li alloys' exceptional properties are principally attributed to the added Li, which impacts the elastic modulus, and weight reduction, where 1 wt. % of Li increases the elastic modulus by approximately 6% and reduces the resultant Al alloy's density by approximately 3% [1,2,3]. Based on the production date, Al-Li alloys are classified into three generations: first-generation Al-Li alloys such as AA1420, AA1421; second-generation Al-Li alloys such as AA8090, AA2090; and third-generation Al-Li alloys such as AA2050, AA2060 [2, 3].

AA2060-T8 is one of the newest candidates in the family of the third-generation Al-Li alloys launched by Alcoa Inc. in 2011 to replace AA2024-T3 and AA7075-T6 for upper and lower wings and fuselage structures [1, 3, 4]. The challenges associated with using AA2060-T8 sheets with conventional forming technologies are (1) poor formability because of the micro-voids and micro-cracks during processing; (2) anisotropic tensile properties, which caused serious issues during press forming; (3) and wrinkling and springback, which is, in turn, adds to the cost of the die and the final products because of the try-out time. The aforementioned issues of AA2060-T8 restrict its board applications [2, 3].

For the reason that AA2060-T8 was launched a few years ago, few studies on understanding the mechanical behavior, deformation mechanism, and anisotropic response of this alloy, notably at elevated temperatures, have been accomplished. For instance, Jin et al. [5] studied mechanical behavior and the texture evolution of AA2060-T8 during the bending process using PRM. Jin et al. [6] learned the dislocation boundary structures of AA2060-T8 during the bending process, and they found that three types of microstructures were formed during bending. Ou et al. [7] revealed the deformation behavior of AA2060-T8 under hot forming conditions. Gao et al. [8] used their outstanding results [7] to investigate the feasibility of manufacturing aircraft components from AA2060-T8 using the HFQ process. Abd El-Aty et al. [4,5,6] proposed a computational method-based crystal plasticity modelling to link the mechanical response of AA2060-T8 sheets with their microstructural states and predict their deformation behavior at room temperature and different strain rates. Later, Abd El-Aty et al. [3] investigated the mechanical behavior of AA2060-T8 sheets at room temperature and a wide range of strain rates.

From the discussion mentioned above, it is evident that the quasi-static and high-speed deformation behavior of high-strength lightweight AA2060-T8 AL-Li alloy sheets and the constitutive relations which describe the flow behavior of AA2060-T8 sheets under high strain rate conditions are not investigated. Al-Li and Al alloys' flow behavior under high strain rate deformation is complicated because they depend on several factors, such as the deformation mode, strain, and strain rates [9]. These factors control the strain hardening and dynamic softening, which affects the flow behavior and formability of these alloys [10–12]. Thus, characterizing the quasi-static and high-speed deformation behavior of high-strength lightweight AA2060-T8 AL-Li alloy sheets is meaningful to describe their mechanical response at various deformation conditions.

Experimental Procedures

The material used in this study was rolled sheets AA2060-T8 sheet. HSR tensile tests were done using SHTB apparatus at room temperature to investigate the dynamic behavior of AA2060-T8 sheet at RD and strain rates of 1733, 3098, 3651, and 3919 s−1. The sample orientations in HSR tensile tests were not considered since the sample orientations significantly impacted the case of quasi-static strain rates rather than HSR [1, 3]. The experimental setup of the SHTB apparatus and the details of the tensile specimen used in this test are depicted in Fig. 1. The HSR experiment was supposed to be started once the tensile sample was placed between the incident and the transmitter bars. However, the material being studied was rolled sheets with 2 mm thickness. Thus, a novel gripping method (clamp) was designed to integrate it in the SHTB apparatus for providing adequate clamping forces to avoid the tensile specimens from slipping during the experiments and introducing a low mechanical impedance to prevent the distortion of the waves. Once the novel clamp was implemented in the SHTB apparatus, the tensile specimen was placed between the incident and transmitted bars; thereafter, the striker situated on the incident bar impacted the flange, leading to the generation of a tensile wave (incident wave) that propagated along the incident bar, as depicted in Fig. 2. The strain gauge located on the incident bar recorded the incident wave (\({{\varvec{\varepsilon}}}_{{\varvec{I}}}\)) once it passed. Once the incident wave (\({{\varvec{\varepsilon}}}_{{\varvec{I}}}\)) hits the specimen. It is partly reflected (\({{\varvec{\varepsilon}}}_{{\varvec{R}}}\)) through the incident bar and partly transmitted (\({{\varvec{\varepsilon}}}_{{\varvec{T}}}\)) through the tensile specimen and the transmitted bar, as shown in Fig. 2. These reflected and transmitted waves were recorded by the strain gauges (using a high-velocity acquisition system, i.e., an oscilloscope) situated on the incident and transmitted bars, respectively. A schematic and a real set of waves detected during the SHTB experiment are depicted in Figs. 3 and 4. The progress of the HSR tensile specimen during HSR tensile testing is illustrated in Fig. 5.

Fig. 1
figure 1

The actual setup of SHTB apparatus

Fig. 2
figure 2

The final version of the novel clamp used to avert the specimens from slipping during the test

Fig. 3
figure 3

The schematic representation of stress waves propagation in the bars

Fig. 4
figure 4

The waveforms recorded by the oscilloscope during the HSR test

Fig. 5
figure 5

The HSR tensile specimen a at the beginning of HSR tensile testing; b after 36 µsec; c after 41 µsec, and d after 51 µsec from the beginning of HSR testing, in which the tensile specimen was broken

For simplicity, it was assumed that the equilibrium condition was verified during all the tests, thus the mean strain and mean stress are generalized as

$${\varvec{\varepsilon}}\left({\varvec{t}}\right)=\boldsymbol{ }-\frac{2{\varvec{C}}}{{{\varvec{L}}}_{0}}{\int }_{0}^{{\varvec{t}}}{{\varvec{\varepsilon}}}_{{\varvec{R}}}\left({\varvec{t}}\right){\varvec{d}}{\varvec{t}}$$
(1)
$${\varvec{\sigma}}\left({\varvec{t}}\right)=\boldsymbol{ }{\varvec{E}}\frac{{\varvec{A}}}{{{\varvec{A}}}_{0}}{{\varvec{\varepsilon}}}_{{\varvec{T}}}\left({\varvec{t}}\right)$$
(2)

The promptly axial strain rate (\(\dot{{\varvec{\varepsilon}}})\) in the tensile sample was calculated from the first derivative of Eq. 1, so, it can be written as

$$\dot{{\varvec{\varepsilon}}}\left({\varvec{t}}\right)=\frac{{{\varvec{v}}}_{{\varvec{i}}{\varvec{n}}{\varvec{p}}{\varvec{u}}{\varvec{t}}}\left({\varvec{t}}\right)-\boldsymbol{ }{{\varvec{v}}}_{{\varvec{o}}{\varvec{u}}{\varvec{t}}{\varvec{p}}{\varvec{u}}{\varvec{t}}}({\varvec{t}})}{{{\varvec{L}}}_{0}}=\boldsymbol{ }-\frac{2{\varvec{C}}}{{{\varvec{L}}}_{0}}{{\varvec{\varepsilon}}}_{{\varvec{R}}}\left({\varvec{t}}\right)$$
(3)

From Eq. 3, it could be perceived that with the SHPB equipment, the tests are not performed precisely at a constant strain rate. Only in the ideal case of the perfectly rectangular reflected wave, i.e., an entirely plastic response of the specimen, the strain rate is constant during the whole specimen deformation. In practice, this is almost impossible to observe and, generally, the nominal strain rate (average value of the effective strain rate) which used to indicate the strain rate of tests performed on the Hopkinson Bar apparatus. Thus the HSR experiments were accomplished at strain rates of 1733, 3098, 3651, and 3919 s−1.

Results and Discussion

Stress–Strain Behavior

The \({(\sigma }_{e}, e)\) curves of AA2060-T8 sheets under HSR conditions are shown in Fig. 6. The work hardening behavior observed in HSR testing is more prominent than that detected in QSR and ISR testing [1,2,3]. Thus, the yield, flow, and ultimate tensile stresses at HSR were higher than their QSR and ISR counterparts, which are generally attributed to the increased strain rates. Notwithstanding, the strain-hardening rate observed in HSR testing was lower than that in QSR and ISR testing. This is attributed to the competition between the strain hardening and thermal softening due to adiabatic temperature rise with increasing the strain rate. Thus, adiabatic softening influence is significant in HSR deformation and leads to abnormal mechanical behavior [34–37]. The strain rate increased to 1733, 3098, 3651, and 3919 s−1 (i.e., strain rate changed from QSR to HSR). The elongation to fracture of AA2060-T8 sheets in the HSR zone was simultaneously improved by increasing the strain rate, which is an appealing feature in HSR deformation. This enhancement is attributed to the adiabatic softening with increasing the strain rate and the inertia effect, which may diffuse necking, slow down the necking development, and delay fracture onset.

Fig. 6
figure 6

a Engineering, and b true stress–strain curves of AA2060-T8 sheets at RD and HSR zone (i.e. \(\dot{\varepsilon }=1733 {s}^{-1}\),\(\dot{\varepsilon }=3098 {s}^{-1}, \dot{ \varepsilon }=3651 {s}^{-1}\), and\(\dot{\varepsilon }=3919 {s}^{-1}\))

Basic Principle of Impact Hydroforming

The basic principle of the impact hydroforming (IHF) is shown in Fig. 7, the high-speed moving impact body impacts the closed liquid chamber to generate high-pressure shock waves and propagates to the material. After the shock wave propagates to the liquid–solid interface, it interacts with the material and drives the sheet to deform. Its load is characterized with instantaneous high pressure, loading time of 100–500 μs, pressure up to 500–1000 MPa.

According to the dynamic yielding of the material and the geometrical characteristics of the part, the pressure requirement for forming can be obtained. According to the impact transfer characteristics, the requirements of the shock wave pressure can be detected. According to the dynamic hardening of the material and the strain requirement of the part, the requirement of forming energy can be proposed, and then the liquid shock wave energy and equipment performance requirements are proposed according to the impact transfer characteristics.

Design and Manufacturing a Novel Machine Based on IHF Technology

Based on the results mentioned above and the results obtained from Ma et al. [13], a new manufacturing route based on HSF was developed and denoted IHF. Based on this new manufacturing route and principle of IHF, an advanced IHF machine was designed and manufactured, depicted as Fig. 8. There are four zones of this machine. Power zone can provide very high acceleration to the projectile, which is as high as 3200 m/ s2. The acceleration zone supplies the acceleration distance for the projectile and the release rig. The dynamic resistance reduction technology is implemented by controlling the air and adopting a special structure to reach high impact velocity. Forming zone supplies the liquid chamber, binder hydraulic cylinder, and moveable working table. The control zone supplies the control function to all of the hydraulic valves to control the equipment's action. And the machine can run both under manual and automatic mode by inputting the code to the control board. The current research equipment's power source is the hydraulic-driven system, which can provide higher forming energy. For previous works, the power source is a pneumatic or explosive material, and their projectile is a solid cylinder that can freely move in the acceleration tube. The projectile of the current equipment is connected and controlled by a driven rod, capable of realizing more precise control. Furthermore, this equipment is more automatically run, which is suitable for industrial applications. The projectile's mass and the impact velocity and impact energy of the designed IHF machine are 60 kg (changeable), 10–80 m/s, and 3–200 kJ, respectively. The diameter and the volume of the liquid chamber are 250 mm (changeable) and 3–9 L. The dimensions of the working table are \(800 \times 800 \,\rm{mm}\), the max blank holder force is 250 T, and the binder hydraulic cylinder can be opened up to 400 mm.

Fig. 7
figure 7

The schematic of impact hydroforming a before forming b after forming

Fig. 8
figure 8

a The schematic description forming, b actual setup of IHF machine

Bulging Test

This novel IHF machine was used in this study to conduct a hydro-bulging test to investigate the formability of AA2060-T8 sheets under IHF loads and compare these results obtained from the bulging test under conventional hydroforming (quasi-static loading) loading. The specimens used in the bulging test were machined from AA2060-T8 sheets, and the radius of these samples is 83.6 mm.

Since the IHF machine's impact energy is 3–200 kJ, the impact velocity can be reached up to 80 m/s. As depicted in Fig. 7, the test-specimen placed on the lower die and the upper die was fixed on the master cylinder of the IHF machine by the fixing ring. The locating ring was used to guide the upper die to the right position along the axial direction. After the upper die contacted the test-specimen with suitable clamping pressure, the high-speed hammer accelerated the liquid (Projectile). Thereafter, the test-specimen was formed by the liquid with high energy in the shock wave. The velocity sensor was set in the chamber's lateral wall, whose position was near the liquid's upper surface to detect exactly the final velocity of the accelerated hammer. Each test condition was investigated at least three times to ensure consistency and repeatability.

The bulge height (hB) of each test-specimen was measured as depicted in Fig. 8 to assess the IHF loading effect on the formability of AA2060-T8 sheets and build up a window to describe the relationship between the impact energy (EI) and the corresponding bulge height. This window is denoted as bulge height-impact energy (hB − EI) window, as presented in Fig. 9. The impact energy was used in this study instead of the pressure because the projectile's speed and mass mainly decide the impact energy. Furthermore, it is easy to calculate it compared to the pressure, especially under IHF conditions. As shown in the (hB – EI) window, under the IHF loading, the bulge heights of the test-specimens were increased by increasing the impact energy up to 16.2 kJ, beyond this value, the test-specimens were ruptured. The max bulge height obtained from IHF loading before rupture was 20.23 mm; however, the max bulge height obtained from conventional hydroforming loading using max pressure of 28 MPa was 13.3 mm as depicted in (hB - EI) window. This means and proves that the developed IHF technology can improve the formability of AA2060-T8 sheets at room temperature.

Fig. 9
figure 9

The measurement tool used to measure the bulge height of each test-specimen

Manufacturing Aircraft Frame Part by IHF Technology

To investigate IHF technology's feasibility to fabricate thin-walled complex shape components, a complicated aircraft frame part was selected as a case study. The details of the aircraft frame part are depicted in Fig. 13. As shown in Fig. 13a, the aircraft frame part consists of eight convex shapes, outer surfaces, two concaves (concave 1, and concave 2), with drawing ratios (DR) of 3.88 3.52, respectively.

The DR in this study was calculated from Eq. 4 as

$${\varvec{D}}{\varvec{R}}=\frac{\mathbf{b}\mathbf{l}\mathbf{a}\mathbf{n}\mathbf{k}\,\,\mathbf{a}\mathbf{r}\mathbf{e}\mathbf{a}}{\mathbf{c}\mathbf{o}\mathbf{n}\mathbf{c}\mathbf{a}\mathbf{v}\mathbf{e}\,\,\mathbf{a}\mathbf{r}\mathbf{e}\mathbf{a}}$$
(4)

Because of the complexity of the shape of the aircraft frame and high DR compared to the common DR limit of steel sheets, 2, many redrawing steps were required to reduce the DR for each step. The convex zones between the two concave zones are relatively easy to crack, as depicted in Fig. 10b since the strain is easy to exceed the forming limits. Furthermore, there are many small fillets (2 mm) at the outer surfaces and the concaves’ bottoms. These small fillets increase the difficulties of forming this component. According to the theories of hydroforming, the smaller the radius, the higher the pressure, since it is challenging to supply the material to the radius zone because of the frictions under the high pressure, and form the material which already contacted the surface of the die and supply the material to the radius zone because of the friction under this increased pressure.

Fig. 10
figure 10

Bulge height-impact energy (hB − EI) window describing the relation between the impact energy (kJ) and the corresponding bulge

In the beginning, actual trials were performed to investigate the feasibility of forming the aircraft frame part using a quasi-static sheet hydroforming process (QS-SHF). As depicted in Fig. 11a, large crack has appeared, and the outer surface of the frame part has a wrinkling tendency. This is because there is not enough material flowing to the fillet area to achieve the feeding effect. The rounded material's plastic deformation ability cannot meet the forming requirements, thus causing large-area cracking. Therefore, the IHF technology was used to address the issues as mentioned above of QS-SHF. It is observed that the formability of the AA2060-T8 sheets was improved under the HSR condition. Furthermore, the cracking tendency and wrinkling were reduced compared to QS-SHF. However, the final product still has a small crack, as depicted in Fig. 11b. By analysing the results obtained from both one-step QS-SHF and IHF, as shown in Fig. 11, it is challenging to manufacture the frame part by the one-step forming process. This is attributed to the high DR of the concave 1 and concave 2. Thus, multi-step forming processes were used to overcome the limitations of the one-step forming process.

Fig. 11
figure 11

a The aircraft frame part's details, b The actual aircraft frame part with wrinkle and crack formed by sheet hydroforming process (SHF)

Firstly, the pre-forming stage was accomplished using QS-SHF. The pre-forming stage improved and controlled the flow and the distribution of the material during the deformation. After that, to investigate and compare the effect of forming process on the formability and the crack tendency, the second forming stage was performed using either QS-SHF or IHF. Based on the original design of the frame part, the pre-formed parts were proposed as depicted in Fig. 12, since the rounded part of the two cavities’ inner side was increased from 2 to 20 mm. Furthermore, the width of the eight convex shapes is also increased.

Fig. 12
figure 12

Actual trials to produce the frame part by one step a QS-SHF, b IHF

Fig. 13
figure 13

a The CAD model, and b the actual trial of the pre-formed frame part

Fig. 14
figure 14

The frame part was produced by a QS-SHF, b IHF after pre-forming

After successfully carrying out the pre-forming stage, many trials were performed using both QS-SHF and IHF as a second forming stage. It is observed that the cracks still exist in the frame part produced by QS-SHF. However, no cracks were detected, and the wrinkling was reduced in the frame part produced by IHF, as depicted in Fig. 13.

Conclusions

The main conclusions of this investigation can be deduced based on the achieved results as follows:

  1. 1.

    The work hardening behavior observed in HSR deformation is more prominent than that detected in QSR deformation. Thus, the YS, flow stress, and UTS at HSR were higher than their QSR counterparts. The strain-hardening rate observed in HSR deformation was lower than that in QSR deformation, which was attributed to the competition between the strain hardening and thermal softening due to increasing the adiabatic temperature with increasing the strain rate. The ductility of AA2060-T8 sheets was improved under HSR deformation because of the adiabatic softening with increasing the strain rate and the inertia effect, which may diffuse necking the necking development and delay the onset of fracture.

  2. 2.

    These results obtained from this study were efficiently used to develop a new manufacturing route called impact hydroforming technology (IHF). IHF technology can improve the formability of lightweight metals and manufacture thin-walled complex shaped components from Al-Li and Al alloys.