Introduction

Metal foams are porous lightweight materials used for a wide range of structural and functional applications because of a unique combination of different properties. They are classified mainly into closed-cell and open-cell foams. Closed-cell foams are commonly produced via liquid metallurgy route and powder metallurgy (PM) route. Among the various metal foams, aluminium foams are the most common ones because of their low density, easy availability and low price [1]. In most of the foaming practices, blowing agents such as metal hydrides (TiH2, ZrH2, MgH2, etc.) or metal carbonates (CaCO3, CaMg(CO3)2, MgCO3, etc.) are added for creating porous structure [1,2,3]. Alkaline mix hydrides like LiBH4, NaBH4, KBH4, LiAlH4 were also used as blowing agents in the PM route [4].

Among the various blowing agents, TiH2 is the most widely used blowing agent. However, there are a few drawbacks of using TiH2 such as early dissociation and a high concentration gas source. There are various ways to prevent early dissociation in order to minimise the difference between gas release temperature and alloy melting range. A heat treatment (in air) process to create oxide layers on the surface of TiH2 is an effective way to delay gas release, which in turn lead to better foams [5, 6]. Recently, it was observed that an alloy-specific heat treatment is even a better strategy to improve foam structure [7]. Lazaro et al. [8] observed that heat treatment of PM precursor also helps in achieving better foam structure. Coating the TiH2 particles is another strategy to delay gas release [9]. Although all the above methods are useful in achieving a good foam structure, it is obvious that these methods demand an additional step. Moreover, the blowing agent can still produce gas during solidification leading to solidification-induced defects [10]. Mg-based blowing agents can overcome the aforementioned drawbacks of TiH2 without the need of any modification treatment.

Mg and Mg alloys are well-known hydrogen storage materials. Hydrogenation of Mg converts it fully or partially into MgH2 that can store up to 7.6 wt% of hydrogen [11]. However, the mass spectroscopy study performed on non-hydrogenated Al50Mg50 (in wt%) powder also revealed the presence of hydrogen [12]. This is because the hydrogen from atmospheric moisture gets adsorbed onto the Al–Mg powder surface and diffuses to the grain boundaries leading to the formation of MgH2 [13]. This motivated Mukherjee et al. to use Al50Mg50 powders as a blowing agent for foaming Al- and Zn-based alloys [14]. The foams obtained in their study were almost defect-free with a narrower cell size distribution compared to conventional foams. The reason for a superior structure is attributed to a large number of gas sources where each source contains a small amount of gas when Mg-based blowing agent is used [14]. Since Zn-based foams have a low technological importance due to their high densities, all subsequent studies based on Mg-based blowing agent focussed only on Al-based alloys [15,16,17]. Recently, Barode et al. used other Mg-based blowing agents (pure Mg and Al60Mg40) in addition to Al50Mg50 powder to foam AlMg15Cu10 alloy (unpublished work—J. Barode, MS Thesis, 2016, IIT Madras). They found that all the sources of Mg result in similar expansion; however, there is some variation in foam structure and properties.

Till date, AlMg15Cu10 is the most used alloy in the studies of foaming with Mg-based blowing agents. It is not known whether the foams of some other alloys would exhibit better properties compared to AlMg15Cu10 foam. Therefore, the main objective of this study is to explore other alloys in addition to the aforementioned one and to identify a suitable alloy for foaming using Mg as a blowing agent. In this study, Zn and Si alloying elements were chosen apart from Cu for the comparative study. Mg added acted as an alloying element as well as gas source (blowing agent). Cu, Zn and Si were chosen in this study as these alloying elements are commonly used in Al alloys, for example, in 2xxx, 6xxx and 7xxx alloys. Moreover, the presence of these three alloying elements in the alloy offers the scope of further improvement in foam properties by exploiting precipitation hardening [18,19,20].

Experimental

Materials and methods

Powders of aluminium (99.5% pure, D50 = 23 μm), magnesium (99.8% pure, D50 = 62 μm), copper (99% pure, D50 = 33 μm), silicon (99.5% pure, D50 = 4 μm) and zinc (99.9% pure, D50 = 22 μm), all procured from Alfa Aesar, were used for preparing foamable precursors. Mg powder was used both as alloying element and as blowing agent. The hydrogen content of Mg powder was 0.8 wt% as measured by CHNO analysis (LECO ONH 836 Analyser). For preparing the foamable precursors, 75 wt% of aluminium, 15 wt% of magnesium and 10 wt% of copper/zinc/silicon powders were mixed using a powder blender. Each precursor was prepared using 30 g of the powder blend. Al–Mg15–Cu10, Al–Mg15–Zn10 and Al–Mg15–Si10 alloys used in this study are henceforth referred to as AMC, AMZ and AMS, respectively.

Powder blend was compacted by uniaxial compaction. First, cold compaction of the powders was performed for 3 min applying a pressure of 500 MPa. Then, hot compaction was performed at 465 °C by applying 500 MPa pressure for 20 min. Cylindrical disc-shaped precursors of diameter 36 mm with a relative density of 98–99% were obtained. Two samples of dimension 12 × 11 × 9 mm3 were extracted from each pellet. Foaming was performed under ambient atmosphere by heating the sample using a ceramic heating plate.

In this study, a fixed foaming temperature of 700 °C was used for all the alloys. This temperature is higher than the liquidus temperature of all the alloys. The equilibrium melting range of the alloys was calculated using Thermo-Calc software [44] together with TCAL5 (Al-Alloys v5.1) Gibbs energy database [45]. The melting ranges for AMC, AMZ and AMS alloys are 478–545 °C, 450–560 °C and 559–677 °C, respectively. Prior to foaming, the heating plate was heated to 700 °C. After which the sample was placed on the heating plate. Total foaming time was 1 min followed by ambient cooling. Here, the foaming time refers to the duration the sample was kept on the preheated heating plate till the heating was turned off. Placing the sample on the preheated resulted in a heating rate of about 15 K/s.

Castings having the same compositions as that of the foam samples were prepared using a bottom pour furnace. To prepare the AMC, AMZ and AMS cast alloys, the appropriate amount of Al, Mg and Cu/Zn/Si ingots were melted in a graphite crucible under an Ar atmosphere. The alloy melt was poured into a steel die of 36 mm diameter and 150 mm height. The composition of the cast samples was measured by Optical Emission Spectrometer (Foundry Master—Pro OES of Oxford Instruments). The compositions obtained by the OES measurement are provided in supplementary material (Table S1). The composition of the cast samples is similar to that of the respective alloys used for foaming.

Structural and mechanical characterisation

Foams were cut into a geometrical shape with rectangular cross section for compression tests with an alumina blade using a high-speed cutting machine. The average dimensions of the samples were 19 × 15 × 12 mm3. X-ray tomography of the foams was performed to study their internal structure in 3D. Simpleware ScanIP software was used for 3D analysis of tomographic volume. X-ray diffraction (XRD) (X'pert Pro PANalytical) was performed using Cu-Kα radiation with a wavelength of 1.54 Å and a step size of 0.02° for phase analysis. Rietveld method in the PANalytical X’Pert Highscore V4.1 software package was used to quantify the phases. For this, ICSD database was used for standard reference patterns. Scanning electron microscope (SEM, FEI—Quanta 400) was employed for microstructural investigations. Phase fractions were also estimated by analysing SEM images by ImageJ. Five SEM images were analysed from each alloy type. Thermo-Calc software was used for obtaining a theoretical prediction for the type and fraction of phases present in the microstructure.

Hardness tests were carried out on cast samples by applying 1 kgf for 10 s. A minimum of 10 readings was taken for each sample. Foams were subjected to quasi-static compression tests by loading them in the foaming direction with a displacement rate of 1 mm/min using a Zwick/Roell Z100 testing machine. Samples were crushed up to either 80% nominal strain or 60 kN force, whichever limit reached earlier. A video extensometer was used for an accurate strain measurement. The video extensometer consists of a camera equipped with a 50-mm objective lens in conjunction with a software program Video Xtens (version 6.2.0.0, Zwick/Roell). For the test, foam sample was sandwiched between two steel plates on which markers were placed for the purpose of tracking by the video extensometer, see supplementary materials (Fig. S1) for further details. Video extensometer data were considered only up to 3% strain, after which the strain data were obtained from crosshead displacements. Plateau strength of the foams was calculated by averaging stress values within the strain range of 20–40%. Elastic modulus was determined from unloading stress–strain curve [21]. For this, compression tests were performed by a loading–unloading-loading cycle. Unloading was initiated at 0.7 times the plateau strength till 0.2 times the plateau strength value followed by loading again. The details are provided in supplementary materials (Fig. S2).

Corrosion studies

For comparative studies, it is not reasonable to conduct corrosion studies on foams because of the uncertainty in effective surface area from one sample to another. It was observed that the microstructure of the cast samples is similar to that of the respective alloy foam as explained in Sects. 3.2 and 3.3. Therefore, all the corrosion tests in this study were performed on the cast samples of similar composition instead of on the foam samples.

Samples of dimensions ~ 10 × 10 × 8 mm3 and weight ~ 2 g were prepared for weight loss and hydrogen evolution measurements. Sample was immersed in a 0.6 M NaCl solution for 720 h to carry out weight loss measurement. After that, the sample was taken out from the solution and rinsed with distilled water followed by drying in hot air. Subsequently, the sample was cleaned using 100 g/L CrO3 solution at 90 °C for 10 min followed by rinsing with distilled water and drying. The weight after immersion was measured.

For hydrogen evolution tests, sample was immersed in an alkaline medium of 1 M NaOH solution for 14 h to find out the volume of water displaced by the hydrogen produced during dissolution [22]. The experimental set-up used for this test is shown in supplementary materials (Fig. S3).

Potentiodynamic (PD) polarisation studies were carried out using a three-electrode electrochemical cell. For these tests, specimens of dimensions 36 mm diameter and 10 mm thickness were prepared. A saturated calomel electrode (SCE) and a graphite rod were used as reference and counter electrodes, respectively. All potentials in this paper are reported with reference to SCE. A 0.6 M NaCl solution was used as the electrolyte, and 0.8 cm2 was the exposed specimen area. The experiments were performed employing a GAMRY (Reference 600) potentiostat. Prior to the PD polarisation, the open-circuit potential (OCP) transients were recorded for an hour until the system attains a steady state. For conducting PD test, the potential was swept from 1.6 to 0 V at a scan rate of 1 mV/s. SEM was used to visualise the corroded spots before and after the PD test. Gamry Echem Analyst software was used to interpret the data obtained by the PD test. Nanomap aep 3D optical profilometer was employed to determine the roughness of the sample surfaces before and after the PD test. Electrochemical tests were carried out multiple times in order to confirm the repeatability.

Results

Structure of foams

All the three alloys used in this study are foamable as evident in Fig. 1. All the foams possess a good structure with only few structural defects. In Fig. 1c, the cell walls of AMS foam contain microporosity, whereas AMC and AMZ foams do not reveal any microporosity. The structural analysis such as cell size distribution and sphericity (S) is provided in Fig. 2. In Fig. 2a, the cell size distributions are fitted with a Gaussian function to determine mean cell diameter (Dmean). All the data are summarised in Table 1. The Dmean is the highest in AMS foams and the lowest in AMC foams. A 2D analysis was also performed, the results are provided in the supplementary materials (Table S2 and Fig. S4).

Figure 1
figure 1

ac 2D tomographic sections and df corresponding 3D reconstructions of tomographic volume of AMC, AMZ and AMS foams. The arrows in c indicate micropores in cell walls

Figure 2
figure 2

3D analysis of the foams: a cell size distribution, b Equivalent diameter and number of cells as a function of sphericity. Different colour coding used in b is to differentiate different ranges of sphericity. The analysis here corresponds to the foams shown in Fig. 1. The solid lines in all plots represent Gauss fit. R2 represents the goodness of the fit

Table 1 Density, expansion, average Dmean, average Smean and aspect ratio of cell walls of the foams

The foam density (ρfoam) is calculated by dividing its weight with its geometrical volume. The expansion of foams mentioned in Table 1 is calculated by using the following equation:

$$\% \;{\text{Expansion}} = \left[ {\frac{{\rho_{{{\text{solid}}}} }}{{\rho_{{{\text{foam}}}} }} - 1} \right] \times 100.$$
(1)

Solid density ρsolid was calculated using the rule of mixtures. The ρsolid of AMC, AMZ and AMS alloy is 2.66, 2.64 and 2.46 g/cm3, respectively. Relative density (ρr) was calculated by dividing ρfoam by ρsolid. Table 1 shows that AMZ foams have the highest expansion.

The aspect ratio of cell walls was calculated by taking the ratio of the thickness of a cell wall to its edge length. Cell wall thickness was measured at half of the cell edge length [23]. The average aspect ratio reported in Table 1 was determined based on the measurements on 100 cell walls. One foam from each alloy type was chosen for this. Figure 2b reveals that in AMZ and AMS foams there are many large cells with low sphericity values, whereas in AMC foams most of the large cells have high sphericity values. AMC foams contain a large number (~ 35%) of cells with high mean sphericity (Smean = 0.9) compared to other two foams. In the case of AMS foams, Smean is lower for a large number of cells.

Corrosion behaviour

Table 2 exhibits that the weight loss is maximum for the AMZ alloy and minimum for the AMS alloy. In the hydrogen displacement tests, AMZ alloy produced the maximum amount of hydrogen (i.e. maximum corrosion) as inferred from the maximum amount of water displacement, whereas AMS alloy produced the least amount of hydrogen (i.e. lowest corrosion) as in this case the amount of water displacement was the lowest.

Table 2 Data obtained from weight loss and water displacement tests for three alloys produced by casting

In Fig. 3, PD behaviour of the alloys exposed to 0.6 M NaCl solution is reported. These are typical curves, which are often seen for Al–Mg alloys in NaCl solution [24], with no clear active region, a very small passivation region and a distinct breakdown potential. All the alloys exhibit almost a similar behaviour; however, AMC alloy shows a nobler corrosion potential (Ecorr) than AMZ and AMS alloys. This could be attributed to the presence of nobler element, namely Cu. Even though the Ecorr value for AMS is more active than AMC, the polarisation curve of AMS shows a wider passive range in the order of 600 mV compared to the other two alloys. The corrosion rate was calculated using the Tafel’s extrapolation method [25]. It should be noted that the cathodic branch of the PD curves is used for determining corrosion rate [26]. The parameters estimated from the PD curves are tabulated in Table 3. Linear polarisation resistance (Rp) was also measured. The results are presented in supplementary materials (Fig. S5 and Table S3).

Figure 3
figure 3

Representative PD curves recorded for the three alloys tested in this study

Table 3 Corrosion potential (Ecorr), pitting potential (Epit), corrosion current density (icorr) and corrosion rate obtained from the PD test

The passivation range can be defined by a term called passivation index (PI), which is calculated by taking the absolute difference between Epit and Ecorr [27]. AMC and AMZ alloys have smaller PI. Beyond Epit, current flow increases drastically as seen in Fig. 3. Compared to AMC and AMZ alloys, an increase in current flow occurs at a later stage in AMS alloy.

The corrosion rate (CR) was calculated as per ASTM standard G 102 using Eqs. 2 and 3.

$${\text{CR}}\;\left( {{\text{mils}}\;{\text{per}}\;{\text{year}}\;{\text{or}}\;{\text{mpy}}} \right) = (0.1288 \times i_{{{\text{corr}}}} \times {\text{EW}}){/}\rho_{{{\text{solid}}}} ,$$
(2)

where icorr is the corrosion current density expressed in µA/cm2, EW is the equivalent weight of the alloy calculated from Eq. 3

$${\text{EW}} = 1{/}\Sigma \frac{{N_{j } \times F_{j} }}{{W_{j} }}$$
(3)

where Fj = mass fraction of jth element in the alloy, Wj = atomic weight of the jth element and Nj = valence of the jth element.

Table 3 shows that icorr of AMZ alloy is the highest, but the values for all the alloys are in the same order. Table 3 shows that although the surface roughness (Ra) before corrosion is the lowest for the AMZ samples, but after subjecting to PD test the Zn-containing samples display the highest value of Ra implying a high corrosion experienced by this alloy. AMS sample exhibited a minimal increase in Ra suggesting that AMS underwent minimal dissolution.

For each sample, the spot which was subjected to corrosion was imaged before and after the test. Figures 4 and 5 display the SEM images of the microstructure before and after corrosion, respectively. A detailed analysis on the type and amount of phases present in the as-cast microstructure is provided in Table 4.

Figure 4
figure 4

SEM image of casted alloy (AMC, AMZ, and AMS) samples before corrosion. The phases indicated here were identified by EDS analysis

Figure 5
figure 5

SEM image of the corroded region in the cast samples after performing PD test in 0.6 M NaCl solution. The bright features in c correspond to the region occupied by Mg2Si phase prior to corrosion as confirmed in Fig. 6

Table 4 Phase fractions in cast and foam samples determined by analysing SEM and XRD data along with the predictions of Thermo-Calc software

Figure 5c shows that in the case of AMS sample pits are mainly observed around Mg2Si phases. However, there are pits in other regions as well. By comparing the three images in Fig. 5, it can be stated that the AMS alloy has shallow pits in comparison with the deeper pits present in the other two alloys. Mg2Si phase is present before corrosion in AMS alloy, as shown in Fig. 6a. Mg disappears from the Mg2Si phase due to corrosion, and it converts into a Si-rich phase as seen in Fig. 6b. This is confirmed by the EDS analysis of the respective phases in Fig. 6. SEM elemental mapping of the micrograph containing Mg2Si phase before and after corrosion is provided in supplementary materials (Fig. S6, Fig. S7).

Figure 6
figure 6

SEM–EDS analysis of AMS sample a before and b after corrosion

Comparison of the microstructures of cast and foam samples

A one-to-one comparison of the XRD pattern (Fig. 7) of the cast and foam sample reveals that the microstructure contains similar phases in each alloy category. However, there are a few dissimilarities. AMC cast sample contains low intense peaks of Mg, while its counterpart does not. Both cast and foam AMZ samples contain non-stoichiometric intermetallics but of different types. The fraction of each phase is provided in Table 4.

Figure 7
figure 7

Comparison of XRD of cast and foam samples

It can be observed in Fig. 8 that AMC and AMZ foams have a similar distribution of phases, whereas AMS foam reveals a different distribution. Although the microstructures of the cast samples in Fig. 4 appear slightly different, a closer look reveals similarities. Moreover, SEM–EDS analysis of both cast and foam samples revealed similar phases which are also in agreement with the prediction made by Thermo-Calc software (refer to Table 4). SEM analysis presented in Table 4 reveals some other minor dissimilarities. For example, AMC foam sample contains more S-phase than T-phase, whereas AMC cast sample has an opposite trend. Note that both the cast and foam AMZ samples contain a non-stoichiometric phase that contains Al, Mg and Zn which does not match with T-phase. It is mentioned as Al–Mg–Zn phase.

Figure 8
figure 8

SEM images of three alloy foams indicating the various phases present in the microstructure. The phases indicated here were identified by EDS analysis

The burning tendency of foams

It was observed that the outer surface of AMC and AMZ foams turns completely black during foaming, as shown in Fig. 9a,b. The black colour indicates burning during foaming. On the other hand, Fig. 9c shows that AMS foam did not burn; it exhibits a typical surface of Al alloy foam. In the AMC and AMZ alloys, after the initiation of burning (i.e. when the surface started to turn black) it continued even if the heating was turned off. Moreover, it was observed that for a longer foaming time (more than 1 min) the interior of the foams also became black spreading from the outer surface. Foams produced applying longer foaming time are fragile and can be crushed using hands. Compared to AMZ foams, AMC foams exhibited a higher burning rate and burning tendency. Foaming of the three alloys was also performed at 800 °C to check whether AMS foams burn at a higher temperature. However, the same trend was observed as it was observed at 700 °C.

Figure 9
figure 9

Comparison of the burning nature of a AMC, b AMZ and c AMS foams

Mechanical properties

The AMC foams exhibit the highest peak strength, whereas AMS foams have the lowest peak strength as shown in Table 5. Note that peak strength is not the plateau strength, which is explained in “Structural and mechanical characterisation” section. In order to compare the stress–strain behaviour of the three foams, their stress is normalised by their respective peak strength as shown in Fig. 10a. All the stress–strain curves have multiple serrations. Stress–strain response of every foam can be divided into three regimes: (a) elastic regime, where a linear deformation occurs, (b) region with stress variations and (c) densification regime with a rapid increase in stress.

Table 5 Mechanical properties of the foams and cast samples
Figure 10
figure 10

a Peak strength normalised stress versus strain and b energy absorption efficiency versus strain

Densification strain (εd) in Table 5 is calculated using Eq. 4 provided by Ashby et al. [28].

$$\varepsilon_{{\text{d}}} = 1 - \alpha_{1} \frac{\rho }{{\rho_{{\text{s}}} }},$$
(4)

where \(\alpha_{1}\) is approximated as 1.5.

Energy absorption per unit volume (Wabs) is defined as the area under the stress–strain curve up to the densification strain (εd). It can be calculated using the following equation [29]:

$$W_{{{\text{abs}}}} = \mathop \int \limits_{0}^{{\varepsilon_{{\text{d}}} }} \sigma \left( \varepsilon \right){\text{d}}\varepsilon .$$
(5)

It can be seen (Table 5) that both energy absorption and specific energy absorption are the highest for AMC foams, whereas the other two alloy foams possess similar Wabs.

Energy absorption efficiency η(\(\varepsilon\)) is defined as the ratio of actual energy absorption to the ideal energy absorption. This can be mathematically written as [19, 30]

$$\eta (\varepsilon ) = \frac{{\mathop \int \nolimits_{0}^{\varepsilon } \sigma \left( \varepsilon \right){\text{d}}\varepsilon }}{{\sigma_{\max } \left( \varepsilon \right)\varepsilon }},$$
(6)

where \(\sigma_{\max } (\varepsilon )\) is the maximum stress experienced by the foam up to a strain value of \(\varepsilon\).

The energy absorption efficiencies plotted in Fig. 10b show that AMC and AMS foams have a similar behaviour, while AMZ foam shows a lower energy absorption efficiency compared to other two foams. The individual stress–strain curves and energy absorption efficiencies of all the tested foams are provided in supplementary materials (Fig. S8, Fig. S9, Fig. S10).

Discussion

Influence of alloying elements on foam expansion

AMC and AMZ foams exhibit higher expansion than AMS foams (Table 1) because of their low liquidus temperature compared to AMS. The liquidus temperature of AMC, AMZ and AMS alloys is 545 °C, 560 °C and 677 °C, respectively. It is known that a lower melting/liquidus temperature is desirable for minimising gas losses during foaming [14]. Therefore, the gas released from Mg powder is better utilised while foaming AMC and AMZ alloys than AMS alloy. Between AMC and AMZ alloys, the latter has a slight advantage because of a lower solidus temperature (478 °C and 450 °C, respectively, for AMC and AMZ). An early appearance of liquid phase further reduces gas loss while foaming AMZ alloy. This is because a liquid phase can seal the cracks through which gas can escape from a solid precursor. Consequently, there is a higher expansion in AMZ foams than in AMC foams. The solidus temperature of AMS (559 °C) is higher than that of the other two alloys. This along with a high liquidus temperature causes a greater gas loss during foaming of AMS alloy, resulting in a low expansion. Another reason that also contributes to the variation in expansion is different holding time experienced during foaming. Holding time is defined as the time spent above the liquidus temperature before the heating is turned off. Due to different liquidus temperatures and a fixed foaming time of 1 min, the holding time for foaming AMC, AMZ and AMS alloys is 24 s, 23 s and 15 s, respectively (for details, refer to Table S4 in supplementary materials). Higher holding time in the case of AMC and AMZ alloys increased their expansion.

Influence of alloying elements on corrosion behaviour

The cast samples used for corrosion tests are similar to the corresponding alloys used for foaming in terms of composition and microstructure. A comparison of composition between foam and cast sample is provided in Table 4. Both the foams and cast samples have a solidified microstructure. Moreover, there is a similarity in terms of the type and amount of phases present in the microstructure as evident from Figs. 4, 7 and 8 and Table 4. Therefore, the microstructure of the cast samples represents the microstructure of the respective alloy foam.

In ambient conditions, Al alloys are protected by an oxide layer. When using NaCl solution as the electrolyte, aggressive Cl ions get adsorbed heterogeneously onto the oxide film on the alloy surface causing dissolution of the oxide layer. As the oxide layer is weaker near the intermetallic phases and microflaws, oxide films in these regions are easily broken initiating a localised pitting corrosion. Intermetallic particles can act as an anode or a cathode depending on the matrix composition [31,32,33].

Generally, the difference in electromotive force (EMF) between two elements predicts the chance of galvanic corrosion. But when these elements are present in an alloy, the interaction with other phases affects the electrochemical behaviour of the alloy [24]. In all the alloys studied here, dissolution occurs due to localised (pitting) corrosion. Pitting corrosion initiated at the intermetallic phases is the primary reason for corrosion of Al alloys, even though a uniform corrosion of matrix material may also occur simultaneously because of its oxidation [34, 35].

In the hydrogen evolution tests, hydrogen gas produced from the reaction between samples and NaOH solution can be considered as a measure of corrosion. A higher amount of gas produced corresponds to a more corrosion behaviour and vice versa. Aluminium and magnesium can react with water to produce hydrogen through the following reactions:

$${\text{2Al}} + {\text{6H}}_{{2}} {\text{O}} \to {\text{2Al}}\left( {{\text{OH}}} \right)_{{3}} + {\text{3H}}_{{2}} \uparrow \quad [36]$$
(7)

and

$${\text{Mg}} + {\text{2H}}_{{2}} {\text{O}} \to {\text{Mg}}^{{{2} + }} + {\text{2OH}}^{ - } + {\text{H}}_{{2}} \uparrow \quad [22]$$
(8)

In alkaline solution also, hydrogen evolves during a chemical reaction according to the following reaction.

$${\text{2Al}} + {\text{6H}}_{{2}} {\text{O}} + {\text{2NaOH}} \to {\text{2NaAl}}\left( {{\text{OH}}} \right)_{{4}} + {\text{3H}}_{{2}} \uparrow \quad [37]$$
(9)

NaOH solution was used as a media to speed up the chemical reaction. Hydrogen evolution occurs as a cathodic reaction. In this study, we used Al alloys, and hence, the amount of hydrogen gas production depends on the matrix and the phases present. Al and Mg present in various phases of the alloys react to produce hydrogen which provides a measure of corrosion of the alloys [22, 36].

In this study, PD test is not completely reliable because of the negative difference effect present in Mg-containing alloys [22, 38]. Also, icorr value obtained from PD curve varies significantly even with a slight change in the selection of Tafel region [39]. Therefore, the PD test alone is not sufficient to conclude the corrosion behaviour of the alloys [26].

Although AMC alloy has a nobler Ecorr (Table 3), it has a smaller PI compared to AMS alloy. Consequently, the nobler oxide layer on AMC alloy breaks away within a smaller potential range, leading to a higher corrosion in AMC alloy in comparison with the AMS alloy (Fig. 5). Table 3 shows that AMZ alloy has the lowest Epit (more negative value). On the other hand, the Epit of the AMC and AMS alloys are nearly the same.

The corrosion behaviour of alloy depends on the corrosion tendency and the amount of second phase (e.g. intermetallic). The amount of second phase particles in the cast samples was estimated by analysing XRD data and SEM images (Table 4). In AMC alloy, Al2CuMg (S) phase and T-phase are present. Nobler Cu along with reactive Mg results in dealloying corrosion. S-phase and T-phase act initially as anode with respect to Al matrix. After a while, these second phase particles get enriched in nobler Cu because of the removal of Mg by dissolution. Later, these phases act as a cathode, and consequently, peripheral pitting around these phases also takes place. It was also reported that the Cu-rich phase grows and eventually breaks. The dislodged portion reaches the Al matrix and results in corrosion. In AMC alloy, it was reported that Al dissolution also occurs in S-phase in addition to Mg dissolution [32, 40]. Thus, the presence of Al2CuMg in AMC alloy degrades its corrosion resistance [41].

Severe pitting corrosion of AMZ alloy as visualised in Fig. 5b can be attributed to its low pitting potential (Table 3) leading to early pit initiation. Also, the highest surface roughness (Ra) of AMZ after corrosion indicates the severity of corrosion in this alloy. In AMZ alloy, the stoichiometric Al–Mg–Zn phase (T-phase and non-stoichiometric phase) is anodic and resulted in pitting corrosion of the alloy [42]. In contrast to Al2CuMg phase particle (present in AMC alloy) where switching from anodic site to cathodic site occurs as reaction progresses, in AMZ alloy T-phase gets enriched with active Zn as reaction progresses. Since active Mg and Zn are present in the T-phase, the chance of corrosion is higher because of the active nature of the phase compared to the surrounding matrix [32]. Deep pit formation in AMZ sample is observed in Fig. 5b. This is because of the localised corrosion between Mg and Zn [33].

A high PI (Fig. 3) in AMS is an indication of the delayed initiation of pitting in comparison with other two alloys. Also, shallow pits in Fig. 5c imply a higher corrosion resistance of the alloy. In AMS alloy, Mg2Si acted as anode with respect to the matrix, and with time active Mg2Si phase becomes Si-rich phase because of the dissolution of Mg from the anodic Mg2Si particle, as shown in Fig. 6. Consequently, it becomes nobler at a later stage and then acts as cathode leading to the corrosion of adjacent matrix [43], which can be observed in Fig. 5c. Rahim et al. reported that Si improves the pitting resistance of the alloy by making a stable film over the surface [44]. Also, the cathodic corrosion activity of the Cu-containing intermetallic is higher than the Si-containing intermetallic [45]. Hence, Si-containing alloy (AMS) is relatively more corrosion resistant than the other two alloys.

Influence of alloying elements on burning behaviour

The dark colour that can be observed in the AMC and AMZ foams is similar to the dark colour formation observed on the surface of Mg alloys just before ignition [46]. The burning tendency of AMC and AMZ foams is attributed to the exothermic oxidation nature of Mg [14]. Other studies also reported the burning of Al–Mg–Cu alloys during foaming [14, 47].

The foams became completely brittle when they burnt completely when the heating is continued for a longer duration (for example, 2 min). It was reported that the heating of pure Mg and Mg alloy results in similar burning [46, 48]. However, the burning behaviour of Mg varies depending on the alloying element.

To understand the burning behaviour, the surface of the foams was analysed. For this, the powders were extracted by scraping the surface of the foams. These powders were characterised by XRD, and phases were quantified using Rietveld analysis. The surface of all the three foams shows the presence of MgO as revealed in Fig. 11.

Figure 11
figure 11

XRD of the powders scrapped off from the surfaces of a AMC, b AMZ and c AMS alloy foams. Weighted profile factor (Rwp) and goodness-of-fit (χ2) values obtained from Rietveld analysis are provided

Compared to other oxides, the tendency of MgO formation in these alloys is high according to the Ellingham diagram [49]. The surface of AMC and AMZ foams shows a high amount of MgO (about 44 and 34 wt%, respectively), whereas in the case of AMS foam it is only about 11 wt%. Therefore, it can be inferred that AMC and AMZ foams underwent a higher oxidation compared to AMS foam. Even, pure Mg (~ 5 wt%) is present on the surface of AMS foams further confirming a lower oxidation in this alloy.

The variation in oxidation behaviour is due to the variation in the activity of Mg in these alloys. In order to demonstrate this, the activity of Mg in the melt was calculated as a function of the amount of Cu, Zn and Si at 700 °C using Thermo-Calc software [50] in combination with TCAL5 (Version 5.1) [51] Gibbs energy database. The results shown in Fig. 12 reveal that the presence of Cu increases the activity of Mg, Zn has almost no effect and Si significantly reduces the activity of Mg. This implies that while the presence of Zn does not prevent the oxidation of Mg, Cu aids the oxidation of Mg. On the other hand, the presence of Si reduces the oxidation tendency of Mg. Consequently, the AMC foam surface contains the highest amount of MgO, whereas it is the lowest on the AMS foam surface as seen in Fig. 11. In AMS alloy, the activity of Mg is reduced due to a strong clustering tendency between Si and Mg [52]. This in turn protects the AMS alloy foams from burning.

Figure 12
figure 12

The activity of Mg in the melt as a function of the amount of Cu, Zn and Si at 700 °C

Influence of alloying elements on mechanical behaviour

The peak strength (\({\sigma }_{p}\)) of AMC foams is higher because of a high aspect ratio of cell walls, as given in Table 1. Small cell size is also associated with high-density foams. Therefore, to remove the density effect, the peak strength of the foams was normalised by their respective relative densities, as given in Table 5. Density-normalised values reveal that AMZ foams have the highest strength, whereas the strength of AMS foams is the lowest. The presence of microporosity in the cell wall is also partly responsible for a lower strength in AMS foams as suggested by Mukherjee et al. [53]. A shorter holding time combined with a smaller superheat is the reason for microporosity formation in AMS foams compared to AMC and AMZ foams [53]. The variation in peak strength can also be attributed to their microstructural strength. The yield strength of the alloys was determined from the hardness measurements performed on cast samples. Yield strength was calculated by taking one-third of the hardness value [54]. Yield strength (σy) values were used to further normalise the density-normalised peak strength. As seen in Table 6, the σy-normalised values of all the foams are almost similar. This implies that the variation in the density-normalised \(\sigma\)p among the foams is mainly because of the difference in their microstructural strength.

Table 6 Yield strength of the alloys, normalised mechanical properties of the foams and ductility number

The amount of primary Al phase and secondary phases present in foam samples was estimated by analysing XRD and SEM images (Table 4). The analysis reveals a large amount of intermetallic phases in all the alloys. The presence of intermetallics in the microstructure increases the strength of the foam, but also makes the foams brittle. AMC and AMZ foams have almost 75% of Al-rich phase and rest is intermetallic compounds, whereas AMS has more intermetallics compared to the other two foams. Thus, a higher amount of intermetallics (Mg2Si which has high elastic modulus) increases the stiffness of AMS foams. The serrations resulted from a sudden drop in stress are observed in all the foams (see Fig. 10a). This behaviour indicates their brittle nature [29]. In the present study, AMS foams have the least drop from its peak stress value. Even though AMS foams contain Mg2Si intermetallic phase, these foams are relatively less brittle (or more ductile).

From an application point of view, it is important to quantify the ductility of the three foams. The ductility of the foams was estimated using the following method. The method used here is adapted from that reported in Ref. [55]. Ductility is represented in terms of a ductility number. It is calculated by considering the first three major serrations in the stress–strain curve according to the following equation.

$${\text{Ductility}}\;{\text{number}} = \frac{1}{3}\left[ {\left( {\frac{{\sigma_{{{\text{drop}}}} }}{{\sigma_{{{\text{peak}}}} }}} \right)_{1} + \left( {\frac{{\sigma_{{{\text{drop}}}} }}{{\sigma_{{{\text{peak}}}} }}} \right)_{2} + \left( {\frac{{\sigma_{{{\text{drop}}}} }}{{\sigma_{{{\text{peak}}}} }}} \right)_{3} } \right]$$
(10)

where \(\sigma_{{{\text{drop}}}}\) is the stress corresponds to the minimum stress immediately after the stress drops from a maximum \(\sigma_{{{\text{peak}}}}\). A typical stress–strain curve showing the first three maxima (peaks) and minima (drops) is shown in Fig. 13. A sudden drop in stress value indicates cell wall failure without significant buckling. The higher the drop is, the less buckling has taken place before failure indicating a brittle behaviour. Therefore, the extent of serrations in a stress–strain curve is indicative of the ductile/brittle nature of the foam—larger the serrations are, less ductile the foam is and vice versa [55]. The ductility numbers are provided in Table 6. A higher ductility number signifies a higher ductility. It is observed that AMS foams exhibit the highest ductility, while AMZ foams are relatively more brittle.

Figure 13
figure 13

Illustration of the first three peak and drop stresses in the stress–strain curve of AMS foam

Elastic modulus is a measure of material stiffness. The higher the elastic modulus is, the higher its stiffness is [56]. Elastic modulus calculated from the unloading portion of the stress–strain curve is more accurate compared to the modulus calculated directly [57]. Stiffness of AMS foams is the highest, and it can be attributed to the large fraction of Mg2Si phase which has high stiffness [58].

Energy absorption and specific energy absorption are the highest for AMC foams because of their high peak strength. A higher energy absorption efficiency of AMC and AMS foams compared to AMZ foams is due to a relatively higher ductile nature of the former foams as seen in Table 6.

Finally, the mechanical properties of the foams produced in this study were compared with conventional foams. The peak strength data of some conventional foams were extracted from Refs. [14, 54, 57, 59,60,61,62,63,64,65]. The comparison is presented in Fig. 14. It is obvious that the strength of the foams produced in the present study has higher strength compared to the conventional foams except AMS foams which are comparable with conventional foams.

Figure 14
figure 14

Comparison of the peak strength of the foams produced in this study with other foams. Source of data: Alcan foams [54, 57, 59,60,61], Alporas foams [54, 57, 60,61,62, 65], PM route foams [61, 63, 64, 66], AlMg15Cu10 foam [14]. Note that error bar is not available for all the data points

Figure 14 also shows that AMC foams in the present study possesses a lower strength than the AlMg15Cu10 foams reported earlier [14]. This is attributed to a superior structure seen in the foams reported in Ref. [14]. In that study, a different Mg-based blowing agent, namely Al50Mg50, was used. This resulted in a more uniform structure because of even a better distribution of gas source. A comparison (presented in Fig. S11 in supplementary materials) of the energy absorption reveals that the foams produced in this study are comparable with the conventional foams. It is interesting to note that the energy absorption capabilities of the present foams are comparable with conventional foams despite the brittle nature of the present foams.

Summary and outlook

Foaming of Al–Mg15–X10 (X = Cu, Zn, and Si) using Mg as a blowing agent was successfully carried out. The main conclusions drawn from this study are as follows.

  • All the three alloy foams have comparable structure and cell size.

  • The expansion is maximum for AMZ foams.

  • AMZ alloy corrodes more severely compared to the other two alloys.

  • AMC and AMZ foams have a burning tendency, whereas AMS foams do not burn.

  • Peak strength and energy absorption are maximum for AMC foams. Energy absorption efficiency of AMS and AMC foams is comparable and better than AMZ foams.

  • AMS foams have the highest elastic modulus.

  • Peak strength of AMC and AMZ foams is higher than that of the conventional foams, whereas the energy absorption of the present and conventional foams is comparable.

The choice of the foam will depend on the application. For example, AMC foams can be used for high strength applications, whereas AMZ foams are suitable for lightweight component. However, AMS foams would be an ideal choice because they combine a high corrosion resistance, a high stiffness, a high energy absorption efficiency and a low burning tendency.

For industrial production of foams, burning tendency is a crucial factor to consider. In laboratory-scale production, where a small sample size is used, it is possible to avoid any significant burning of AMC and AMZ foams by keeping the foaming time short followed by a fast cooling. However, in industrial productions, the foaming time and cooling time are significantly long for a large foam block. Consequently, both AMC and AMZ foams would experience significant burning making them unsuitable for industrial production. From this point of view, and by considering the other properties, AMS foams are the best choice among the three foams investigated in this study.