Abstract
Multiphase ultra-high strength steels (UHSS) containing retained austenite (RA) appear to be among the most interesting steels for the automotive industry. Developments in the last decades have allowed obtaining a very good combination of mechanical strength and ductility. Quenching and partitioning (Q&P) steels have been proposed as third-generation UHSS, reaching ultimate tensile strength up to 1300 MPa along with excellent fracture elongations of more than 15%. However, the use of Q&P steels is mainly limited by their susceptibility to hydrogen embrittlement (HE). The present work investigates the influence of the Q&P heat treatment parameters on the mechanical properties and on the HE resistivity of 20Mn-Si wire rod steel. The HE resistivity was measured using incremental step load testing with in situ electrochemical hydrogen charging according to ASTM F1624-12 standard. A comprehensive microstructure characterization was performed to examine volume fraction, nucleation sites and morphologies of RA. Although the mechanical properties were similar after Q&P heat treatment, an increase in the partitioning time revealed a significant increase in the HE threshold stress of more than 200 MPa.
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1 Introduction
The automotive industry seeks new technological solutions to increase ultra-high strength steel (UHSS) formability, achieve downsizing by enabling lightweight steel construction, and reduce environmental impacts (Ref 1). Recently developed quenching and partitioning (Q&P) low carbon Mn-Si steels contain martensite and significant volume fractions of retained austenite (RA) (Ref 2, 3). Q&P steels demonstrate excellent mechanical properties, such as high strength combined with high ductility. While the strength is based on the martensitic matrix, including carbides, the ductility is gained by multiple deformation mechanisms in the microstructure, such as dislocation slip in martensite and austenite, as well as by volume expansion and lattice distortion associated with the transformation-induced plasticity (TRIP) effect in austenite. Hence, plastic deformation increases the dislocation density in untransformed austenite by slip and activates the TRIP effect, which is based on the transformation of metastable austenite to untempered martensite. Both deformation mechanisms contribute to the enhanced strain hardening rate of Q&P steels and make them suitable for crash-relevant body-in-white components (Ref 4). However, the TRIP effect in Q&P steels is crucial concerning hydrogen embrittlement (HE). Freshly transformed hard martensite has a negative effect on structural integrity (Ref 5, 6) and can be very susceptible to HE. Hydrogen ingress of a few wppm (Ref 7) during processing or service (e.g., by corrosion or cathodic protection) could already be critical and may cause time-delayed fracture (Ref 8, 9). This concern limits the development and applying new Q&P steels with even higher strength.
Many mechanisms were postulated to explain the deterioration effect of hydrogen on mechanical properties (Ref 10, 11). However, the most relevant mechanisms concerning UHSS are hydrogen-enhanced localized plasticity (HELP), hydrogen-enhanced decohesion (HEDE), adsorption-induced dislocation emission (AIDE) and hydrogen-enhanced strain-induced vacancies (HESIV) (Ref 12, 13). Furthermore, the hydrogen and strain-induced phase transformation mechanism contributes to the understanding of Q&P steels degradation (Ref 14). A combination of mechanisms is involved in many cases depending on the microstructure complexity, macroscopic and microscopic stress and strain state, and the local hydrogen concentration (Ref 15,16,17). Recently, a simultaneous action of HELP and HEDE has been widely investigated and applied to explain the interaction of hydrogen with the steel microstructure depending on the SEM analysis of the fracture surface (Ref 18,19,20,21,22,23).
The stability of RA in the martensitic microstructure of Q&P steels and its role in the HE mechanism are controversially discussed. Depending on the actual microstructure characteristics, including carbon or manganese contents, morphology, volume fraction, nucleation sites, and deformation conditions, RA can either be beneficial (Ref 24,25,26,27) or detrimental (Ref 5, 6) with respect to HE. Following Pressouyre’s theory of deep trapping sites (Ref 28), finely and homogenously dispersed austenite particles may be beneficial for increasing the HE resistivity (Ref 29,30,31), as long as they are not potential crack nuclei (Ref 5, 6). According to Zhu et al. (Ref 6), the hydrogen concentration in RA particles can reach up to three times the bulk concentration due to the high solubility of hydrogen in the face-centered cubic (fcc) phase (Ref 38, 39). Basically, deep trapping sites have binding energies \({E}_{\mathrm{b}}\) of more than 60 kJ/mol, causing a negligible probability \(P\sim \mathrm{exp}(-{E}_{\mathrm{b}}/RT)\) of releasing trapped hydrogen at room temperature, with \(R\) being the universal gas constant. \(P\) also depends on the temperature \(T\), which is crucial with respect to thermally activated hydrogen release and to the deformation characteristics. Thermal activation of trapped hydrogen is usually applied by the so-called thermal desorption analysis (TDA) method to analyze the diffusible hydrogen contents (Ref 32, 33) and to determine corresponding trapping energies (Ref 29, 30, 34, 35). Although some studies revealed deep hydrogen trapping sites related to RA particles after high-temperature gaseous charging (Ref 36), other works could not observe these trapping sites after room temperature charging (Ref 37). The individual effects of strain rate and temperature were investigated recently by Finfrock et al. (Ref 38). They found that the heat generated during plastic deformation has less time to dissipate with increasing strain rate. Increasing the temperature increases the local chemical driving forces for hydrogen and carbon and decreases the probability of austenite transformation by the TRIP effect. Furthermore, Finfrock et al. (Ref 39) showed that the strain rate affects the strain hardening rate and the ductility of Q&P steels.
The role of intrinsic hydrogen on the degradation of the mechanical properties of low carbon Mn-Si steels has mainly been studied by applying the slow strain rate test (SSRT) method (Ref 5, 6, 25, 40,41,42). The strain rates applied were around 10−5 s−1 or higher. Wang et al. (Ref 24) used, e.g., an initial strain rate of 10−3 s−1 to investigate the role of inter-lath austenite nanofilms as a potential remedy for HE. However, the hydrogen charging procedures were not consistent, and the charging times ranged from 5 min up to 40 h aiming to reach homogenous hydrogen distributions inside the specimens. The time between hydrogen charging and SSRT was also different, which may cause hydrogen desorption (Ref 32). Thus, the interaction of hydrogen and RA in Q&P steels needs more detailed investigation.
As stated above, heat-treated low carbon Mn-Si Q&P steels normally have multiphase microstructures composed of tempered martensite and RA. A few studies focused on the intrinsic susceptibility to HE (Ref 13, 25, 41,42,43,44,45) by applying SSRT after charging. To the author’s knowledge, the extrinsic susceptibility of Q&P steels to HE has not been investigated. Therefore, the present work aims to study the role of the Q&P heat treatment on the mechanical properties of 20Mn-Si steel. The susceptibility to HE is measured by incremental step load testing (ISLT) (Ref 41,42,43) according the ASTM F1624-12 standard. For that purpose, a recently developed electrochemical cell was attached to a tensile testing machine, which enabled continuous in situ hydrogen charging during stepwise mechanical loading. The testing time was up to 60 h. After ISLT, detailed microstructure characterization was performed on the specimens to elucidate the nature of the RA phases in the Q&P steel.
2 Experimental Procedure
2.1 Material and Heat Treatment
20Mn-Si steel containing 0.2 wt.% carbon, 2.5 wt.% manganese and 1.5 wt.% silicon was investigated. The steel was produced by voestalpine Wire Rod GmbH in a laboratory vacuum-induced melting unit. The steel was cast and machined into rods with a diameter of 12 mm and length of 200 mm, which are named “as-delivered” throughout the following text.
Q&P heat treatments, as schematically illustrated in Fig. 1 (Ref 46, 47), were applied to the 20Mn-Si steel. For that purpose, the as-delivered rods were austenitized in a vacuum retort furnace at 900 °C for 30 min and subsequently quenched to the temperature \({T}_{\mathrm{Q}}\) using a salt bath. Afterward, the partitioning process was performed by heating the salt bath together with the rods to the partitioning temperature \({T}_{\mathrm{P}}\) in a furnace. Finally, the rods were water quenched to room temperature. The relevant Q&P process parameters are summarized in Table 1.
Dilatometer studies were conducted to measure the martensite start temperature \({M}_{\mathrm{S}}\) and the martensite finish temperature \({M}_{\mathrm{F}}\). Basically, rapid quenching to \({T}_{\mathrm{Q}}\), which is located between \({M}_{\mathrm{S}}\) and \({M}_{\mathrm{F}}\), determines the volume fraction of RA in the microstructure. A Bähr 805 A/D dilatometer with helium gas atmosphere was used for that purpose. Cylindrical specimens were machined out of the as-received rods with a diameter of 4 mm and length of 10 mm. The transformation temperatures were determined by measuring the extension \(u\) of the sample during heating and subsequent cooling. The transformation temperatures were determined using a tangent at the beginning of the phase transition according to ASTM A 1033–04 standard. Furthermore, the Q&P heat treatments were experimentally simulated to study the phase transformations qualitatively.
2.2 Mechanical Characterization
Mechanical properties according to the ASTM E8 standard were measured using an electromechanical ZwickRoell Kappa 250 DS tensile testing machine. The tensile tests were conducted with a 1 mm/min displacement rate. Dog bone-shaped tensile specimens, according to DIN 50,125-A, were used. The gauge length was 30 mm, and the gauge diameter was 5 mm. Specimens were machined out of Q&P heat-treated rods with the specimen axis parallel to the rod axis or the rolling direction. In addition, Vickers hardness measurements on the heat-treated Q&P steels were performed using an EMCO-TEST hardness tester equipped with a pyramidal diamond cone and a weight of 10 kg. The hardness values reported in this work were averaged from the values of five measurements made along the diameter of the rod.
2.3 Microstructure Characterization
The microstructure of the specimens after Q&P heat treatment was analyzed on different length scales to identify phases and phase distributions. Light optical microscopy (LOM), scanning electron microscopy (SEM), and electron back-scattered diffraction (EBSD) were applied after cutting, grinding and polishing the specimens. The microstructures were revealed by etching the polished surface with 3 vol.% Nital solution for 30 s in the case of LOM and only 3 s for SEM and EBSD. Nital etching turns ferritic areas into white, while pearlitic or martensitic areas appear brown (Ref 48). LOM investigations were performed using a Zeiss Axio Observer Inverted microscope, and SEM investigations were performed using a Tescan Mira 3 microscope equipped with an electron back-scattered diffraction (EBSD) Hikari detector and a TSL-OIM software package for data analysis. EBSD measurements were carried out at the area of 50 × 50 μm2 using the acceleration voltage of 30 kV and the spot size of 54 nm.
In addition, transmission electron microscopy (TEM) was performed to identify the distribution and morphology of RA. For that purpose, a JEOL 200CX microscope operated at the acceleration voltage of 200 kV and a Phillips CM 300 microscope operated at the acceleration voltage of 300 kV were used. Selected area electron diffraction (SAED) was used to identify the phases. TEM investigations were applied on small disks with a diameter of 3 mm and thickness of about 0.1 mm. The disks were jet-electropolished in electrolyte HNO3:CH3OH = 3:7 at 0 °C and 15 V to obtain transparent areas near the central hole.
X-ray diffraction (XRD) patterns were recorded for each of the applied Q&P heat treatments using a Bruker D8 Advance powder diffractometer with a Cu Kα x-ray source. XRD measurements were performed in the range of 40-85° 2θ with a step size of 0.02° and a counting time of 5 s per step. The volume fraction of RA \({f}_{\mathrm{RA}}\) was evaluated from the XRD patterns by TOPAS software using the Rietveld method for spectra analysis (Ref 49). Each specimen was carefully prepared for XRD analysis to minimize the influence of RA transformation in near-surface regions due to specimen preparation.
2.4 Hydrogen Charging and Thermal Desorption Analysis
Specimens with a diameter of 5 mm and length of 20 mm were electrochemically charged with hydrogen using 3.5 vol.% NaCl solution with 0.1 vol.% thiourea (CH4N2S) as a hydrogen recombination inhibitor. The cathodic polarization voltage was maintained at -1.1 V against an Ag\AgCl reference electrode using a dimensionally stable anode (DSA) and a potentiostat with an accuracy of 0.2%. Electrochemical hydrogen charging of the specimen did not cause any internal material damage (Ref 50). Hydrogen charging was applied for 24 h. After charging, the specimens were cleaned and dried with compressed air.
Thermal desorption analysis (TDA) was applied to measure the hydrogen content after electrochemical charging using a Bruker Galileo G8 analyzer equipped with a mass spectrometer. Transportation from the electrochemical cell to the thermal desorption analyzer took less than 3 min to minimize desorption's influence on the measured hydrogen content. No additional evacuation was necessary before starting the measurements. For thermal desorption, charged specimens were heated within an infrared furnace and a heating rate of 0.32 °C/s to 900 °C.
2.5 Incremental Step Load Testing (ISLT)
The resistivity to HE was evaluated by comparing the ultimate tensile strength \({R}_{\mathrm{m}}\) measured in air and measured by ISLT during in situ charging of the specimens. For that purpose, the electromechanical tensile testing machine was equipped with a recently developed electrochemical cell, as presented in Fig. 2. This cell enables continuous hydrogen absorption by cathodic polarization of the specimen surface during ISLT. Before testing, the specimens were polished with steel wool, flushed well with distilled water, and degreased with acetone or ethanol. The specimens were kept dry until starting the test.
The ASTM F1624-12 standard recommends ISLT according to the loading protocol (10\5\2,4) for steels with hardness between 310 HV10 to 448 HV10. Therefore, the applied load maximum was divided into 20 steps with a 5% load increase per step. In the first test, the maximum load was set equal to the ultimate tensile strength. In each of the following tests, the maximum load was set equal to \(1.1{P}_{\mathrm{th}}\), with \({P}_{\mathrm{th}}\) being the threshold force of the last completed step before reaching the fracture force. This procedure decreased the loading rate, enhancing the measurements' accuracy. The holding time in each of the first ten steps was 2 h. After the tenth step, the holding time was increased to 4 h. Normally, 3 to 4 specimens should be tested for each material until two consecutive tests reach a fracture strength within the test accuracy of 5% of the ultimate tensile strength (Ref 51,52,53). According to ASTM F1624-12 standard, the threshold stress \({\sigma }_{\mathrm{th}}\) is calculated from the lowest threshold force \({P}_{\mathrm{th}}\) as
where \({A}_{0}\) is the initial cross-sectional area of the specimen. The threshold stress represents the stress below which HE will never occur for a given hydrogen charging condition (Ref 54). In addition, the relative susceptibility embrittlement index \(EI\) representing the percentage drop in the tensile strength due to hydrogen uptake and can be calculated as
where \(\sigma_{{\text{H}}}\) is the fracture stress in the hydrogen donating atmosphere. Furthermore, the average strain rate \(\overline{{\dot{\varepsilon }}}\) of the ISLT can be calculated in the elastic regime as follows:
with \(t\) being the time to crack initiation and \(E\) being Young’s modulus of 210 GPa. Equation 3 allows a rough comparison of strain rates applied in the present ISLT with the SSRT performed in the literature.
3 Results and Discussion
3.1 Tensile Testing and Hardness Measurements
Representative stress–strain curves determined for each Q&P heat treatment are shown in Fig. 3(a), and the corresponding mechanical properties are listed in Table 2. The ultimate tensile strength is similar for the different Q&P heat treatments, with the highest strength of 1337 MPa for QP2-t. The other samples, QP1, QP1-t and QP2, have almost the same ultimate tensile strength, which confirmed the identical hardness measured at the cross sections of the rods, Fig. 3(b). The ductility gain due to the Q&P heat treatments was evaluated by examining the fracture elongation. The highest and lowest fracture elongation of 15.2 and 12.8% were measured for QP1 and QP1-t, respectively. Fracture elongation of 14.5% (QP2) decreases with decreasing partitioning time to 12.9% (QP2-t). Obviously, the decrease in partitioning time or temperature also decreases fracture elongation. For Q&P heat-treated Fe-C-Mn-Si steels, Kaar et al. (Ref 55) showed that volume fractions of 80-90 vol.% of martensite result in ultimate tensile strength of 1320 MPa and in fracture elongation of 14%, which are both very similar than the properties of the present steel. Microstructure evolution had less effect on the ultimate tensile strength than on the fracture elongation, which agrees with the present results.
3.2 Retained Austenite Characterization
Besides the magnetization technique (Ref 6, 26), XRD is the most common technique for quantifying the volume fraction of RA in Q&P steels (Ref 37, 41, 56). Figure 4(a) shows the measured XRD patterns of Q&P heat-treated specimens. Six peaks occur in the measured diffraction pattern. Three peaks belong to the body-centered tetragonal (bct) martensitic crystal structure, and three belong to the face-centered cubic (fcc) RA crystal structure. The volume fractions of RA evaluated for each of the Q&P heat treatments range from 8.1 to 13.2%, as summarized in Fig. 4(b). Basically, the measured values are in good agreement with values given in the literature for Q&P steels (Ref 5, 6). The martensite reaction is usually athermal during quenching, and the corresponding volume fraction depends on the undercooling \(\Delta T={M}_{\mathrm{s}}-{T}_{\mathrm{Q}}\) below martensite start temperature and not on time. According to the Koistinen–Marburger (KM) relationship \({f}_{\mathrm{RA}}\) can be calculated as
where \(\beta\) is a fitting coefficient of around -0.011 K−1 (Ref 57), assuming complete carbon partitioning from the martensite to the austenite phase. According to the measurements in Fig. 4(b), an estimation of \(\beta\) revealed −0.017 K−1 and −0.032 K−1.
3.3 Phase Transformation Temperature
Figure 5(a) shows the recorded dilatometer curve of the austenitization and quenching step. The critical austenite start temperature \({A}_{\mathrm{c}1}\) and austenite finish temperature \({A}_{\mathrm{c}3}\) were determined as 745 and 850 °C, respectively, by applying a tangent near the start of the phase transition. The martensite start temperature \({M}_{\mathrm{s}}\) and martensite finish temperature \({M}_{\mathrm{f}}\) were determined as 359 and 230 °C, respectively. Thus, quenching after full austenitization below the \({M}_{\mathrm{s}}\) causes martensite formation. Comparing the measured \({M}_{\mathrm{s}}\) with the prediction of \({M}_{\mathrm{s}}\) = 354 °C ± 8.5 °C, according to Kaar et al. (Ref 58), gives almost perfect agreement. Since \({M}_{\mathrm{f}}\) is much higher than room temperature, quenching to room temperature would form a fully martensitic microstructure. However, during the partitioning step, carbon diffuses from martensite to the remaining austenite, which decreases the martensite start temperature and stabilizes the RA phases at room temperature. As shown in Fig. 5(b), further dilatometer tests were conducted to measure the dilatation during the QP1 and QP2 heat treatments. After austenitization at 950 °C for 600 s, the specimens were quenched with the cooling rate of −50 °C/s, held at the quenching temperature of 235 °C or 290 °C for 30 s, and reheated to the partitioning temperature of 390 °C or 370 °C for QP1 and QP2, respectively. After successive partitioning for 600 s, the specimens were finally cooled to room temperature. The dilatometry results show that besides transformation of austenite \(\upgamma\) to martensite \(\alpha^{\prime }\) during first quenching, there is also decomposition of RA to bainitic ferrite \({\mathrm{\alpha }}_{\mathrm{B}}\) during isothermal partitioning slightly above\({M}_{\mathrm{s}}\). The extension \(u\) during partitioning was larger for QP2 than for QP1, even though the partitioning times were equal. This agrees with larger volume fractions of bainitic ferrite found by Kaar et al. (Ref 55) for lower primary martensite \(\alpha^{\prime }\) and thus for lower quenching temperatures. The curves do not show further significant dilatation during final cooling to RT, which would indicate a formation of fresh and untempered martensite (Ref 59).
3.4 Microstructure Characterization
For characterizing the microstructures of the as-delivered material and after QP heat treatment, Nital etching was applied, and micrographs were taken using LOM. As shown in Fig. 6(a), the as-received material has a pearlitic-ferritic microstructure. Needle-like ferritic grains with blocky pearlitic areas in between occur. Nital etching of the steel after QP heat treatment reveals the martensitic matrix, as shown in Fig. 6(b).
Figure 7(a) shows corresponding SEM images consisting of a matrix of ultra-fine-grained tempered martensite and some bainitic ferrite with finely dispersed RA. The volume fraction of bainitic ferrite in Fe-C-Mn-Si steels is about 5-15 vol.%, as estimated by Kaar et al. (Ref 55). The morphology of RA between the martensitic laths is either blocky (b RA) or filmy (f RA). The prior austenite grain boundaries are marked with yellow dashed lines. The higher magnification in Fig. 7(b) reveals some bainitic ferrite with precipitates, which are likely epsilon carbides \(\upvarepsilon\) (Ref 60) or cementite.
Representative EBSD measurements for studying the distribution and morphology of RA within the martensitic matrix were performed at the cross sections of the rods. Figure 8(a) shows the image quality, which corresponds with the local defect density. Bright areas of low defect density are surrounded by comparatively dark areas of high defect density (martensite). The corresponding phase map in Fig. 8(b) shows mainly thin films of RA (f RA) between martensite laths, and some blocks of RA (b RA) were also found. \({f}_{\mathrm{RA}}\) evaluated by EBSD was < 2 vol.% for each of the four heat treatment conditions, which is much less than \({f}_{\mathrm{RA}}\) measured by XRD of > 7.4 vol.%. The higher surface sensitivity of EBSD compared to XRD or magnetization methods commonly leads to an underestimation of \({f}_{\mathrm{RA}}\). Therefore, e.g. surface deformation during specimen preparation may influence the results of EBSD measurements.
The results of TEM measurements confirm the findings of EBSD measurements. Figure 9(a) and (b) shows bright and dark-field images, respectively. The presence of thin RA films (white bands in Fig. 9b) at the boundaries of the martensitic laths was confirmed by electron diffraction patterns (small image in the corner of Fig. 9a). The thickness of the RA films was about 100 nm.
3.5 Hydrogen Analysis
The hydrogen uptake after 24 h of electrochemical charging was evaluated for QP1 and QP2 heat-treated specimens, which contain almost similar \({f}_{\mathrm{RA}}\) of 9.1 vol.% and 9.3 vol.%, respectively. The recorded TDA spectra are shown in Fig. 10(a). The spectrum consists of two peaks, a shallow-trapped hydrogen peak and a deep-trapped hydrogen peak. The areas below the peaks correspond to the hydrogen contents. As shown in Fig. 10(b), the shallow hydrogen content of QP1 and QP2 is 0.12 wppm and 0.16 wppm, respectively. The deep-trapped hydrogen content and thus also the total hydrogen content are almost equal for QP1 and QP2 with 0.3 wppm.
The shallow-trapped peaks range from room temperature to 400 °C with maxima at 180 °C for QP1 and 170 °C for QP2. This is also in agreement with Lovicu et al. (Ref 5), who compared TDA spectra after Q&P heat treatment and after quenching and tempering (Q&T) heat treatment. The shallow-trapped peak shifted from 170 °C (QP2) to 180 °C (QP1), which is most likely caused by the larger number of trapping sites in the martensitic matrix rather than by the increase in the trapping energy (Ref 34). The higher partitioning temperature may cause slightly enhanced recovery during QP1 than during QP2, which may reduce the trap density in the QP1 heat-treated microstructure.
In addition, a deep-trapped hydrogen peak was measured at a higher temperature. This differs from measured TDA spectra showing only single peaks (Ref 5, 24). For example, Lovicu et al. (Ref 5) measured only a single TDA peak for Mn-Si steels with \({f}_{\mathrm{RA}}\) more than twice as in the present steel. They found that the effect of austenite on hydrogen trapping results in slight enlargement and shift of the peak toward higher temperature, rather than causing an additional peak at high temperature. However, deep-trapped hydrogen peaks are generally more difficult to interpret because heating to higher temperatures causes microstructure evolution and phase transformation. To the authors’ knowledge, both of these effects are currently not considered in any TDA interpretation. Furthermore, Lin et al. (Ref 61) and Hitzigrath (Ref 62) showed that thermal dissociation of water molecules at the surface likely causes additional hydrogen evolution, which can explain considerable tailing of the flux during long-lasting high-temperature measurements. Due to these overlaying effects, distinguishing hydrogen molecules from the surface and bulk is challenging at high specimen temperatures.
To study the effect of retained austenite volume fraction on the shallow-trapped hydrogen content, additional measurements were performed after 48 h of charging, as shown in Fig. 10(c). Although the hydrogen content was slightly smaller compared to 24 h of charging, the values were in the range of the scatter band. The shallow hydrogen content seems not to correlate with the RA volume fraction, which supports the hypothesis of trapped hydrogen in the martensitic matrix or at the RA interface.
3.6 Incremental Step Load Testing
ISLT with continuous hydrogen uptake during loading was applied to evaluate the HE relative resistivity of Q&P heat-treated 20Mn-Si steel rods. The recorded stepwise increasing stress-time curves and the corresponding stress–strain curves are given in Fig. 11. For each heat treatment, ISLT took up to seven days using three specimens. The corresponding average strain rates \(\overline{\dot{\varepsilon } }\) according to Eq. (3) are given next to the fracture strengths in Fig. 11(a), (c), (e), and (g) for QP1, QP1-t, QP2 and QP2-t, respectively. The higher the average strain rate, the higher the fracture strength reached within ISLT. The threshold stress is reached in recent work for average strain rates lower than 2·10-8 s−1. Drexler et al. showed theoretically that strain rates below 10−7 s−1 are necessary in the case of deep trapping sites to reach quasi-static diffusion conditions during mechanical loading (Ref 9).
In Fig. 11(b), (d), (f), and (h), corresponding stress–strain diagrams are plotted for QP1, QP1-t, QP2 and QP2-t, respectively. It is obvious that each hydrogen-charged specimen fractured without macroscopic plastic straining before reaching the yield point. The highest threshold stress of 850 MPa was obtained by QP2, while lower threshold stresses of 650 MPa and 560 MPa were obtained by QP1-t and QP2-t, respectively. Therefore, QP2-t resulted in the highest embrittlement index \(EI\) of 54.5%, representing the highest loss in tensile strength due to the effect of hydrogen absorption. \(EI\) of QP1-t, QP1 and QP2 were 47.5, 35.5 and 30%, respectively. The ISLT results are listed in Table 2. The results show that a long partitioning time is necessary for good performance, which can be attributed to carbon segregation to RA causing local stabilization of the microstructure. QP2 shows better performance than QP1, most likely due to quenching to a higher temperature causing the formation of more bainite volume fraction.
Figure 12 shows the representative fracture surface of a QP1-t specimen imaged using SEM after ISLT. The fracture surfaces of the other QP heat-treated specimens were all similar. As shown in Fig. 12(a), cracking started at the lower right-hand side and propagated to the upper left-hand side. Cracking started with brittle intergranular fracture mode (Ref 63), as indicated by the open grain boundaries in Fig. 12(b). Mixed intergranular (IG) and quasi-cleavage (QC) fracture modes with ductile dimple pockets occurred at the center of the cylindrical specimen, as shown in Fig. 12(c). Finally, a ductile fracture mode characterized by dimples and microvoids, as shown in Fig. 12(d), occurred. Basically, the observed change in the fracture mode agrees with the work of Beachem (Ref 64, 65), who proposed a qualitative diagram of critical combinations of threshold stress intensity \(K\) and hydrogen content \({c}_{\mathrm{H}}\) for each fracture mode. With increasing \(K\) at given \({c}_{\mathrm{H}}\), the fracture mode changes from IG over QC to microvoid coalescence (MVC).
The fracture mode with mainly IG crack initiation and propagation along the prior austenite grains (PAG) supports the postulations of mixed HELP and HEDE mechanisms as discussed by M. Djukic et al. (Ref 23) and J. Rehrl et al. (Ref 66). Rehrl et al. postulated that the characteristic features of the HE fracture are due to hydrogen transport by dislocation to the fracture process zone and that this transportation is not possible when the dislocation motion exceeds a certain level. This is why these features do not exist while using a fast strain rate. However, the slowest strain rate used in their investigation was 10−5 s−1. In the recent work, the ISLT with the loading protocol (20/5/2,4) has a slower strain rate down to 10−8 s−1, which is much slower and gives a chance to transition from MVC into IG mode.
As shown in Fig. 13(a), both the threshold stress as well as the corresponding fracture stress reached at the higher average strain rate of 4∙10−8 s−1 follow almost identical trends, with QP2 performing best under a hydrogen donating environment. This would allow for reducing the total testing time from seven days to around 48 h and for minimizing the number of specimens to only one. Such a simplified procedure can be used, for example, for fast material screening or optimizing heat treatment parameters.
In Fig. 13(b), the threshold stresses for each of the three Q&P heat treatments are compared with fracture stresses published in the literature, which were only determined in SSRT at relatively high strain rates above 10−5 s−1 and using precharged specimens (Ref 6, 25, 40,41,42, 67). Obviously, the strain rate is crucial as it affects the fracture strength of hydrogen-containing specimens. Fracture strengths published in the literature are higher than the measured threshold stresses. As shown in Fig. 11, the ISLT specimens tested in the present work fractured within the linear elastic regime, whereas Q&P heat-treated specimens investigated in the literature showed some plastic yielding (Ref 41).
In Fig. 13(c), the correlation between threshold stress and RA volume fraction shows no clear trend, with a maximum in the threshold stress at around 9%. However, comparing the threshold stress with the partitioning time, as shown in Fig. 13(d), reveals a linear correlation. Increasing the partitioning time increases the threshold stress dramatically by approximately 200 MPa, which supports the hypothesis that long-time carbon partitioning causes RA stabilization.
In the present work, the ISLT specimens fractured below the macroscopic yield point and thus without any macroscopic plastic deformation. However, the composite-like microstructure of Q&P heat-treated steels causes inhomogeneous stress distribution between “hard” martensite and “soft” RA. Load is mainly carried by martensite phases. Thus, microscopic yielding is likely to occur in the RA even before reaching the macroscopic yield point. This may trigger local transformation to untempered martensite in the presence of hydrogen.
4 Summary and Conclusions
The present work investigates the influence of different Q&P heat treatments on the HE susceptibility of 20Mn-Si steel rods. For that purpose, ISLT was performed in a hydrogen donating environment under controlled conditions according to ASTM F1624-12 standard. Volume fractions of RA were measured by XRD after heat treatment. TDA was applied to measure the hydrogen content after charging. Microstructural characterization was performed on different length scales using LOM, SEM and TEM. The following results can be summarized:
-
The Q&P heat-treated microstructures consist of a matrix of tempered martensite containing bainitic ferrite and RA, which has mainly film-like morphology with an estimated thickness of about 100 nm.
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Measured volume fractions of RA are between 8.1 and 13.2 vol.%, depending on the Q&P heat treatment conditions. Martensite transformation occurs during quenching, but the isothermal transformation of RA to bainitic ferrite takes place during partitioning above the martensite start temperature.
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TDA spectra were recorded with a shallow and deep hydrogen peak. The measured shallow hydrogen contents were small and seemed not to correlate with the RA volume fraction. This supports the hypothesis of trapped hydrogen in the martensitic matrix or at RA interfaces.
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ISLT was performed to measure the threshold stress against HE for a specific hydrogen charging condition. For that purpose, a recently developed electrochemical charging cell was applied to the tensile testing machine. The QP2 heat-treated steel performs best with an ultimate tensile strength of 1314 MPa, a fracture elongation of 14.5% and threshold stress of 850 MPa.
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A correlation between the threshold stress and partitioning time was found, showing that the susceptibility of the QP2 heat treatment improved by 25% by increasing the partitioning time from 420 to 1800s. A clear influence of the retained austenite volume fraction on the threshold stress could not be confirmed.
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Comparing the threshold stresses with the fracture strengths measured at higher average strain rates revealed similar trends concerning the relative HE susceptibility. This observation can be used for reducing the overall testing time during material screening or for further optimization of Q&P heat treatment parameters.
Abbreviations
- ASTM:
-
American Society for Testing and Materials
- bcc:
-
Body-centered cubic
- bct:
-
Body-centered tetragonal
- b RA:
-
Blocky retained austenite
- DP:
-
Dual-phase
- DIN:
-
Deutsches Institut für Normung
- EBSD:
-
Electron backscatter diffraction
- EDX :
-
Energy-dispersive x-ray spectroscopy
- fcc:
-
Face-centered cubic
- f RA:
-
Filmy retained austenite
- HE:
-
Hydrogen embrittlement
- HV :
-
Vickers hardness [HV10]
- ISLT:
-
Incremental step load test
- KM:
-
Koistinen–Marburger
- LOM :
-
Light optical microscopy
- Q&P :
-
Quenching and partitioning
- Q&T:
-
Quenching and tempering
- RA:
-
Retained austenite
- TDA:
-
Thermal desorption analysis
- TRIP:
-
Transformation-induced plasticity
- SEM:
-
Scanning electron microscopy
- SSRT:
-
Slow strain rate testing
- TEM:
-
Transmission electron microscopy
- UHSS:
-
Ultra-high strength steels
- XRD:
-
X-ray diffraction
- \(A_{{{\text{c}}1}}\) :
-
Austenite start temperature [°C]
- \(A_{{{\text{c}}3}}\) :
-
Austenite finish temperature [°C]
- \(A_{{\text{l}}}\) :
-
Fracture elongation [%]
- \(A_{0}\) :
-
Initial cross section [mm2]
- \(\alpha ^{\prime}\) :
-
Tempered martensite phase
- \(\alpha_{{\text{B}}}\) :
-
Bainitic ferrite phase
- \(c_{{\text{H}}}\) :
-
Hydrogen content [wppm]
- \(\beta\) :
-
Fitting coefficient [K−1]
- \(E\) :
-
Young’s modulus [MPa]
- \(E_{{\text{b}}}\) :
-
Binding energy [kJ/mol]
- \(EI_{{ - 1.1{\text{V}}}}\) :
-
Susceptibility embrittlement index at -1.1 V [%]
- \(\overline{{\dot{\varepsilon }}}\) :
-
Average strain rate [s−1]
- \(\varepsilon\) :
-
Engineering strain [%]
- \({\upvarepsilon }\) :
-
Epsilon carbide
- \(f_{{{\text{RA}}}}\) :
-
Retained austenite volume fraction [vol.%]
- \(\gamma\) :
-
Austenite phase
- \(j_{{\text{B}}}\) :
-
Bodyflux [wppm/s]
- \(M_{{\text{s}}}\) :
-
Martensite start temperature [°C]
- \(M_{{\text{f}}}\) :
-
Martensite finish temperature [°C]
- \(P\) :
-
Probability of trapped hydrogen release [-]
- \(P_{{\text{F}}}\) :
-
Fracture force [N]
- \(P_{{{\text{th}}}}\) :
-
Threshold force [N]
- \(R\) :
-
Universal gas constant [kJ/Kmol]
- \(R_{{\text{m}}}\) :
-
Ultimate tensile strength [MPa]
- \(T\) :
-
Temperature [°C]
- \(t\) :
-
Time [s]
- \(T_{{\text{Q}}}\) :
-
Quenching temperature [°C]
- \(t_{{\text{Q}}}\) :
-
Quenching time [s]
- \(T_{{\text{P}}}\) :
-
Partitioning temperature [°C]
- \(t_{{\text{P}}}\) :
-
Partitioning time [s]
- \(\sigma\) :
-
Engineering stress [MPa]
- \(\sigma_{{\text{H}}}\) :
-
Fracture stress [MPa] in hydrogen donating environment
- \(\sigma_{{{\text{th}}}}\) :
-
Threshold stress [MPa
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Acknowledgments
The Comet Centre CEST is funded within the framework of COMET—Competence Centres for Excellent Technologies by BMVIT, BMDW, as well as the Province of Lower Austria and Upper Austria. The COMET programme is run by FFG (FFG 865864 CEST-K1). The authors also acknowledge Prof. Mária Dománková from the Institute of Materials Science of Slovak University of Technology (Bratislava, Slovakia) for performing the TEM analysis, Dr. Stefan Mitsche from the Institute of Electron Microscopy and Nanoanalysis (FELMI) of Graz University of Technology (Graz, Austria) for performing XRD analysis and Abdalhafiz Alsharif for supporting the experimental work.
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Elsayed, H., Drexler, A., Warchomicka, F. et al. Resistance of Quench and Partitioned Steels Against Hydrogen Embrittlement. J. of Materi Eng and Perform 32, 5186–5200 (2023). https://doi.org/10.1007/s11665-022-07438-4
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DOI: https://doi.org/10.1007/s11665-022-07438-4