Open Access Article
Cezar Comanescu
a,
Gabriela Craciunb,
Elena Manailab,
Cristian Radua,
Andrei Kuncsera,
Petru Paladea,
Victor Kuncsera and
Nicusor Iacob
*a
aNational Institute of Materials Physics, 405 Atomistilor Street, Magurele, Ilfov, Romania
bNational Institute for Lasers, Plasma and Radiation Physics, 409 Atomistilor Street, Magurele, Ilfov, Romania
First published on 13th April 2026
New approaches for the synthesis of magnetite (Fe3O4) nanoparticles (NPs) are of considerable interest due to their potential applications in various fields, such as biomedicine, industry, environmental remediation, and catalysis. This study presents a novel approach for synthesizing Fe3O4 NPs using high-energy electron beam (EB) irradiation starting from organic (acetylacetonates) iron precursors. EB irradiation is a challenging nanoparticle synthesis method, being at the same time efficient and rapid. The synthesis is carried out at room temperature and is based on the water radiolysis process. This eliminates the need for chemical-reducing agents and may provide precise control over particle formation. Using high-energy EB irradiation of an organic Fe precursor, we demonstrate the successful synthesis of well-dispersed Fe3O4 NPs with controlled size, morphology and magnetic properties, as proven by morpho-structural, Mössbauer spectroscopy and magnetic investigations. In particular, using organic iron precursors, such as iron acetylacetonates, NPs with distinct surface characteristics and improved thermal stability compared to those synthesized from inorganic precursors were obtained. These findings suggest that integrating organic precursors in EB-assisted synthesis can enhance the functional properties of Fe3O4 NPs, making them more suitable for specific applications. The versatility of this method opens up new avenues for the targeted design of nanomaterials with specific functionalities, paving the way for advanced applications in various technological fields. The current study is also motivated by the lack of literature data on the synthesis of metallic iron or iron oxide NPs mediated by EB radiolysis.
Synthesis strategies have focused on precise control of particle size, morphology, crystallinity, and surface chemistry. A variety of chemical routes have been established, each with distinct advantages and limitations,15 including (a) pyrolysis, (b) sol–gel, (c) co-precipitation, (d) thermal decomposition, and (e) hydrothermal methods, among others. Beyond these conventional chemistries, non-ionizing radiation-assisted synthesis (e.g., microwaves16,17 and ultrasound18) and ionizing-radiation approaches (γ-rays or electron beams (EBs)19–21) have been explored. The latter rely on water radiolysis – a cascade of ionization, excitation, dissociation, and recombination events triggered by energy deposition in aqueous media – thereby generating a chemically active environment rich in short-lived reactive species according to the global scheme (reaction (1)):22–27
H2O HO˙ + eaq− + H˙ + {H2 + H2O2 + H3O+}
| (1) |
During radiolysis, numerous elementary reactions occur.28–30 Of particular synthetic value are solvated electrons (eaq−) and hydrogen atoms (H˙), which possess highly negative reduction potentials (E0(H2O/eaq−) = −2.87 V; E0(H+/H˙) = −2.3 V), enabling the replacement of conventional, often non-eco-friendly reductants. Concurrently, oxidizing transients such as hydroxyl radicals (˙OH) are formed but can be efficiently scavenged by alcohols (e.g., 2-propanol (IPA)).
Given the reactivity and the oxidation reactions of the HO˙ radical, it may favor certain reaction pathways. The usage of IPA may further scavenge HO˙ and H˙ according to eqn (2) and (3) which are H-abstraction reactions:
| HO˙ + (CH3)2CHOH → H2O + (CH3)2(C˙)OH | (2) |
| H˙ + (CH3)2CHOH → H2 + (CH3)2(C˙)OH | (3) |
A further advantage of radiochemical synthesis is its operation near ambient temperature and pressure. Uniform nucleation is essential for obtaining monodisperse, colloidally stable NPs. Ionizing radiation can deliver spatially homogeneous energy deposition throughout the reaction volume when the irradiation geometry is appropriately configured. Consequently, accurate dosimetry and optimal irradiation-cell design are critical for controlling nucleation and growth kinetics.31
Cobalt-60 γ-sources are the most frequently employed ionizing sources for radiolytic nanoparticle synthesis.32–34 γ-irradiation enables access to diverse nanoarchitectures, from single-phase materials35,36 to multiphase systems – including alloy-like structures37,38 and bi-/multi-metallic core–shell NPs.39 In addition to standard synthetic variables (solvent, surfactant, and pH), the absorbed dose is a key handle for tailoring composition and structure. For iron-containing systems, the dose can modulate the Fe2+/Fe3+ ratio40 and thereby direct phase selection (e.g., Fe3O4 vs. other iron oxides such as α-FeOOH), consistent with the proposed γ-induced nucleation-growth mechanisms for iron-oxide formation.41
High-energy electron beams represent an alternative ionizing source for radiolysis-based synthesis of metallic NPs.42–44 EB irradiation offers high dose rates, short processing times, room-temperature operation, and fine, real-time tunability of the dose rate via pulse current, repetition frequency, irradiation geometry, and exposure time. For magnetic systems, EB-driven syntheses have demonstrated dose-dependent improvements in magnetic properties, as reported for Ni-based NPs up to ∼300 kGy.45 Although EB facilities are less ubiquitous than γ-sources, EB irradiation is increasingly utilized in radiolytic syntheses,28,46 and modern accelerators also enable highly homogeneous volumetric irradiation and precise pulse-frequency control for dose-rate adjustment.47
Under pulsed ionizing irradiation, chemistry proceeds in two coupled regimes: (i) radiolysis during the pulse (typically microseconds for industrial EB sources) and (ii) interpulse evolution (milliseconds), wherein the system can be chemically “quiescent” (NPs largely unchanged) or reactive (solvent, alcohols, and surfactants interact with nascent clusters). These regimes can overlap kinetically, rendering EB-assisted radiolysis a versatile, highly tunable platform. In situ transmission electron microscopy (TEM) has provided valuable real-time insight into EB-induced radiolysis at hundreds of keV.49,50
Despite these advantages, EB-driven radiolytic synthesis of iron-oxide magnetic nanoparticles (MNPs) has only been reported very recently by Dietrich et al.,22 who synthesized Fe3O4/maghemite from the FeCl3.6H2O inorganic precursor via a microemulsion process involving the use of a surfactant (Triton X-100), toxic organic solvents (such as cyclohexane) and tetramethylammonium hydroxide (TMAH) as a precipitation reagent. However, we demonstrate herein the EB-radiolysis synthesis of Fe3O4 NPs from organic iron precursors (acetylacetonates) without the use of organic solvents and typical precipitation agents (such as NaOH) and provide comprehensive morpho-structural and magnetic characterization of the resulting materials.
The first attempt involved 0.15 g of the Fe(acac)3 precursor dissolved in 5 mL of distilled water under vigorous stirring for 30 minutes, under the addition of 0.85 mL of NaOH 1 M and 0.2 mL of IPA, to neutralize the oxidative species. The precursor solution was placed in a small glass under the accelerator irradiation window for irradiation along with other samples which are not of interest for the present discussion. All samples were arranged on a circular area corresponding to the EB radiation footprint recorded on a borosilicate glass slide. The radiation dose rate during the experiment was 5 kGy min−1, measured using a graphite calorimeter.47,48
Continuous irradiation at 5 kGy min−1 for 60 min delivered a total dose of 300 kGy. The resulting solid was magnetically separated and washed repeatedly with distilled water (IONP-300 kGy sample).
In the second attempt, the precursor loadings were adjusted to increase the nanoparticle yield. Specifically, 0.75 g of Fe(acac)3 was dissolved in 25 mL of distilled water under vigorous stirring, followed by the addition of 4.25 mL of 1 M NaOH and 1.0 mL of IPA. The reaction mixture was transferred to a polyethylene vessel forming a 25 mm-thick liquid layer to enhance dose uniformity during irradiation; this thickness matches the depth-dose profile of a 5.5 MeV electron beam in water. The irradiation was performed at a dose rate of 8 kGy min−1 for 50 min to a total absorbed dose of 400 kGy. After irradiation, the resulting black suspension was collected by magnetic separation, washed several times with distilled water, and finally redispersed in absolute ethanol (IONP-400 kGy sample).
Morphology and structure of both samples were examined by transmission electron microscopy (TEM) and selected-area electron diffraction (SAED) on a JEM-ARM200F (JEOL) instrument. X-ray diffraction (XRD) patterns were collected in θ–2θ geometry on a Bruker D8 Advance diffractometer, and Rietveld refinements were carried out using MAUD.52 Magnetic properties were measured using a SQUID magnetometer (MPMS, Quantum Design, USA) operating under the Reciprocating Sample Option (RSO) for enhanced sensitivity. 57Fe Mössbauer spectra were acquired using a constant-acceleration spectrometer (SEECo, USA) with a symmetric waveform. Low-temperature measurements employed a helium closed-cycle Mössbauer cryostat (Janis, USA) mounted on a vibration-isolated table to minimize mechanical noise at the sample holder. Spectra were fitted with NORMOS,53 and isomer shifts are reported relative to α-Fe at room temperature.
The Rietveld refinements for sample IONP-300 kGy revealed a Fe3O4 lattice constant of 0.835(2) nm and a crystal size of 4.3(2) nm. The fit reliability parameters were goodness of fit (χ2) of 1.14 and weighted profile factor, Rwp, after background extraction of 3.98%.
Similar, for sample IONP-400 kGy, the Fe3O4 lattice constant was 0.842(2) nm and the crystal size was 4.8(3) nm. The goodness of fit (χ2) was 1.56 and the weighted profile factor, Rwp, after background extraction was 3.93%.
Additionally, in the SI (Fig. S2) are shown the XRD peak positions of different iron oxides and oxyhydroxides that could be theoretically generated in radiolysis synthesis, but do not appear in the measured XRD spectra of IONP-300 kGy and IONP-400 kGy samples. Accordingly, the presence of hematite and wustite can be excluded due to their highest intensity peaks at 2θ of 33.15° and 41.7°, respectively, which do not appear in the experimental pattern. The XRD patterns of iron oxyhydroxides or hydroxides reported in the ICDD database show high intensity peaks located in the 2θ range of 20–27° while the experimental spectra do not indicate any peaks in this region. Only magnetite and cubic maghemite which have a very similar XRD pattern fit well the experimental data.
In the sample IONP-400 kGy, the nanoparticles are organized in loosely associated clusters, exhibiting limited agglomeration, and no additional iron-based crystalline phases were detected. In consequence, for this sample, a size distribution of nanoparticles was computed, as shown in Fig. 3c.
Zero-field-cooled/field-cooled (ZFC–FC) under 100 Oe between 10 K and 300 K and hysteresis loop analyses were performed in order to prove both the specific dynamics and magnetic monodomain behavior of the nanoparticles. ZFC–FC curves recorded for sample IONP-300 kGy (Fig. 4a) exhibit features characteristic of magnetic monodomain nanoparticles with a broad size distribution and a wide range of blocking temperatures, as indicated by the broad and nearly flat maximum of the ZFC curve. Specifically, the ZFC magnetization initially increases with temperature at low values, followed by a quasi-saturation above approximately 120 K. Beyond 250 K, only a slight decrease in magnetization is observed, implying the persistence of relatively large nanoparticles whose blocking temperatures remain above room temperature (RT).
The measured magnetic response cannot be ascribed to the large acicular nanoparticles associated with the lepidocrocite secondary phase, since this phase is antiferromagnetic at low temperatures and becomes paramagnetic above RT, exhibiting negligible magnetic susceptibility. Therefore, the observed magnetic behavior is attributed exclusively to the iron oxide nanoparticles. Furthermore, the FC curve, obtained upon cooling in an applied field of 100 Oe, diverges rapidly from the ZFC curve at decreasing temperature, maintaining consistently higher magnetization values, which confirms the magnetic monodomain nature of the iron oxide NPs.
Hysteresis loops recorded at 10 K and 300 K for the IONP-300 kGy are presented in Fig. 4b. The incomplete magnetic saturation at high fields, even at low temperatures, is characteristic of systems exhibiting partially disordered surface spins and antiferromagnetic (AFM) coupling within the sample. Therefore, a reliable estimation of the saturation magnetization can only be achieved through the law of approach to saturation.56,57 At 10 K, the law of approach was applied in the approximation of the 1/H linear dependence of magnetization over the values obtained only in high fields. Therefore, the value of saturation magnetization was estimated to be 41.8 emu g−1 with an Adj. R-square of 0.995. This value corresponds to about 46% of the bulk Fe3O4 value and roughly 25% lower than that typically observed for Fe3O4/γ-Fe2O3 nanoparticles (NPs) with an average size of ∼10 nm synthesized by conventional chemical routes.58–60
This reduced magnetization arises not only from a highly disordered spin structure at the nanoparticle surface – despite the reasonably good crystallinity confirmed by SAED – but also, and more significantly, from the presence of an antiferromagnetic secondary phase, whose contribution is roughly estimated by Mössbauer Spectroscopy measurements to be more than 10 wt %. At 10 K, the coercive field (Hc) reaches about 1100 Oe, which is 7–8 times higher than that commonly reported for γ-Fe2O3/Fe3O4 NPs obtained via standard chemical synthesis. Moreover, the hysteresis loop measured at 10 K after field cooling (FC) in 100 Oe displays a negative shift of approximately 100 Oe, indicative of exchange bias effects via unidirectional anisotropy.59 Both enhanced coercivity and the loop shift provide clear evidence for the presence of unidirectional anisotropy, most likely induced by interfacial exchange interactions between the ferrimagnetic Fe3O4/γ-Fe2O3 nanoparticles and the larger γ-FeO(OH) particles exhibiting antiferromagnetic ordering.
At 300 K, the coercivity drastically decreases to about 1.5 Oe, reflecting a dominant superparamagnetic contribution from the Fe3O4/γ-Fe2O3 NPs at room temperature and the decoupling of their interfacial pinning from the antiferromagnetic phase.
In the case of IONP-400 kGy, the ZFC–FC magnetization curves (Fig. 5a) show a much clearly evidenced ZFC maximum around 100 K, which corresponds to the blocking temperature within the DC magnetometry time window (on the order of seconds). As expected, this value is lower than the blocking temperature obtained from Mössbauer spectroscopy (as will be shown further), owing to the much shorter characteristic time scale of the latter (order of 10−8 s).57 The better evidenced maximum of the ZFC curve indicates a narrow distribution of blocking temperatures of the NPs formed in this sample. The branching temperature, where the ZFC and FC curves start to diverge, being only slightly higher than TB, supports the existence of magnetic monodomain nanoparticles with weak interparticle interactions.59
A distinctive feature appears around 140 K, marked by a steep decrease in magnetization when the temperature exceeds 135 K. Since this temperature is more than 10 K above the Verwey transition in bulk Fe3O4,59 and given that particle size reduction, external pressure, stress, or oxidation generally lower the Verwey temperature, this anomaly is most plausibly attributed to a small, abrupt increase in magnetocrystalline anisotropy above this point. Indeed, approximately 135 K corresponds to the isotropic point in Fe3O4,61 where the first-order anisotropy constant K1 changes sign. Consequently, a sudden increase in anisotropy induces a slight decrease in magnetic susceptibility, contrary to the expected sharp magnetization increase typically observed above the Verwey transition.62 This particular behavior, which is absent in conventionally synthesized Fe3O4 nanoparticles, is likely associated with the unconventional electron-beam-assisted processing route employed in this work.
Concerning the hysteresis loops recorded at 10 K and 300 K for IONP-400 kGy (Fig. 5b), they show a close behavior to that of IONP-300 kGy. Correspondingly, in the frame of the law of approach, the saturation magnetization at 10 K in 1/H approximation was estimated to be 50 emu g−1 value with an Adj. R-square of 0.9997, suggesting the presence of a tiny fraction of antiferromagnetic phase, most probable also of oxyhydroxide.
Careful examination of the TEM image shown in Fig. 3a reveals the formation of some small acicular structures, with average length smaller than 30 nm (i.e. much smaller than that in the case of IONP-300 kGy) giving a structural morphological proof for the presence of the α-FeOOH phase. However, this additional phase cannot be observed by diffraction methods due to the small structural coherence lengths. The coercive field is about 500 Oe at 10K and decreases to around 20 Oe at room temperature, both values being much closer to the ones specific to size-distributed Fe3O4 NPs as compared to the case of IONP-300 kGy.
This result provides additional proof for the fact that IONP-400 kGy contains a much larger amount of better formed Fe3O4 NPs as compared to the first experiment. A last proof for the presence of a minor fraction of antiferromagnetic nanoparticles was provided by the loops obtained after cooling down the system at 10 K under fields of 100, 1000 and 2000 Oe. The loop obtained after cooling the sample under a field of 100 Oe at 10 K is characterized by an increased coercive field of 550 Oe as well as by an exchange bias field (negative shifts of the loops) of 140 Oe. These results show clearly the presence of unidirectional anisotropy also in this sample due to the interfacial interactions between the ferrimagnetic phase of Fe3O4 nanoparticles and the secondary antiferromagnetic phase. However, the related effects are much reduced, due to the lower amount and reduced size of antiferromagnetic NPs obtained for IONP-400 kGy compared to IONP-300 kGy.
Mössbauer spectra were recorded only for the IONP-400 kGy sample, which according to TEM and magnetic measurements consists predominantly of better-formed Fe3O4 nanoparticles. Several temperatures (6, 50, 100, 150, and 295 K) were considered in order to determine the iron phase composition within the magnetic sediment and to analyze the magnetic relaxation behavior of the sample (Fig. 6a). At 6 K, the spectrum exhibits a sextet profile with broadened absorption lines, typical of magnetic nanoparticles possessing distributed Fe environments and, consequently, a range of hyperfine parameters. Accordingly, the spectra were fitted using a distribution of magnetic hyperfine fields (Bhf), with the corresponding probability distributions shown to the right of each spectrum in Fig. 6b. Basically, a histogram of sextets with a linear change of isomer shifts is used. The relative areas of the sextet component are calculated using linear regression plus dumping.
The magnetic phase was identified based on the mean hyperfine parameters obtained at the lowest temperature (6 K). The magnetic relaxation processes were monitored through the temperature evolution of the Bhf distribution and its associated parameters.11,58,59 As the temperature increases, the low-temperature magnetic sextet progressively collapses above 150 K into a dominant doublet component, accompanied by a shift of the main maximum in the Bhf distribution from approximately 51 T to below 10 T.
The hyperfine parameters derived from all recorded spectra – except for the spectrum at 295 K, where magnetic relaxation is completed – are summarized in Table 1. In this table, 〈IS〉 denotes the average isomer shift, 〈QUA〉 represents the average quadrupole splitting, 〈Bhf(T)〉 corresponds to the temperature-dependent mean magnetic hyperfine field, and Bprob indicates the most probable value of the magnetic hyperfine field.
| Parameter | 6 K | 50 K | 100 K | 150 K |
|---|---|---|---|---|
| 〈IS (mm s−1)〉 | 0.45(2) | 0.45(2) | 0.46(2) | 0.44(2) |
| 〈QUA (mm s−1)〉 | −0.01(2) | −0.01(2) | −0.03(2) | −0.01(2) |
| Bprob (T) | 51.0(2) | 49.0(2) | Undefined | Undefined |
| 〈Bhf (T)〉 | 50.9(2) | 43.8(2) | 31.8(2) | 18.1(2) |
According to Table 1, the mean isomer shift at the lowest investigated temperature (6 K) of 0.45 mm s−1 and the mean magnetic hyperfine field of 50.9 T are characteristic of defective γ-Fe2O3 and/or Fe3O4 phases.11,58,59 Consequently, the analyzed sample is presumed to consist of fine magnetic nanoparticles with a defective spinel structure, ranging from predominantly Fe3O4-like to partially γ-Fe2O3-like configurations. A pronounced asymmetry is observed between the intensities of the first and sixth Mössbauer spectral lines, a feature typically associated with Fe3O4 above the Verwey transition temperature.60 That means, the Verwey temperature is lower than 6 K for the present nanoparticles, supporting the different origin of the slight variation of magnetization in ZFC-FC curves at 140 K. Although, the 6 K Mössbauer spectrum does not support directly the presence of oxyhydroxide phases (their range of magnetic hyperfine fields can be framed under the distribution probability picked at about 51 T), a direct evidence of goethite (α-FeOOH) traces is provided by the 150 K Mössbauer spectrum. While the spectral contribution of iron oxide nanoparticles is almost relaxed, the still persisting local peaks in the hyperfine magnetic field distribution at 39 and 41 T give evidence of α-FeOOH magnetically unrelaxed nanoparticles which is the only oxyhydroxide phase with a magnetic order (i.e. antiferromagnetic) at this temperature. The relative area under the overall distribution, corresponding to the mentioned hyperfine magnetic fields, is about 10%, suggesting a similar relative amount of Fe ions which contribute to the antiferromagnetic phase. The mean quadrupole splitting exhibits a negligible value, indicative of a distributed configuration of Fe ions, as expected in this system.
The blocking temperature TB within the Mössbauer time window can be defined from the temperature dependence of the magnetic hyperfine field distribution, as the temperature at which the mean magnetic hyperfine field decreases to half its maximum value,58,59 corresponding to the transition from the blocked to the superparamagnetic regime. From Fig. 6b, the value of TB = 122 K is obtained. The progressive and gradual decrease of 〈Bhf〉 with temperature suggests a distribution of blocking temperatures associated with Fe3O4 nanoparticles of various sizes, centered around 122 K. Nevertheless, a fraction of nanoparticles remains magnetically frozen even above 122 K, consistent with the presence of larger particles corresponding to a better-developed Fe3O4 phase.
Both Mössbauer spectroscopy and magnetic measurements can provide an estimation of the involved size of the magnetic NPs. A first route is to use the definition of the blocking temperature through the magnetic relaxation time.59 Accordingly, the blocking temperature corresponds to that temperature where the relaxation time equates the time window of the used experimental technique, τM:
τM = τ0 exp(KV/kTB)
| (4) |
| (H, T) = MSL(x) + χP·H | (5) |
Both limits of the L(x) functions, i.e. for x ≪ 1 and x ≫ 1, can be used for the estimation of the magnetic volume of the nanoparticles.59 The condition x ≫ 1 corresponding to the approximation L(x) = 1 is fulfilled for the measurements taken at the lowest temperature and in the highest fields. Accordingly, MS and χp in eqn (2) were roughly estimated from the intersect and slope of the linear dependence in high fields of the M(H) curve collected at 10 K. Values in the range of 30–35 emu g−1 and 0.0002–0.0004 emu g−1 Oe−1, respectively, were estimated, depending on the highest field values considered.
In the next step, the M(H) curve collected at 300 K and renormalized by a factor of 1.1 for disregarding the influence of the antiferromagnetic phase was considered for the evaluation of the nanoparticle size due to both the minimal influence of the residual susceptibility and negligible coercive fields.
The case of x ≪ 1, leading to L(x) = x/3, corresponds to the linear variation of magnetization in low applied magnetic fields, according to the equation:
| M(H) = (288·V·MS/3·k·T)·H + χp·H | (6) |
The supplementary information contains additional details about the experimental setup, interpretation of XRD results and the estimation of the magnetic moment of the nanoparticle. See DOI: https://doi.org/10.1039/d6cp00354k.
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