Open Access Article
Kajal Gautam
*a,
Mohit Bhatt
*b,
Archna Sagdeocd and
Anil Kumar Sinha*b
aDepartment of Chemistry, School of Advanced Engineering, UPES, Dehradun, 248007, India. E-mail: gautamkajal1210@gmail.com
bDepartment of Physics, School of Advanced Engineering, UPES, Dehradun, 248007, India. E-mail: mhtt.mb@gmail.com; anilksinha11@gmail.com
cAccelerator Physics & Synchrotron Utilisation Division, RRCAT, Indore, MP-452013, India
dHBNI, Training School Complex, Anushakti Nagar, Mumbai-248006, India
First published on 20th April 2026
This study investigates the influence of zinc oxide (ZnO) nanoparticles on the electrical transport and charge storage behavior of living Aloe vera leaves. Defect-rich ZnO nanoparticles (∼25.5 nm, wurtzite structure) were introduced via root-mediated exposure at concentrations of 1, 5, and 10 mg L−1. Electrochemical impedance spectroscopy (20 Hz to 5 MHz) revealed a concentration-dependent modulation of the electrical response of leaf tissues. The phase angle increased from ∼65° (control) to ∼83° (10 mg L−1), indicating enhanced capacitive behavior and interfacial polarization. Equivalent circuit analysis showed a significant rise in grain boundary resistance (∼100 Ω to >10 k Ω), suggesting restricted ionic transport across intercellular interfaces. Concurrently, grain and grain boundary capacitances decreased by nearly two orders of magnitude, indicating reduced polarization and charge storage. Dielectric analysis showed suppressed permittivity and energy dissipation with increasing ZnO concentration. AC conductivity results revealed a transition from long-range ionic conduction (s ≈ 0.0066) to localized hopping transport (s ≈ 0.98). Electric modulus analysis confirmed non-Debye relaxation behavior in treated samples. These findings demonstrate that ZnO uptake significantly alters the internal electrical properties of Aloe vera in a concentration-dependent manner, highlighting the potential of plant–nanomaterial systems for bioelectrical and sensing applications.
Zinc oxide (ZnO) nanoparticles are a versatile class of functional materials characterized by a wide bandgap (∼3.7 eV),12 high carrier mobility,13 and tunable surface chemistry.14 Their amphoteric nature and surface hydroxyl groups enable strong electrostatic interactions with polar molecules and ionic species present in biological fluids.15 In conventional energy-storage systems, ZnO-based materials are known to exhibit excellent pseudocapacitive behavior and fast charge-transfer kinetics due to their defect-mediated redox activity.12,16 When interfaced with biological matrices, ZnO nanoparticles can influence local ion distribution, enhance polarization at cell wall interfaces, and potentially induce dielectric modulation.17,18 Previous studies have reported that ZnO nanoparticles alter physiological parameters,19,20 photosynthetic activity,21,22 and enzymatic redox balance in several plant species;23 however, their direct impact on the electrical and dielectric characteristics of living plant tissues remains largely unexplored.
Electrochemical impedance spectroscopy (EIS) offers a non-destructive and quantitative means of probing such complex electrochemical interactions.24 By analysing the frequency-dependent response of a plant–nanomaterial system, one can distinguish between ionic transport in the cellular interior (grain) and interfacial polarization at membrane boundaries (grain boundary).3,8 Equivalent-circuit modeling further enables extraction of resistive, capacitive, and constant-phase parameters that describe charge transport, accumulation, and relaxation. Few studies have examined the impedance characteristics of succulent plants, where energy-storage behavior and hydration-related electrical responses have been observed in the presence of nanomaterials.3,8 In this work, Aloe vera was selected as a model plant owing to its high-water content, stable ionic conductivity, and well-defined gel-like leaf tissue,25 which collectively make it an ideal biological capacitor. The plant roots were immersed in ZnO nanoparticle suspensions at controlled concentrations (1, 5, and 10 mg L−1) to facilitate nanoparticle uptake through the vascular channels. Electrochemical impedance spectroscopy was employed to examine how ZnO incorporation modulates charge transport and relaxation dynamics within the plant leaves. Equivalent-circuit analysis, along with frequency-dependent evaluation of dielectric and modulus parameters, was used to gain insights into polarization strength, energy dissipation, and ionic mobility. To the best of our knowledge, this study provides the first systematic impedance-based investigation of ZnO nanoparticle induced electrical modulation in living Aloe vera leaves, demonstrating that concentration-dependent electrical responses can encode internal physicochemical changes within plant tissues.
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1 (v/v) ethanol–water mixture (250 mL total) under vigorous stirring to obtain a clear solution. A freshly prepared 0.10 M NaOH solution (125 mL) was then added dropwise, leading to the immediate formation of a white precipitate. The reaction mixture was stirred further to ensure complete precipitation, after which the solid product was collected by centrifugation and washed repeatedly with deionized water until the pH of the supernatant approached neutrality. The washed precipitate was rinsed with ethanol to remove residual organics and dried at 220 °C for 6 h to obtain the ZnO precursor. For the solvothermal treatment, the dried precursor was dispersed in a mixture of ethylene glycol (50 mL) and deionized water (5 mL), preheated to 80 °C, and stirred to achieve uniform dispersion. The suspension was transferred into a Teflon-lined stainless-steel autoclave and maintained at 200 °C for 6 h. After natural cooling, the resulting product was separated, thoroughly washed with deionized water and acetone to eliminate glycol residues, and dried at 80 °C to yield phase-pure ZnO nanoparticles (Fig. 1).
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| Fig. 1 Schematic illustration of the synthesis of ZnO nanoparticles via a precipitation-solvothermal route (Created with https://www.biorender.com/). | ||
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| Fig. 3 (A) XRD pattern showing the crystalline nature of ZnO nanoparticles and (B) FTIR spectrum indicating the presence of characteristic functional groups and Zn–O vibrations. | ||
The FTIR spectrum of the synthesized ZnO nanoparticles reveals distinct absorption bands associated with surface functional groups and Zn–O lattice vibrations (refer Fig. 3(B)). A broad absorption band in the region of 3300–3500 cm−1 corresponds to O–H stretching vibrations, indicating the presence of surface hydroxyl groups, most likely arising from adsorbed moisture.27 These hydroxyl groups improve the hydrophilic nature of the nanoparticles and support their stable dispersion in aqueous media, which in turn aids their interaction with plant roots and enhances uptake. A weak band observed near 2920 cm−1 is attributed to C–H stretching vibrations, possibly originating from trace organic remnants from the synthesis process.28 The absorption band at ∼1631 cm−1 is attributed to the asymmetric stretching vibration of carboxylate (–COO−) groups coordinated to surface Zn2+ ions, indicating the presence of surface-bound zinc carboxylate or carbonate-derived oxygen-containing species on chemically prepared ZnO nanoparticles.29 Such surface features contribute to colloidal stability in water and may influence the interaction of nanoparticles with root surfaces, thereby affecting internal ion transport pathways within the plant system. In the lower wavenumber region, the prominent band below 544 cm−1 is characteristic of Zn–O stretching vibrations, confirming the formation of crystalline ZnO.30 Altogether, the FTIR results suggest that the nanoparticles possess surface functionalities that promote aqueous dispersibility and support effective root-mediated uptake, which is important for assessing their concentration-dependent impact on plant impedance behaviour.
Photoluminescence analysis was carried out to further examine the defect-related optical behaviour of the synthesized ZnO nanoparticles. The dispersion appeared milky white under normal light, which is characteristic of nanosized particles causing strong light scattering in the medium. When excited under UV radiation (365 nm), the same suspension exhibited a distinct bluish-white emission (refer Fig. 4), indicating active radiative transitions within the ZnO lattice.31
The PL spectrum shows a broad visible emission band centered around ∼440 nm, which is commonly associated with intrinsic defect states such as oxygen vacancies and zinc interstitials.32 These defects create localized energy levels within the bandgap that facilitate radiative recombination, producing emission in the blue–green region (∼440–500 nm). The presence of this broad and intense visible emission suggests a high density of surface and lattice defect sites in the synthesized nanoparticles.33 Such defect-mediated luminescence is typical of colloidal ZnO nanostructures and supports their ability to participate in charge trapping and release processes, which is relevant to their interaction with hydrated biological systems.
| Z(ω) = Z′(ω) + jZ″(ω) | (1) |
![]() | (2) |
At low frequencies, high |Z| values arise from interfacial polarization and limited charge mobility, while at higher frequencies, ions can respond faster to the alternating field, reducing |Z|.36 The untreated leaf exhibits the lowest impedance due to unimpeded ionic motion through the hydrated cellular matrix. Increasing ZnO concentration results in a notable rise in |Z|, particularly at lower frequencies, confirming that nanoparticles restrict ion transport by partially blocking vascular channels and modifying interfacial charge density. The phase-angle spectra (Fig. 5(B)) provide complementary information about relaxation behavior. The phase angle, defined as follows37
| θ = tan−1(X/R) | (3) |
This parameter reflects the phase difference between the applied voltage and current response and provides insight into the relative contributions of resistive and capacitive elements within the system. The phase-angle spectra (Fig. 5(B)) exhibit a pronounced shift with nanoparticle exposure, rising from ∼65° in the control to ∼83° at 10 mg L−1 ZnO. Such an increase signifies a transition from resistive to dominantly capacitive response, reflecting improved dipolar orientation and reduced interfacial charge leakage. The approach toward a near-ideal capacitive phase at intermediate frequencies denotes strong polarization of intracellular electrolytes and enhanced ion confinement within hydrated parenchyma tissues. These effects originate from ZnO induced modification of cell wall interfaces, which increase the local electric-field gradient and facilitate charge separation across membrane domains. Fig. 6 shows the logarithmic |Z|-frequency plot which divides the electrical response into three domains. Region I (high frequency) represents bulk or intracellular conduction; Region II corresponds to the cell membrane and intercellular boundaries; Region III (low frequency) reflects electrode and space-charge polarization. A consistent upward shift of |Z| across all regions after nanoparticle exposure demonstrates that ZnO affects both bulk and interfacial conduction pathways. The reduced slope at higher frequencies indicates enhanced dielectric stability, where polarization processes become less dispersive under the applied field. Notably, each ZnO concentration produces a distinct and reproducible impedance signature across the investigated frequency range, enabling clear electrical discrimination between treatment levels. After analysing the frequency-dependent behavior, the impedance data were further interpreted using an equivalent circuit model to understand the contributions from different conduction regions within the plant tissue. The selected model effectively captures both the bulk (cellular) and interfacial (membrane) responses and consists of a bulk resistance (Rg) with a constant-phase element (CPE-1) connected in series with a grain-boundary resistance (Rgb) and another constant-phase element (CPE-2) (refer Fig. 7). The use of CPEs instead of ideal capacitors accounts for the non-Debye relaxation behavior typically observed in biological matrices, where ionic conduction and dipolar polarization are spatially distributed.3
To further validate the impedance analysis and assess the applicability of the equivalent circuit model, Nyquist plots (Z′–Z″/R–X) along with the corresponding fitted curves have been included (Fig. 8). The plots present both the experimental data points and the fitted arcs, showing good agreement between the measured response and the modelled impedance behavior.
For the control sample, a depressed semicircular arc is observed in the high- to mid-frequency region, indicating the contribution of intrinsic electrical processes within the plant tissue. The non-ideal nature of the arc suggests a distribution of relaxation times, which is typical of biologically heterogeneous systems. Upon ZnO nanoparticle treatment, the arc diameter increases noticeably along the real axis, reflecting an increase in impedance and a modification in charge transport behavior within the Aloe vera tissue.
The impedance of a CPE is expressed as:
| ZCPE = A−1CPE jω−n | (4) |
which can be resolved into its resistive and capacitive components as:
![]() | (4a) |
![]() | (4b) |
Using relations 4a and 4b, the grain and grain boundary parameters listed in Table 1 were evaluated from the fitted ACPE and n values. The characteristic onset frequency of 2.5 MHz was used for calculating the grain (intracellular) resistance and capacitance, whereas a frequency of 20 kHz was taken for determining the grain boundary (intercellular) parameters. The characteristic frequencies used for evaluating grain and grain boundary parameters were selected based on the frequency regions where bulk and interfacial processes dominate. The high-frequency region corresponds to intracellular (grain) conduction, where the influence of electrode polarization is minimal, while the intermediate frequency region represents grain boundary contributions associated with cell membranes and intercellular interfaces. These frequencies were selected from regions showing stable impedance behavior to ensure reliable extraction of equivalent circuit parameters3,24,37
| Sample | (g) ACPE (F sn−1) | n1 | (gB) ACPE (F sn−1) | n2 | (g) CCPE (F) | (gB) CCPE (F) | (g) RCPE (Ω) | (gB) RCPE (Ω) |
|---|---|---|---|---|---|---|---|---|
| Control | 9.06 × 10−6 | 0.55 | 2.09 × 10−8 | 0.93 | 6.89 × 10−9 | 9.27 × 10−9 | 7.90 | 100.5 |
| 1 mg L−1 | 4.22 × 10−6 | 0.38 | 1.52 × 10−9 | 0.88 | 2.59 × 10−10 | 3.79 × 10−10 | 361.4 | 4042 |
| 5 mg L−1 | 4.97 × 10−8 | 0.64 | 8.71 × 10−10 | 0.89 | 1.51 × 10−10 | 2.43 × 10−10 | 267.5 | 5888 |
| 10 mg L−1 | 1.83 × 10−8 | 0.68 | 5.91 × 10−10 | 0.88 | 1.04 × 10−10 | 1.47 × 10−10 | 334.7 | 10 104 |
Both grain resistance (Rg) and grain boundary resistance (Rgb) increased systematically with increasing ZnO concentration, indicating a progressive restriction in charge transport within the leaf tissue. The value of Rg increased significantly from 7.90 Ω in the control sample to 361.4 Ω at 1 mg L−1, followed by 267.5 Ω at 5 mg L−1 and 334.7 Ω at 10 mg L−1, suggesting that nanoparticle uptake alters ionic movement within the intracellular regions. A much stronger variation was observed in Rgb, which rose sharply from ∼100.5 Ω in the control to 4042 Ω, 5888 Ω, and 10
104 Ω at 1, 5, and 10 mg L−1, respectively. This pronounced increase indicates that ZnO nanoparticles significantly hinder charge transport across intercellular junctions, likely through interactions with cell wall polysaccharides and membrane-associated proteins. In contrast, the capacitances of both grain (Cg) and grain boundary (Cgb) regions decreased notably after ZnO incorporation, dropping from 6.89 × 10−9 F and 9.27 × 10−9 F in the control to the order of 10−10 F at higher concentrations. This reduction in capacitance reflects a diminished ability of Aloe vera tissues to store charge, which may result from partial blocking of ion channels and suppression of water-mediated polarization. Since capacitance in plant tissues is closely associated with water content and dipolar relaxation of mobile species, the observed decline suggests that ZnO nanoparticles reduce the effective dielectric response while simultaneously increasing resistive barriers within both bulk and interfacial regions.
The dielectric loss behaviour, represented by the loss tangent (tan δ), provides further insight into energy dissipation within the system (Fig. 8(B)). The untreated leaf displays a strongly negative tan δ at low frequencies, indicative of significant dielectric losses associated with electrode polarization and extensive ionic motion. Upon ZnO treatment, the magnitude of tan δ decreases and shifts toward less negative or near-zero values, particularly in the mid-frequency region, signifying reduced dielectric losses and more constrained charge dynamics. Each treated sample exhibits a distinct tan δ profile, highlighting concentration-dependent changes in relaxation behaviour induced by nanoparticle–tissue interactions. At higher frequencies, tan δ values tend to stabilize for all samples, indicating that dielectric losses are governed primarily by localized dipolar relaxation rather than long-range ionic conduction. Overall, the systematic modification of both ε′ and tan δ with ZnO concentration demonstrates that nanoparticle uptake alters the balance between polarization strength and energy dissipation within Aloe vera tissues. Importantly, the concentration-dependent modification of the dielectric constant and loss behaviour indicates that ZnO uptake produces electrically distinguishable polarization states within the plant matrix, reinforcing the use of impedance-derived dielectric parameters for discriminating nanoparticle exposure levels.
In the low-frequency region, σac exhibits a weak frequency dependence, particularly for the ZnO-treated samples. This regime corresponds to long-range ionic conduction through hydrated intracellular and vascular channels, where charge motion is governed primarily by DC-like transport. The control sample shows comparatively higher σac values in this region, suggesting relatively unhindered ionic mobility in the absence of nanoparticle incorporation. In contrast, ZnO treated samples display suppressed σac, indicating restricted ion transport arising from nanoparticle–membrane interactions and increased structural barriers within the tissue matrix, consistent with the increased resistive components extracted from impedance analysis. At higher frequencies, σac increases sharply for all samples, marking the transition to localized charge transport dominated by hopping mechanisms. To better understand the high-frequency behavior, an inset has been included in Fig. 9. The inset reveals a clear concentration-dependent separation of σac at higher frequencies, where the control sample exhibits the highest conductivity, followed by 1 mg L−1, 5 mg L−1, and 10 mg L−1. This trend indicates that increasing ZnO concentration suppresses charge transport, which can be attributed to enhanced charge carrier confinement and increased resistive barriers within the plant matrix.
The DC conductivity (σdc) for each sample was obtained by extrapolating the low-frequency plateau of the σac versus frequency curves, where the conductivity becomes weakly dependent on frequency.3 To quantitatively analyse this dispersive behaviour, the AC conductivity data were fitted using Jonscher's universal power law:37
| σac(ω) = σdc + Aωs | (5) |
The σac–σdc versus frequency plots (Fig. 10(A–D)) reveal two distinct linear regions, labelled X and Y, corresponding to grain (bulk) and grain boundary conduction, respectively. In the grain-dominated region (X), charge transport is governed by localized hopping within intracellular domains, whereas in the grain boundary region (Y), conduction is influenced by intercellular interfaces and membrane-associated barriers. The extracted Jonscher parameters for both regions are summarized in Table .2. For the control sample, the grain conduction exponent (S1 = 0.0066) is extremely low, indicating DC-like ionic transport through extended pathways. Upon ZnO treatment, s1 increases progressively from 0.375 (1 mg L−1) to 0.98 (10 mg L−1), signifying a gradual transition from long-range ionic conduction to strongly localized hopping transport. This trend demonstrates that increasing nanoparticle concentration introduces disorder and spatial confinement, limiting extended ionic motion within the plant matrix.
| Sample | Grain conduction | Grain boundary conduction | ||||
|---|---|---|---|---|---|---|
| S1 | A1 (S.sn) | R2 | S2 | A2 (S.sn) | R2 | |
| Control | 0.0066 | 4.8 × 10−5 | 0.92 | 1.78 | 1.4 × 10−13 | 0.997 |
| 1 mg L−1 | 0.375 | 6.95 × 10−5 | 0.961 | 1.27 | 1.02 × 10−9 | 0.998 |
| 5 mg L−1 | 0.837 | 1.04 × 10−7 | 0.995 | 1.27 | 5.18 × 10−10 | 0.995 |
| 10 mg L−1 | 0.98 | 1.75 × 10−8 | 0.995 | 1.345 | 1.02 × 10−10 | 0.999 |
In the grain boundary region, the conduction exponent (S2) remains greater than unity for all samples, indicating highly dispersive transport dominated by interfacial polarization and constrained charge relaxation at cellular boundaries. The slight increase in S2 with ZnO concentration suggests enhanced barrier-controlled transport arising from nanoparticle accumulation at membrane and intercellular interfaces. The corresponding reduction in the pre-exponential factor (A2) with increasing ZnO concentration further supports a decrease in available hopping sites and charge carrier mobility in the grain boundary regions. The systematic evolution of σac behaviour and Jonscher parameters with ZnO concentration confirms that nanoparticle uptake progressively alters the dominant charge transport mechanism in Aloe vera, shifting it from extended ionic conduction toward localized hopping-dominated transport. These concentration-dependent transport signatures, when considered alongside the impedance and dielectric analyses, demonstrate that the electrical response of the plant tissue encodes variations in nanoparticle exposure through measurable and distinguishable conductivity characteristics.
| M* = 1/ε* = M′ + jM″ | (6) |
The imaginary part of the modulus (M″), shown in Fig. 11(B), provides insight into relaxation dynamics. The untreated leaf displays minimal M″ response, indicating the absence of a well-defined bulk relaxation process. Upon ZnO treatment, dispersive M″ behaviour emerges, with magnitude and sign strongly dependent on nanoparticle concentration. The treated samples exhibit broadened relaxation features rather than sharp peaks; indicative of non-Debye relaxation associated with structural heterogeneity and distributed charge dynamics in the biological tissue. No distinct relaxation maximum is observed within the measured frequency window, suggesting that relaxation processes are either highly dispersed or occur outside the experimental range.
The relaxation behaviour was further visualized using M′–M″ plots (Fig. 12(A–D)), which provide a compact representation of bulk charge dynamics independent of electrode polarization. The control sample exhibits a highly compressed and featureless trajectory, consistent with the negligible M′ and M″ responses observed in the frequency domain and confirming the absence of a dominant bulk relaxation process.
In contrast, ZnO treated samples show the development of asymmetric, open trajectories whose shape and extent evolve systematically with nanoparticle concentration. At lower concentrations (1 mg and 5 mg L−1), the gradual curvature in the M′–M″ plane reflects the emergence of short-range ionic relaxation within the tissue matrix, while the lack of a closed semicircle indicates non-Debye behaviour arising from distributed relaxation times. At higher ZnO loading (10 mg L−1), the trajectory shifts markedly toward negative M″ values at higher M′, suggesting enhanced charge carrier confinement and suppressed relaxation strength. The appearance of negative M″ values at higher nanoparticle concentration can be attributed to enhanced interfacial polarization and charge trapping38 within the heterogeneous plant matrix. The increased resistive barriers and restricted ionic mobility lead to delayed relaxation processes, resulting in anomalous and dispersive modulus behavior. Such features are characteristic of non-Debye relaxation in structurally disordered systems and are often observed under conditions of strong interfacial effects.39 This evolution corroborates the dispersive M″ behaviour observed in the frequency domain and confirms that ZnO incorporation progressively modifies bulk relaxation pathways rather than introducing a single dominant relaxation mode.
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