Sebastiano
De Stefano
a,
Ofelia
Durante
*a,
Rosarita
D’Orsi
b,
Alessandra
Operamolla
b,
Marianna
Ambrico
*c,
Paolo Francesco
Ambrico
c,
Nadia
Martucciello
d,
Filippo
Giubileo
d and
Antonio
Di Bartolomeo
a
aDepartment of Physics “E.R. Caianiello”, University of Salerno, Via Giovanni Paolo II 132, Fisciano (Sa) 84084, Italy. E-mail: odurante@unisa.it
bDepartment of Chemistry and Industrial Chemistry, University of Pisa, Via Giuseppe Moruzzi 13, Pisa 56124, Italy
cCNR, Institute for Plasma Science and Technology, Via Giovanni Amendola 122/d, Bari 70126, Italy. E-mail: marianna.ambrico@istp.cnr.it
dCNR-SPIN, Salerno Unit, Via Giovanni Paolo II 132, Fisciano (Sa) 84084, Italy
First published on 24th July 2024
Organic materials are currently at the forefront of research within the field of nanoelectronics, aiming to offer a sustainable alternative to existing technologies across a variety of applications, including memory storage. Lignin, a waste of the paper manufacturing industry, is usually destined to be combusted to feed other industrial processes. Nonetheless, lignin is part of the emerging class of organic materials, serving as a complementary component in devices. This paper details the electrical characterization of a device featuring interdigitated electrode patterns shorted by lignin. The device exhibits butterfly-shaped current–voltage characteristics with significant hysteresis, delineating two distinct resistive states that suggest its potential use for memory applications. Current–voltage characteristics, measured at different temperatures and pressures, are analysed as a function of the applied voltage to conclude that space-charge limited current and hopping are the main conduction mechanisms. As a memristor, the lignin-based device shows good stability and endurance after numerous read–write cycles as well as long data retention. Additionally, electrical impedance spectroscopy is applied to investigate the dielectric response and its influence on the memory effect. This study shed light on the electric properties of lignin and opens the way to a variety of applications, like demonstrated one in the memristor domain.
Among the organic materials garnering attention, lignin stands out.13 As a biopolymer resulting from the industrial processes of paper production, lignin is recognized as one of the most copious polymers on our planet. Yet, it is noteworthy that annually, about 50 million tons of lignin are produced as waste, which historically has found minimal use beyond serving as feed for thermochemical plants or in other industrial processes, yielding low return.14 Nevertheless, the abundance and biocompatibility of lignin are paving the way for new burgeoning and prosperous fields of application. Indeed, lignin has been utilized in dressings for wound healing,15 3D printing plastic composites,16 electrodes for Na-ion battery or supercapacitors,17,18 or even as dielectric in field effect transistors.19 Only recently, the use of lignin as material in memory storage devices has been proposed.20
Lignin derives from the radical polymerization of C6C3 alcoholic monomers (p-coumaryl alcohol, coniferyl alcohol and sinapyl alcohol). The relative abundance of these monomers depends on the origin, but in general lignin is rich in aromatic rings and catechol units that can contribute to charge delocalization and can give rise to intriguing redox properties. Catechols were used as covalently linked appendages for chitosan to prepare molecular memory films based on redox states.21 In electronic manufacturing, lignin has been considered for enhancing or functionalizing the inherent properties of specific electronic devices, due to its capacity of interfacing with electronic materials.19,22–25 However, the application of lignin as the principal material in device fabrication remains largely uncharted, due to the scarce knowledge of its structure and the properties related to it.
On the other hand, as the traditional von Neumann computing architecture based on complementary metal oxide semiconductor technology is reaching its limit, memristor based computing can potentially offer a hardware breakthrough. Memristors are an emerging class of electronic devices that hold promises for high-density, high-energy efficiency, ultra-fast, low-latency, low power, large-capacity non-volatile memory.26 Various resistive switching materials, including binary oxides, perovskites, organics, and two-dimensional materials, have been proposed.27–31 Herein, we demonstrate that lignin can be an excellent switching material that can toggle between a high and low resistance state without the formation of a conductive filament.26
This study presents an unprecedented way to fabricate device for memristors performance evaluation through the drop casting of lignin layer onto a gold interdigitated electrode array. The drop casting is the simplest wet deposition process that avoids waste of material and is widely recognized for its simplicity and compatibility with any solutions and substrates. It requires low energy and room temperatures and facilitates the precise control of the lignin that is deposited onto the interdigitated electrode (IDE) structures used for the fabrication the device.
The electrical characterization of the device shows two distinct states of resistance which are used to implement a memristor with good endurance and data retention. We also investigate electrical conduction occurring in lignin, identifying the space charge limited and the hopping as the two main conduction mechanisms. Moreover, electrical impedance spectroscopy (EIS) is applied to obtain the dielectric permittivity and the conductivity in a wide frequency range to gain insights into the AC dielectric behaviour of the used lignin and for comparison to the literature.32,33
Our research positions lignin as a promising resistive switching material in the development of memristors for data storage within next-generation integrated systems, marking a significant stride towards harnessing its full potential. Investigating the electrical characteristics of lignin, which in its pristine form shows features comparable to other well-established dielectric materials, opens the door to future developments and uses of this waste material in sustainable organic electronics.
Fig. 1(b) shows the UV-Vis absorption spectrum of lignin, recorded in solution and in the solid state. The solvent used was EtOH:
NH4OHaq,10% in volumetric ratio 1
:
1. As for conjugated organic polymers, the optical bandgap can be calculated as
, where λonset is the absorption edge calculated from the intercept between the tangent of the absorption curve and the x-axis. With this approach, the lignin optical bandgap is 3.1 eV in solution and 2.6 eV in solid state phase. However, since lignin is a biopolymer with a very intricate structure, not all the lignin chains might possess the same optical bandgap; the quoted values may refer only to the polymer chains possessing the most condensed/conjugated molecular backbones. The obtained results, as well as the measured absorbance spectra, are in agreement with the data available in the literature.35
To investigate the physical changes that occurred after the deposition, the morphology of the lignin was investigated by scanning electron microscopy (SEM). The SEM image in Fig. 1(c) shows the lignin's rough surface over a wide area, similar to previous works.36–38 A careful look shows also the presence of cracks (magnified in the SEM image of Fig. 1(d)) that delimit irregular-shaped regions.
Table 1 shows the elemental analyses of the purchased lignin and the dried lignin suspension to check for possible changes in the lignin used in the solution. Carbon, hydrogen, nitrogen, and sulphur contents were determined for the purchased lignin and the dried alcoholic:ammonia solution of the same lignin. All analyses were carried out on 5 mg samples to evidence well changes in sulphur or nitrogen content. Oxygen content was calculated for all samples by the difference after ash correction (25.3%). All determinations were done twice. Results showed a small increase in nitrogen content, probably ammonia solution allows a small functionalization of the lignin. This small functionalization was previously attributed to the formation of Schiff's bases on the few lignin's available pending carbonyls.39
Elemental analysis (%w/w) | |||||
---|---|---|---|---|---|
C | H | N | S | O | |
Lignin | 46.03 | 4.84 | 0.06 | 1.80 | 21.97 |
Dried suspension | 42.96 | 4.90 | 0.23 | 1.65 | 24.96 |
Atomic force microscopy (AFM) analysis was carried out in a region without gold, where the lignin lays on the glass substrate, so that the thickness of the deposited material could be accurately extracted. Fig. 2(c) shows the AFM image of a 70 μm × 70 μm wide region; the magnification of a 15 μm × 15 μm sub-area reveals the presence of pinholes, about 1 μm wide, presumably due to the structure of the lignin, as already reported.40 The root-mean-square (RMS) roughness on this scanned area is about 107 nm. Fig. 2(d) shows the profile of the material thickness along the path indicated by the black dotted line in Fig. 2(c), corresponding to a layer thickness of approximately 370 nm. Multiple profiles extracted from the same region indicated an average thickness around 400 nm.
Subsequently, the I–V measurements were performed at a pressure of 2.2 mbar and room temperature, as shown by the green curve in Fig. 3(a). Although the butterfly-shaped structure of the I–V curve is preserved, the current is significantly lowered by about 6 orders of magnitude, pointing to the dramatic role that air exposure might play in lignin's conductivity.
Similarly, a temperature-dependent characterization was conducted at atmospheric pressure. Starting at 290 K, the temperature was incrementally increased to 395 K in 15 K steps. Fig. 3(b) shows that the current measured at −5 V decreases with the rising temperature up to 335 K, and then begins a gradual increase up to 395 K. A subset of the I–V curves, from which the current at −5 V is extracted, are shown in the inset of Fig. 3(b) consistently confirming the butterfly shape over the explored temperature range.
The hysteresis in the I–V curves of the device can be characterized by a width H, defined as H = Imax − Imin, where Imin denotes the current at one of the I–V curve's valley and Imax corresponds to the maximum current at the same voltage but on the LRS (notice that the H is the same either if calculated at the positive or at the negative current valley voltages).
Furthermore, to investigate the butterfly-shaped I–V curves, measurements were carried out in different voltage ranges, at room temperature and pressure. Noticeably, as shown in Fig. 3(c), when the voltage range increases, the butterfly shape is preserved and the current in the device increases, making the LRS and HRS more distinguishable. The increase in hysteresis width (black curve), along with the positive valley voltage shift towards higher positive voltages (red curve), is shown as a function of the voltage range in Fig. 3(d).
Therefore, we surmise that there are two parallel electrical conduction channels. The first is related to the intrinsic conduction of lignin as the active material, while the second, much more conductive, involves defects and adsorbed species that act as hopping centres for electrons, which thus become the major charge carriers in lignin. This model is corroborated by the dramatic decrease in current, reported in Fig. 3(a) and (b), caused by adsorbate desorption at lower pressure and/or at high temperatures.45,46
The presence of positive and negative free ions, beyond their contribution to conduction, allows for significant polarization of the active material of the device, which can explain the shift of the I–V curve during the back-and-forth voltage sweep and the formation of the butterfly-shaped curve. When lignin is subjected to an electric field, positive and negative ions accumulate at the electrodes, so the voltage that is applied to lignin is reduced, as the applied one is screened by the accumulated ions. Starting from zero, with the increase in voltage up to 5 V, ions of opposite charge accumulate at the two electrodes as shown in Fig. 4(a); when the voltage is reversed, the accumulated charge does not disperse at the same rate as the voltage decreases, so the actual voltage drop across lignin remains lower than the applied voltage, as shown in Fig. 4(b); this causes a lower current and the HRS as well as a point where the applied voltage is non-zero, positive, but the actual voltage on lignin is null, resulting in the formation of the valleys in the I–V curve, as shown in Fig. 4(c). With the decreasing voltage in the negative direction, there will be a point where, due to this accumulation of ionic charges, the effective voltage is non-null while the applied voltage is zero, thereby registering a significant current. This process is then reiterated when the polarity of the applied voltage is reversed.
Having understood the origin of the I–V butterfly curves, and their pressure and temperature dependence, now we address the electrical conduction mechanisms. Fig. 5(a) is a semi-log plot of the I–V curve. Four regions, linked to four different conduction mechanisms, highlighted by the brown, cyan, violet and pink colours can be identified. The first brown region corresponds to a linear increase of the current, I ∝ V consistent with an ionic conduction mechanism47 (see inset of Fig. 5(a)). The cyan region, shown in Fig. 5(b), is well fitted by power law, I ∝ Vγ, with exponent 2.36, which indicates a space-charge-limited conduction as the dominant transport mechanism.48 When the applied voltage is increased, there is a change in the I–V curve (violet region). Fig. 5(c) shows the best fit, which is provided by a hopping mechanism between trap centres, , where q is the elementary charge, a the average distance between two adjacent trap sites, E = V/d the electric field, d the inter-electrode distance, kB is the Boltzmann constant and T is the temperature.48
At higher voltages (pink region), the conduction mechanism becomes ohmic, I ∝ V, as shown in the log–log plot of Fig. 5(d). Therefore, the charge transport changes from ionic conduction to electron conduction via space-charge-limited, hopping and finally ohmic mechanism while the applied voltage is increased. At high temperature (Fig. 5(e)), the three conduction mechanisms are not distinguishable, and the I–V curve is consistent with ohmic conduction, as shown in Fig. 5(f).
Based on the fits, then, the proposed conduction model is as follows: electrons injected from the electrode, begin to populate the trap states at low voltage until the filling is sufficiently high to form space charge which limit the current.48 When the voltage increases, the carriers get enough energy to hop from one trapped site to the next, and only when all the traps are filled, conduction becomes of ohmic type.
The proposed mechanisms are valid for both HRS and LRS I–V branches (as the material polarization makes one branch shift with respect to the other, ohmic conduction is not observed on the HRS branch). This is highlighted in Fig. 5(a) where the regions with the same conduction mechanisms on the HRS and LRS branches are colour-matched.
At a pressure of 2.3 mbar the material shows a higher resistance because the adsorbates such as water, protagonists of the above mechanisms, are desorbed and ohmic conduction becomes dominant.49
ε* = ε′ + iε′′ | (1) |
σ* = σ′ + σ′′ | (2) |
The real and imaginary parts of dielectric permittivity were estimated from the ReZ and ImZ part of the impedance data and by adopting classical formulas:50
![]() | (3) |
σ*(ω) = σ′(ω) + iσ′′(ω) = iωε0ε*(ω) = iωε0(ε′(ω) − iε′′(ω)) | (4) |
The analysis of the ε′ dispersion reveals a plateau that terminates with a shoulder around 10 kHz, as shown in filled-dots curve in Fig. 6(a), followed by a sharp drop at high frequencies. In the same frequency range, the ε′′ vs. ω (emptied-dots curve in Fig. 6(a)) exhibits a minimum, followed by a bump corresponding to the ε′ relaxation, associated with electrode polarization (EP).
To gain deeper insights into the lignin dielectric response and discern much slower relaxation processes, we extend the spectra down to 1 mHz in Fig. 6(b). The relaxation phenomenon known as α, attributed to the segmental motion of polymer chains, manifests as a peak at ω < 0.1 Hz. Notably, in the lowest frequency range of the ε′′ vs. ω dispersion, a linear behavior is present, corresponding to DC-related conductivity term superimposed to the relaxation ones.51 The presence of two main relaxations in ε′ is also visible in the representation in linear scale (see inset of Fig. 6(b)) by the linear behaviour in the lowest frequency range due to the DC-related term.51
Concerning AC conductivity, looking at Fig. 6(c), in the frequency range from 1 mHz to 100 kHz, the real part σ′ exhibits an increase from 10−11 to 10−4 S cm−1. Notably, this conductivity value corresponds to the plateau, which also marks the end of the electrode polarization and starting of ionic charge diffusion. Moreover, analysing the σ′ vs. ω spectrum in Fig. 6(d) we discern two distinct regions: the first one is between 1.0 mHz and 1.0 Hz where the behaviour follows the Johnsher–Funke model52 with n = 0.7 (orange line in Fig. 6(d)) and where the conductivity is at its lowest and it is localized in a region where polymer chains are responsive. We attribute this region to the conductivity of paths available for percolative processes. In the second region, i.e. between 1.0 Hz and 10 kHz the behaviour adheres to the Johnsher–Funke model since n = 1.0 (green line in Fig. 6(d)). Here, the conductivity increases, and it is associated with charge-hopping processes through localized states.53
Fig. 7(a) shows three cycles of 5 consecutive I–V measurements demonstrating that the electrical behaviour of lignin is preserved upon electrical stress, even after several cycles of operation. This stable behaviour is essential to operate the device with the same current and voltage levels regardless of the device usage.
Erase, write and read voltage pulses were then applied to check the performance of the device as a memory. Based on the I–V characteristics in Fig. 7(a), it was chosen to read the logic bit at a voltage of 1.3 V, corresponding to the greatest separation between the two resistive states, while pulses at 5 V and −5 V were applied to write a state 0 and a state 1, respectively. Fig. 7(b) shows the current under the application of voltage pulses with a duration of 500 ms in a write–read–erase–read (WRER) sequence; although there is a characteristic time during the read phase within which the current reaches a steady condition, there remains a margin of about one order of magnitude between the current in the LRS and that in the HRS.
Likewise, in Fig. 7(c), the current was monitored over a long time of 4000 s after the application of WRER voltage pulses of 40 s duration; the figure shows that the two current states remain well separated after a long time, showing great retention properties.
Finally, the endurance of the memory was tested with several WRER cycles. Fig. 7(d) shows that after about 130 WRER cycles, with fixed-height pulses at 6.3 V and −3.7 V to write a state 0 and a state 1 respectively, corresponding to a continuous working time of more than 25 × 103 s, the device still maintains a significant separation between the two current states, so guaranteeing endurance necessary for memory applications. The steady increase in the on and off currents indicates an increase in conductance due to modification of the lignin/electrode interface or of the atomic structure of lignin, caused by the electrical stresses during WRER operations.
This study not only enhances our understanding of lignin's electrical conduction but also opens exciting routes for memristor applications. With its stability, wide memory window, non-volatility, and endurance, the lignin-based memristor holds promise for sustainable and high-performance memory devices, opening a whole stream of research about the possibility to also improve the performance that has been presented here on pure lignin.
During the deposition process, 20 μl of lignin suspension was uniformly spread onto the IDE array. The suspension was sonicated for 15 minutes before drop casting and the substrates were cleaned for 15 minutes in propanol for a gentle surface degreasing. A graduate Eppendorf pipette (10–20 μl) was adopted to finely control the droplet volume. The samples were left to dry in ambient air at a temperature of 291 K and relative humidity (RH) = 50% to promote the formation of a stable lignin film on the electrode surface. To assess the reproducibility of the process, we produced sets of several identical devices obtaining consistent results under similar environmental conditions. Also, stability in time was evaluated by measuring the samples after several days from deposition. This method ensures that the lignin adheres evenly across the electrode surfaces, forming a consistent and well-defined coating.
A Novocontrol Impedance Analyzer has been adopted for EIS measurements. The impedance spectra were collected in the frequency range either 1.0 mHz–10 MHz or 0.1 Hz–10 MHz and by applying an AC voltage VAC = 300 mV.
Footnote |
† Electronic supplementary information (ESI) available. See DOI: https://doi.org/10.1039/d4tc02229g |
This journal is © The Royal Society of Chemistry 2024 |