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Tugsuz T (2021) A Theoretical Study on the Optical Spectroscopic Properties of Indigoids@B36. Int J Nanomater Nanotechnol Nanomed 7(1): 032-037. DOI: 10.17352/2455-3492.000042Indigoids represent a family of environmentally friendly organic semiconductor materials. In this study, we aim to fine-tune the optoelectronic properties and semiconductor performance of indigoids by careful choice of the functional groups. We used Density Functional Theory (DFT) to predict the electron transport behavior of indigoids by calculating their electronic properties. The time-dependent DFT (TD-DFT) method was employed to explore the absorption spectra properties of indigo and indigoid molecules. To improve the performance of organic semiconductors, we modeled indigoids on borophene cluster. Using TD-DFT method, the absorption properties were predicted. The maximum absorption for the complex corresponding to the transition between Highest Occupied Molecular Orbital (HOMO) and Lowest Unoccupied Molecular Orbital (LUMO) showed a charge transfer transition as the electron density of the HOMO is located on the borophene and that of the LUMO on indigo and indigoids. The presence of charge transfer peaks of the absorption spectrum, the indigo and indigoids@B36 complexes were found as suitable for optoelectronic devices.
Optoelectronics have a strong effect on the different areas of technology. The electricity is transmitted by means of optoelectronic devices that can provide wireless electricity transmission with the help of light. An optoelectronic device includes various semiconductor alloys that lay on substrates. Optoelectronics technology after studies concerning cost reduction, performance improvement and large volume manufacturing, will shape the future.
Recently, transistor properties of several halogen-substituted indigoids have been reported [1-4]. These molecules are of interest because of the minimal molecular structure consisting of electron-donating nitrogen atoms, working as a donor and electron withdrawing carbonyl groups, as an acceptor. Due to their small energy gap, long wavelength absorption is related to the ambipolar transport. Glowacki and co-workers reviewed the history of indigo and its derivatives: Tyrian purple chemistry, physical properties, and their semiconducting characteristics in the solid state [1]. Pitayanatakul et.al. developed 5,5’-dibromoindigo and 5,5’-diphenylindigo which showed excellent ambipolar transistor properties [2]. In another study, they investigated diiodoindigo with the iodine at the 5 position of indigo and this molecule showed excellent ambipolar transistor properties. They also found that iodine-iodine interaction also affects the ambipolar performance [3]. Klimovich and co-workers synthesized and investigated nine different indigo derivatives for sustainable organic electronics. They solved the degradation problem of Organic Field-Effect Transistors (OFETs) in air, partially by introducing strong electron withdrawing substituents such as two CF3 groups or four fluorine atoms. They found that, it is necessary to design novel indigoids with further decreased LUMO energy levels down to at least -4.3eV for air stable device operation [4]. Many theoretical researchers have studied the electronic structure and spectroscopic properties of indigo and indigoids. Perpète and Jacquemin performed benchmark calculations for a set of 31 indigoid dyes with 24 functional. They calculated transition energies corresponding to the maximum experimental absorption wavelengths of indigoids at PCM-TD-X/6-311+G(2d,p)//PCM-PBE0/6-311G(d,p) level. They predicted that global hybrids with exact exchange between 20% and 25%, yield the smallest absolute deviation [5]. Amat and co-workers studied the theoretical and experimental investigation on the spectroscopic properties of indigo dye. They evaluated the effects of the intermolecular hydrogen bond in solid state by computing the vibrational spectra of the dimer [6]. Shityakov and co-workers developed a silicon model of indigoid based single electron transistor nanodevices, consisting of indigo and tyrian purple molecules coupled to gold electrodes by using DFT [7].
Nanostructures as semiconductors are often at the heart of modern optoelectronic devices. Recently, the successful synthesis of single-layer boron (referred to as borophene) opens the era of boron nanostructures. Due to the strong bonding of boron atoms, borophene has high resistance to mechanical impact. One of the unit of borophene sheet (B36) consists of 36 boron atoms. B36 is reported as a highly stable cluster with central hexagonal hole in its structure [8,9]. Several adsorption studies of the small gas adsorption of the B36 cluster have been described by theoretical calculation methods [10,11]. Omidvar investigated the sensitivity of the B36 toward two to six hydrogen cyanide (HCN) gas molecule. They found that the B36 is sensitive to the concentrated HCN molecule [10]. Valadbeigi and co-workers studied adsorption of CO, N2, H2O, O2, H2 and NO molecules on B36 cluster using DFT adopting the B3LYP functional and 6-311+G(d,p) basis set. They found CO, O2 and NO molecules are adsorbed on the B36 more effectively through formation of chemical bonds. They also indicated that the outer boron atoms of the B36 cluster adsorb the gas molecule better than the inner boron atoms [11]. Kootenaei and co-workers investigated the potential applicability of B36 as electronic sensor for formaldehyde (HCOH) detection by using B97D/6-31G(d) level of theory calculation [12].
Up to the present, no studies have been reported on the adsorption of indigoids on borophene. Borophene and boron clusters are composed of the same elements, and their structural properties are similar to those of graphene and other 2D materials [13]. Based on this similarity, Liu, et al. reported first principles study on the adsorption of gas molecules on borophene [14]. We also assume that borophene may have good adsorption properties for indigoid molecules. The two atoms in the unit cell of borophene have six dispersion branches. The branches of longitudinal acoustic (LA) and Transverse Acoustic (TA) correspond to vibration within the plane, and the other one (ZA) corresponds to out of plane vibration. When compares with graphene, the lifetime of borophene is four orders of magnitude smaller than that dominant ZA modes of graphene. However the lifetimes of LA and TA branches are generally longer than that of ZA, so the LA and TA branches are the main contributors for conductivity of borophene [15]. In this study, we performed first-principles calculations to investigate the adsorption of indigo and indigoid molecules on borophene. The results are expected to provide theoretical support concerning the application of optoelectronic properties in organic semiconducting devices.
We performed all DFT calculations with Gaussian 09 program package [16]. Because of the fact that our indigoid molecules are hypothetical, we used a three steps approach for calculation. In the first step we selected the B3LYP [17] and PBE0 [18] functional and 6-311G(d,p) basis set which are proven for indigoids optimization. TD-DFT calculations [19] were performed with the 6-311+G(2d,p) basis set which uses transition wavelengths for indigoids. The solvation effects were calculated for chloroform solution Polarizable Continuum Model (PCM) [20] and Conductor-like Polarizable Continuum Model (CPCM) [21]. In the second part, for finding the closest result to the experimental lmax of indigo in chloroform, B3LYP functional and different basis sets were selected for optimization and TD-DFT calculations. In the third part, B36 borophene and its complexes with indigo and indigoids were carried out using B3LYP functional with a 6-31G(d,p) basis set, a method used earlier for adsorption of molecules on borophene. To check that all structures were in the true local minimum, vibrational frequency analysis was performed with the same level of theory. The adsorption energy is calculated with the following equation:
Ead= Eindigo@B36-Eindigo-EB36 (1)
where Eindigo@B36 corresponds to the electronic energy of the indigo and indigoids@B36 complex.
Finally TD-DFT calculations for stable structures of indigo and indigoids adsorbed borophene calculated by B3LYP functional and 6-31+(2d,p) basis set.
The optimized structures of indigo and indigoids with B3LYP functional and 6-31G(d,p) basis set are shown in Figure 1. To check which functional gives values closer to the experimental absorption spectra of indigo, on the optimized structures in chloroform, the lowest singlet-singlet transitions were computed with B3LYP and PBE0 functional. Table S1 shows the calculated absorption data of indigo with both functional (B3LYP and PBE0) and two different solvation models (PCM and CPCM) in chloroform. The computed transitions were compared with the experimental 285 and 604 nm absorption wavelengths [22]. Both B3LYP and PBE0 functionals gave almost the same values with PCM and CPCM calculations, except from extremely long wavelength. For the 285 nm wavelength, we obtained two closer results, 281, 277 nm and 272, 266 nm from B3LYP and PBE0 functional, respectively. 281 and 272 nm wavelengths have smaller oscillator strength, while 277 and 266 nm wavelengths have stronger oscillator strength. The longest wavelength which originated from the lowest singlet-singlet transition (S0➜S1) was compared with the lmax at 694 nm of the experimental absorption band. B3LYP showed a deviation of 15 and 10 nm, while PBE0 showed 31 and 27 nm deviation from experimental results with PCM and CPCM solvation models, respectively. Therefore we selected the B3LYP functional for computing the closest result to the experimental lmax by changing basis set.
Table S2 shows the computed lowest excitations with different basis sets together with the experimental absorption maxima of indigo. The best fit with the experimental data (3nm differences) is found at both B3LYP/6-311+G(2d,p)//B3LYP/6-31G(d,p) and B3LYP/6-311++G(2d,p)//B3LYP/6-31G(d,p) levels in CPCM solvation model. On the other hand, the values from B3LYP/6-31+G(2d,p)//B3LYP/6-31G(d,p) and B3LYP/6-31++G(2d,p)//B3LYP/6-31G(d,p) level showed also closer value with the experimental ones at 4 nm difference. Due to the large basis set and addition of diffuse functions, there was no influence on the absorption maxima accuracy. Therefore, we selected B3LYP/6-31+G(2d,p)//B3LYP/6-31G(d,p) level of theory for the absorption maxima of our hypothetic indigoid molecules and adsorbed indigo and indigoids on B36. The selected TD-DFT absorption results of indigo and indigoids with B3LYP functional and 6-31G+(2d,p) basis set are given in Table 1 and spectra are illustrated in Figure 2. Bathochromic shift observed at the lmax of halogen, nitro and carboxylic acid substituted indigoid molecules.
For the adsorption of the indigo and indigoids on B36, several adsorption states were examined by bonding O atom of indigo and different B atoms of B36, with 1.5Å and 2.0Å bond distances. The indigo was put on B36 surface and edges by lay down or vertical direction. Among all, five stable adsorption states were predicted as shown in Figures 3,4. In the first configuration (indigo@B36-1), the indigo molecule was put on B36 surface by lay down direction and attached to a boron atom (B6) of the central hexagonal hole. In the second and third configurations (indigo@B36-2, (indigo@B36-3), similar to the first configuration, indigo molecule lies on the B36, but this time the O atom of indigo molecule attached to two different boron atoms (B9 and B31) of the second row of the hexagonal hole. In the fourth configuration (indigo@B36-4), the indigo molecule attaches from its O atom to the corner B atom (B27) of the edge site of B36 surface. This configuration is the most stable with the adsorption energy of -26.261 kcal/mol (Table 2). The last configuration belongs to the indigo adsorption on the edge site of B36. In this configuration O atom of the indigo attached to the edge site B atom (B18) of B36 surface. Indigoids were also bonded to B36 due to the stable fourth configuration and their energies were calculated. The indigoid-a and indigoid-b were attached to B36 in their two different O sites and then stable structures were selected. Figure 3 depicted HOMO-LUMO gaps and HOMO and LUMO structures of B36 and indigo and indigoids@B36. As can be seen from the figure, the HOMO-LUMO gap of B36 surface is 1.92 eV. Compared to this, the adsorption process shifts the LUMO level to lower and HOMO level to higher energies with narrowing the HOMO-LUMO gap in all indigo and indigoids@B36 complexes. Because of the fact that the gap of adsorbed indigo and indigoids@B36 structures is in the range of 0.74-0.63 eV, they can be used as narrow energy gap semiconductors [23]. The electrical conductance which is calculated from theoretical computations has been usually simulated by the HOMO-LUMO gap change of semiconductor [24,25] Based on these studies, the large reduction of HOMO-LUMO gap causes significant increase in the electrical conductance of borophene. As can be seen in Figure 3 the indigoid-d@B36 has the most narrow frontier orbital energy gap and it can be predicted as a semiconductor with high electrical conductance. In all indigo and indigoids@B36 structures, while LUMOs are mainly localized on the indigo and indigoids, the HOMOs are localized on the B36 surface. Because of electron deficiency at this state, the B36 can be converted to a p-type semiconductor.
The impact of indigo and indigoids@B36 interactions on the adsorbed structures, optical properties are then discussed by TD-DFT. The absorption spectra of indigo and indigoids@B36 were obtained by using B3LYP/6-31+G(2d,p) level and results are given in Table 3. It can be seen from the Table S1 and Table S2 indigo and indigoids absorb in the visible region of the spectrum. The absorption spectrum of the B36 borophene shows a maximum absorption at 452 nm. In comparison between the absorption spectrum of B36 and its complex with indigo and indigoids, some peaks computed in the visible region and the most intense peak of the complexes found in the near infrared region. In this near infrared absorption region the complexes are suitable as heat adsorber [26]. The absorption wavelengths and dominant electronic transitions with their assignments are also listed in Table 3. It can be seen from the table that the maximum absorptions for the complexes occurs in the range 1640 to 1683 nm with HOMO➜LUMO transition. It is shown that this HOMO➜LUMO transition is directly due to photoinduced charge transfer phenomena as the electron density of the HOMO is located on the B36 and that of the LUMO is located on the indigo and indigoid molecules. The absorptions in the visible region (from 630 to 680 nm) associated with the H-5➜L transitions emphasize the importance of these complexes in solar cell devices [27].
Borophene brings a new member to the magnificent 2D materials family and opens the way to exploring the boron-based microelectronic devices. However, the research of borophene is just in its beginning, and a lot of properties remain to be explored before borophene can be established as a valuable alternative for the next generation of electronic applications. To improve the performance of semiconductor behavior of borophene, we conducted the first principle study of the adsorption of indigo and indigoids on a B36 borophene surface. After the adsorption of indigo molecule on the B36, considering six different configurations, the strongest adsorption configuration of indigo was found on the edge of B36. Five different indigoids molecule conducted this edge adsorption configuration of B36. Due to indigo and indigoids@B36 adsorption process, we found that the HOMO-LUMO gap of B36 is considerably decreased. Using TD-DFT method the absorption spectra of indigo and indigoids@B36 were obtained from visible to near infrared region. From the absorption wavelengths of the indigo and indigoids@B36 complexes, the charge transfer transitions were observed in the near infrared and visible regions. The findings of this study suggests that the B36 borophene structures can be used as organic semiconducting devices whose electronic conductions vary because of the interaction of indigo and indigoid molecules.
The presented numerical results were obtained at TUBITAK ULAKBIM, High Performance and Grid Computing Center (TRUBA Resources).
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