New aromatic compounds based on thiaoxazaphenanthrene. Quantum chemical investigations of structure and optoelectronic properties relationship

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New aromatic compounds based on thiaoxazaphenanthrene. Quantum chemical investigations of structure and optoelectronic properties relationship A. Idrissi Taghki 1, M. Larif 2, R. Hmammouchi 1, A. Adad 1, M. Bouachrine 3, T. Lakhlifi 1* 1 Département de Chimie, Université Moulay Ismail, Faculté des Sciences, Meknès, Maroc 2 : Département de Chimie, Université Ibn Tofail, Faculté des Sciences, Kénitra, Maroc 3 ESTM, Moulay Ismail, Meknès, Maroc Received 12 Feb 2012, Revised 15 June 2012; Accepted 15 June 2012 *Corresponding Author: Email: tahar.lakhlifi@yahoo.fr ; Tel. +212535538870 ; Fax +212535536808. Abstract In this paper, we report theoretical study of several conjugated aromatic compounds based on thiaoxazaphenanthrene using Density functional theory method. Theoretical calculations have been carried out in order to characterize their stability, geometric and electronic properties. In fact, substituent nature, number and position are crucial parameters to define structural and electronic molecule proprieties. Besides, assessing HOMO and LUMO energy levels of components is essential in investigating suitable materials for optoelectronic applications. Thus, in this paper, we computed HOMO and LUMO energy levels of molecules based on thiaoxazaphenanthrene core. Our data have shown that these materials are well suited for optoelectronic applications. Keywords: π-conjugated molecules; Thiaoxazaphenanthrene; DFT; Band-gap; Electronic properties, HOMO, LUMO. 1. Introduction Organic molecules containing aromatic thiaoxazaphenanthrene and derivatives are used in various fields of science and technology and have multiple applications in biology and medicine [1, 2]. Despite the significant and wide number of applications that offer this type of compounds, complete analysis of electronic proprieties of these compounds, has not been yet carried out. These compounds have been recently synthesized and characterized by B. Bennani and al. [3]. These studies have shown that the aromatic molecules contain π-conjugation systems that can trap electrons easily. By substituting different functional groups on an aromatic system it is possible to increase or decrease the π-electron density and thereby create acceptor (p-type) and donor (n-type) molecular sub-units. Fundamental understanding of structural and energetic properties of this kind of materials could be useful so as to design new molecules. While experimental studies have shown many drawbacks as high level of disorder, difficulties to determine band gaps and geometries. Modeling studies can provide insight into finding relationships between the structure and the electronic properties of these compounds. DFT is very attractive calculation method for finite systems because even the 870

lowest level of DFT, the local spin density approximation (LSDA) includes some electron correlation. This is extremely important in the design of conjugated molecules [4, 5]. Computer simulation is useful in this field of research, for example, the determination of the stable and the electronic structures. This research approach has been further examined in a number of theoretical analyses that have also been published [6]. To increase our understanding of this important class of material, we report in this work, theoretical investigation of the structural, electronic, and optical properties of aromatic thiaoxazaphenanthrene and its derivatives (fig.1). The geometries structures are obtained by the DFT method using B3LYP hybrid functional density to obtain full geometries optimization. Particular attention is paid to electronic structure and absorption properties determined by ZINDO approximation. Fig.1 : Molecular structure of studied compounds (for R 1 and R see Table 1) 2. Methodologies and computation The geometries of the studied compounds were investigated by DFT. The level of three functional parameter of Becke (B3LYP) [7] and the 6-31G* basis [8] was used for all structures. All calculations were performed by the Gaussian03 package [9] and their geometries were performed without constraint on the dihedral angles. We used the optimized structures to examine the electronic density of HOMO and LUMO levels. The HOMO, LUMO and E g (LUMO-HOMO) were also calculated for the stable structure of the neutral forms. The excitation energies, wavelengths and oscillator strengths were investigated using the ZINDO calculations [10] on the fully optimized structures in the neutral forms. 3. Results and discussion Optimized structures of all studied compounds are illustrated in Figure 2. These structures show clearly the pi-electron delocalization between the different aromatic. 21au 21aw 871

21ax 21ay 21bv 21bw 21bx 21by 872

21cu 21cw 21cx 21cy 21dy 21eu Fig. 2 : Optimized structure of the studied molecules obtained by B3LYP/6-31G* level Bond lengths and dihedral angles (corresponding to the global minimum optimized structure in the neutral form) using B3LYP/6-31G* level were obtained. Results show, for all studied molecules, that there are no significant differences among the bond lengths and angles obtained within the aromatic rings. Otherwise, it s important to examine characters of the frontier orbitals because the relative ordering of the occupied and virtual orbitals provides a reasonable qualitative indication of the excitation properties and of the ability of electron or hole transport [11]. The HOMOs and LUMOs of all studied molecules are shown in Figure 3, the 873

HOMO possesses an antibonding character between the consecutive subunits. This may explain the non planarity observed for these π-conjugated molecules in their ground states. On the other hand, the LUMO of all studied compounds generally shows a bonding character between the subunits. It demonstrates that in their ground states, the compounds investigated in this paper will have aromatic character. HOMO 21cx LUMO HOMO 21dy LUMO HOMO LUMO 21aw Fig.3 : B3LYP/3-21G* electronic density contours of the frontiers orbitals for some studied molecules Experimental studies showed that the HOMO and LUMO energies were obtained from an empirical formula based on the onset of the oxidation and reduction peaks measured by cyclic voltametry. Whereas theoretical data show that HOMO and LUMO energies can be calculated by DFT calculation [12]. It s noticeable, however, that solid-state packing effects are not included in the DFT calculations, which tend to affect the HOMO and LUMO energy levels in a thin film compared to an isolated molecule as considered in the calculations. Table 2 lists theoretical electronic parameters of the studied compounds. The calculated electronic Gap of the studied compounds 21au, 21aw, 21ax, 21ay, 21bv, 21bw, 21bx, 21by, 21cu, 21cw, 21cx, 21cy, 21eu are 874

respectively 1.8725, 1.8704, 1.8318, 1.8749, 1.8697, 1.8695, 1.8151, 1.8719, 1.8644, 1.8644, 1.7982, 1.8660. In the case of compounds substituted with (OMe) or (Me) (21aw, 21bv, 21bw, 21cu, 21cw), one remark that they exhibit destabilization of the HOMO and LUMO levels in comparison with those of unsubstitued one (21au). This is due to electron-donating substitution of methoxy and methyl groups; while in the case of the compounds substituted by Cl (21ay, 21by, 21cy) there is a net stabilization of the HOMO and LUMO levels. Moreover, these compounds have a smaller energy gap Eg than the unsubstituted one, which is due to the presence of different substituents as described previously. The band gap of 21cx (OMe, NO 2 ), is much smaller than that of the other substituted compounds. This may be attributed to the combination of electron-donating methoxy and electron accepting N0 2 side groups and also to creation of the dipole Donor -acceptor around the aromatic rings. Table 1 : Calculated values of HOMO (ev), LUMO (ev) and Eg (ev) energies for the studied molecules Eg (ev) N R R 1 E HOMO (ev) E LUMO (ev) 21au H H -3.7355-1.8630 1.8725 21aw H OMe -3.6787-1.8083 1.8704 21ax H NO 2-3.9780-2.1462 1.8318 21ay H Cl -3.8293-1.9544 1.8749 21bv Me Me -3.6783-1.8085 1.8697 21bw Me OMe -3.6525-1.7829 1.8695 21bx Me NO 2-3.9447-2.1297 1.8151 21by Me Cl -3.7998-1.9279 1.8719 21cu OMe Me -3.6438-1.7794 1.8644 21cw OMe OMe -3.6189-1.7545 1.8644 21cx OMe NO 2-3.9119-2.1136 1.7982 21cy OMe Cl -3.7634-1.8974 1.8660 21eu N(Me) 2 H -3.6468-1.7794 1.8649 (LUMO HOMO) Thus, in order to investigate the substitution effect on the absorption properties of these compounds, the values of λ max were calculated in Table 2. These values were determined by ZINDO methods starting with optimized geometry obtained at B3LYP/6-31G(d) level. Upon a first glance over the numbers, we notice that the calculated values of λ max shifted in the same direction upon substitution whatever the substituent s nature. All the substituted molecules exhibit a red shift relative to the unsubstituted one. This is in good agreement with the observations cited in the first part. We note that calculations were performed in isolated state, while the properties were measured in liquid state. The theoretical wavelengths (λ max ) calculated for isolated chains are expected to be about 25 nm smaller than the experimental values obtained from condensed phase's approach [13]. Table 2 : Calculated absorption λ max (nm) and Oscillator Strength (O.S) for studied molecules N R R 1 Ea (ev) (nm) f (O.S.) 21au H H 2.1659 572.43 0.5526 21aw H OMe 2.1648 572.73 0.5639 21ax H NO 2 2.1210 584.56 0.5542 21bv Me Me 2.1667 572.21 0.5609 21bw Me OMe - - - 21bx Me NO 2 - - - 21cu OMe Me 2.1646 572.78 0.5606 21cw OMe OMe 2.1627 573.28 0.5658 875 λ max

21cx OMe NO 2 2.1211 584.53 0.5575 21cy OMe Cl - - - 21eu N(Me) 2 H 2.1646 572.78 0.5605 Conclusion In this study, theoretical analysis of the geometries and electronic properties of three various compounds based on aromatic thiaoxazaphenanthrene were performed in order to display the effect of substituted groups on the structural and opto-electronic properties of these materials. We can conclude the following points. First, in the case of compounds substituted with (OMe) or (Me) (21aw, 21bv, 21bw, 21cu, 21cw), one remark that they exhibit destabilization of the HOMO and LUMO levels in comparison with those of unsubstitued one (21au) due to electron-donating substitution of methoxy and methyl groups. While compounds substituted by Cl (21ay, 21by, 21cy) showed clear stabilisation of the HOMO and LUMO levels. In the other hand, the substituted compounds have a smaller energy gap Eg than the unsubstituted one, which is due to the presence of different substituents in several positions of phenyl ring. However, the band gap of 21cx (OMe, NO 2 ), is much smaller than that of the other substituted compounds. This may be attributed to the combination of electron-donating methoxy and electron accepting NO 2 side groups and to the creation of the dipole Donor -acceptor around the aromatic rings. Finally, values of λ max are calculated by ZINDO methods showed that values optimized geometry obtained at B3LYP/6-31G(d) level. Upon a first glance over the numbers, we notice that the calculated values of λ max shifted in the same direction upon substitution whatever the nature of the substituent groups. All the substituted molecules exhibit a red shift relative to the unsubstituted one.thus, obtained properties (small gap and high λ max ) suggest these materials are good candidates for optoelectronic applications. This paper underline the advantage of DFT Theoretical calculations, which can be employed to predict and assume the electronic properties and efficiency of yet prepared materials. And may be a good tool to further design novel materials for optoelectronic applications. Acknowledgements : We are grateful to the Association Marocaine des Chimistes Théoriciens (AMCT) for its pertinent help concerning the programs. References 1. Edmundson R.S. Chapter 49 - Compounds with Six-Membered Heterocyclic Rings containing One or More Unusual Hetero Atoms together with Nitrogen or Elements of Group VI. Rodd's Chemistry of Carbon Compounds (Second Edition), Volume IV (1964) 33-138. 2. Kenneth M. Doxsee, Comprehensive Heterocyclic Chemistry II, 9 (1996) 527. 3. Bennani B., Thesis of Doctorat, University Sidi Mohamed Ben Abdellah, Faculty of Sciences of Fes, 2003. 4. Powis G. and Montfort W.R. Annual Review of Pharmacology and Toxicology 41 (2001) 261 ; Wildman SA., J. Chem. Inf. Comput. Sci 39 (1999) 868 ; Dearden JC. Journal of Computer-aided Molecular Design 17 (2003) 119. 5. Roy K. Expert Opin. Drug Discov. 2 (2007) 1567 ; Guha R., J Comput Aided Mol Des 22 (2008) 857 ; Guha R, Jurs PC. J. Chem. Inf. Comput. Sci. 44 (2004) 1440 ; Zhu H., Martin T.M., Young D. M., Tropsha A., 22 (2009) 1913. 6. Lamchouri F., Toufik H., Bouzzine S.M., Hamidi M., Bouachrine M., J. Mater. Environ. Sci. 1 (S1) (2010) 343; Idrissi Taghki A., Bouachrine M., Hnach M., Harraga S., Perrin J-P., Laude B., Lakhlifi T., J. Mater. Environ. Sci. 1 N 1 (2010) 44 ; Dguigui K., Mbarki M., Elhallaoui M., Elasri M., Bouachrine M., J. Mater. Environ. Sci. 1 N 3 (2010) 175. 7. Parr R.G., Yang W. (1989). Density-Functional Theory of Atoms and Molecules. New York : Oxford University Press. ISBN 0-19-504279-4; Robert G., Parr and Weitao Yang, Density Functional Theory of Atoms and Molecules, Oxford University Press, 1989, 350 p. (ISBN 0-19-509276-7). 876

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