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    Impacts of Solvent Effect on Descriptors in Density Functional Reactivity Theory: The Case of Coumarin

    2014-09-01 06:54:10RONGChunyingLIANShixunLIUShubin
    關(guān)鍵詞:香豆素介電常數(shù)極性

    RONG Chun-ying, LIAN Shi-xun, LIU Shu-bin,2

    (1. Key Laboratory of Chemical Biology and Traditional Chinese Medicine Research (Ministry of Education of China), National and Local Joint Engineering Laboratory for New Petro-Chemical Materials and Fine Utilization of Resources, College of Chemistry and Chemical Engineering, Hunan Normal University, Changsha 410081, China;2. Research Computing Center, University of North Carolina, Chapel Hill, NC 27599-3420, United States)

    Impacts of Solvent Effect on Descriptors in Density Functional Reactivity Theory: The Case of Coumarin

    RONG Chun-ying1, LIAN Shi-xun1, LIU Shu-bin1,2*

    (1. Key Laboratory of Chemical Biology and Traditional Chinese Medicine Research (Ministry of Education of China), National and Local Joint Engineering Laboratory for New Petro-Chemical Materials and Fine Utilization of Resources, College of Chemistry and Chemical Engineering, Hunan Normal University, Changsha 410081, China;2. Research Computing Center, University of North Carolina, Chapel Hill, NC 27599-3420, United States)

    Behaviors of the coumarin molecule in non-polar and polar solvents were investigated in this work from the perspective of density functional reactivity theory (DFRT). It was revealed that its structure and reactivity properties are directly related to the dielectric constant correlative factor (ε-1)/(2ε+1), where ε is the dielectric constant. A few structural properties and charge distributions are linearly correlated with this factor in both non-polar and polar solvents. However, completely different relationships for the DFRT descriptors have been discovered in non-polar and polar solvent. Linear correlations were unveiled in non-polar solvents, but these relationships become quadratic in polar solvents. The possible underlying causes for these behavior differences were discussed. This work should shed light on understanding the overall impact of solvent effects on reactivity descriptors.

    density functional reactivity theory; solvent effect; coumarin; dielectric constant

    It is well known that reactivity indices from density functional reactivity theory (DFRT) are conceptually insightful, and have been widely used to study the structural and electronic properties molecules. The electron distribution of a molecule in gas phase will be markedly altered by the presence of solvent surroundings when the molecule is placed into a solvent with a different polarity. Iida et al.[1]investigated systematically the orbital energy shift in polar solvent. Sanjukta et al. studied the unusual behaviors of photophysical properties for coumarin in nonpolar and polar solvents[2-3]. Chang[4]discussed the DFT-based linear salvation energy relationships for the infrared spectral shifts of aceton in polar and nonpolar organic solvents. Kar et al.[5]studied the influence of aprotic and protic solvents with different dielectric constants on the reactivity of model systems. Recent reviews by Tomasi and Reichardt[6-7]are available in the literature. However, a systematic study on the changing behaviors of DFRT descriptors in different solvents with different polarity is still lacking.

    Scheme 1 The structure of the couramin molecule and the serial number of atoms. Carbon, hydrogen and oxygen atoms are denoted by gray, white and red colors, respectively

    In this work, we will look into the different behavior of DFRT descriptors in different solvents with different polarity. We choose coumarin as the system to be investigated, which serves as the prototype for aromatic systems with varied dipole moments, as shown in Scheme 1.

    Coumarin is of medical importance in clinics as the precursor for several anticoagulants, notably warfarin, and is used as a gain medium in some dye lasers as well. It has a typically conjugated structure, in which the bigπstructure could be readily polarized by surrounding solvent molecules. We will consider two kinds of solvents, non-polar and polar. The main goal of this work is to compare different behaviors of DFRT indices in different solvents for coumarin from the conceptual DFT viewpoint, where we will show that significantly different behaviors are observed.

    In DFRT, well-known reactivity indices include the chemical potentialμ[8-10], global hardnessη[11-12], and electrophilicity indexω.[13]In chemical language, chemical potentialμmeasures the escaping tendency of electrons from a system, and the chemical hardnessηis resistance of the chemical potential to change in the number of electrons. The corresponding analytical definitions are defined as follows:

    (1)

    (2)

    whereEis the total energy of the system,Nis the number of electrons in the system,vis the external potential, andIandAis the first ionization potential and electron affinity, respectively.χis another widely used chemical concepts, called electronegativity, which quantifies the intrinsic capability of an atom or a functional group to attract electrons towards itself. Here, the first ionization potentialIcan be obtain byI=EN-1-ENand electron affinityAbyA=EN+1-ENwithEN+1,EN-1, andENdenoting the total energies of the system withN+1,N-1 andNelectrons, respectively. In addition, using Koopmans’ theorem as an approximation, the ionization energy and the electron affinity can be replaced by the frontier molecular orbital energies HOMO (EHOMO) and LUMO (ELUMO) respectively, within the single-determinant wave-function approximation such as the Hartree-Fock theory or Kohn-Sham scheme, yielding[14]

    (3)

    η=ELUMO-EHOMO.

    (4)

    In 1999, prompted by an earlier proposal by Maynard et al. the concept of electrophilicity indexωwas quantitatively introduced by Parr, Szentpaly, and Liu[13]as the stabilization energy when atoms or molecules in their ground states acquire maximal electronic charge from the environment. Electrophilicity indexωwas proposed in terms ofμandηto measure of the electrophilicity of an electrophile:

    (5)

    Reviews about these quantities are available in the literature[14-17].

    From the polarity perspective, there are two categories of solvents, polar and nonpolar. In a polar solvent, the solvent effect is mainly caused by the change for the charge density of the solute, which can subsequently polarize the solvent with this polarization effect feeding back onto the solute. In a non-polar solvent, solvent molecules have no permanent dipole moments, but their fluctuating dipole moment can polarize its neighbor, giving rise to the so-called inductive interaction. Besides, the dispersive solute-solvent interaction becomes important in non-polar solvent. When we talk about the solvent effect, the quantity that matters the most is the dielectric constantεof a solvent. The dielectric constant is the ratio of the permittivity of a substance to the permittivity of free space. The quantity that measures of the effective impact of different dielectric constants of a solvent is (ε-1)/(2ε-1). We will employ this quantity in this work to investigate the different behavior of DFRT descriptors in both polar and nonpolar solvents. We use water as the example of the polar solvent and hexane as the example of a nonpolar solvent.

    We examined the following 8 non-polar solvents, including toluene (C6H5-CH3), benzene (C6H6), carbontetrachloride (CCl4), cyclohexane, heptane (C7H16), xenon (Xe), krypton (Kr) and argon (Ar). We take water as the example of a polar solvent, and designed its dielectric constant to vary from 2.0 to 79.0. We optimized the structure of coumarin in various solvents at the B3LYP/6-311+G(d) level of theory. The polarizable continuum model (PCM) of Tomasi[16]was employed as the continuum solvent self-consistent reaction field methods. All calculations were conducted using Gaussian 09 package version D01[18], with tight SCF convergence and ultra-fine integration grids. Atomic units are used throughout if unspecified.

    Shown in Tab.1 are dipolar moments and frontier orbitals of coumarin in different solvents, polar and nonpolar, with different dielectric constants. As we can see from the Table, in the nonpolar solvents, as the dielectric constant becomes smaller, the dipole moment also decreases, and the HOMO/LUMO energy values become lower (with larger absolute values) as well. The same trend is true for polar solvents (e.g., water in this study), where, as the dielectric constant decreases, so do the dipole moment and frontier orbitals. This is because as the dielectric constant becomes smaller, the interaction of solvent molecules with coumarin will decrease, thus rendering a smaller dipole moment. The dielectric constant is a quantity measuring the ability of a substance to store electrical energy in an electric field, which is represented by the ratio of the permittivity of a substance to the permittivity of free space. As the dielectric constant decreases, the electric flux density also decreases. This enables objects of a given size to hold their electric charge for shorter periods of time, and/or to hold smaller quantities of charge, leading to the decrease in dipole moments and frontier orbital energies.

    Tab.1 A few selected electronic properties of coumarin in different nonpolar and polar solvents with different dielectric constants

    Fig.1 Relationships of couramin’s structure properties vs (ε-1)/(2ε+1) in nonpolar solvents (plot a and b) and in polar water solvent (c and d)

    However, there are other properties, which are heavily dependent on the solvent type and whose behaviors could be significantly different in different solvents. Fig.2 shows the profiles of 4 different electronic properties of coumarin in the cyclohexane solvent, including (a) HOMO, (b) LUMO, (c) hardnessηand (d) electrophilicity indexω. We find that HOMO, LUMO and electrophilicity index are positively proportional to the (ε-1)/(2ε+1) factor. The larger this factor, the larger these reactivity descriptors. For the electrophilicity index, however, it decreases as the factor becomes larger. Since hardness is an indicator of chemical stability and the electrophilicity index is a descriptor of chemical reactivity, these results suggest that as the (ε-1)/(2ε+1) factor increases, the molecule becomes more stable and less reactive.

    Fig.2 Linear relationships of couramin’s DFRT index vs (ε-1)/(2ε+1) in nonpolar solvents

    In polar solvents, these four electronic properties demonstrate completely different behaviors, as shown in Fig.3. As we can see from the Figure, all linear relationships are gone. Instead, quadratic relationships are observed. As the (ε-1)/(2ε+1) factor increases, HOMO, LUMO and hardness initially increases, reaches to a maximum value, and then starts to decrease. For the electrophilicity index, it decreases first, reaches to a minimum, and then bounces back. These behaviors are qualitatively different from those observed in the nonpolar solvent shown in Fig.3. The reason behind these markedly different behaviors comes from the different electrostatic interaction nature between the solute and solvent molecules in polar and nonpolar solvent environments.

    Fig.3 Quadratic relationships of DFRT indexes vs (ε-1)/(2ε+1) in water

    [1] IIDA K, YOKOGAWA D, SATO H,etal. A systematic understanding of orbital energy shift in polar solvent[J]. J Chem Phys, 2009,130(4):044107.

    [2] KUMBHAKAR M. Photophysical properties of coumarin-152 and coumarin-481 dyes: unusual behavior in nonpolar and in higher polarity solvents [J]. J Phys Chem A, 2003,107(24):4808-4816.

    [3] NAD S, PAL H. Photophysical properties of coumarin-500 (C500): Unusual behavior in nonpolar solvents[J]. J Phys Chem A, 2003,107(4):501-507.

    [4] CHANG C M. DFT-based linear solvation energy relationships for the infrared spectral shifts of acetone in polar and nonpolar organic solvents[J]. J Phys Chem A, 2008,112(11):2482-2488.

    [5] KAR R, PAL S. Effect of solvents having different dielectric constants on reactivity: A conceptual DFT approach [J]. Inter J Quant Chem, 2010, 110(9):1642-1647.

    [6] TOMASI J, PERSICO M. Molecular interactions in solution: an overview of methods based on continuous distributions of the solvent [J]. Chem Rev, 1994,94(7):2027-2094.

    [7] REICHARDT C, WELTON T. Solvents and solvent effects in organic chemistry[M]. Hoboken:John Wiley & Sons, 2011.

    [8] PARR R G, DONNELLY R A, LEVY M,etal. Electronegativity: the density functional viewpoint [J]. J Chem Phys, 1978, 68(8):3801.

    [9] ICZKOWSKI R P, MARGRAVE J L. Electronegativity [J]. J Am Chem Soc, 1961,83(17):3547-3551.

    [10] MULLIKEN R S. A new electroaffinity scale; together with data on valence states and on valence ionization potentials and electron affinities [J]. J Chem Phys, 1934,2(11):782.

    [11] PARR R G, PEARSON R G. Absolute hardness: companion parameter to absolute electronegativity [J]. J Am Chem Soc, 1983,105(26):7512-7516.

    [12] AYERS P W, PARR R G, PEARSON R G. Elucidating the hard/soft acid/base principle: A perspective based on half-reactions [J]. J Chem Phys, 2006,124(19):194107.

    [13] PARR R G, VON SZENTPALY L, LIU S B. Electrophilicity index [J]. J Am Chem Soc, 1999,105(9):1922-1924.

    [14] GEERLINGS P, DE PROFT F, LANGENAEKER W. Conceptual density functional theory [J]. Chem Rev, 2003,103(5):1793-873.

    [15] CHATTARAJ P K, SARKAR U, ROY D R. Electrophilicity index [J]. Chem Rev, 2006,106(6):2065-2091.

    [16] LIU S B. Conceptual density functional theory and some recent developments [J]. Acta Phys Chim Sin, 2009,25(3):590-600.

    [17] ZHAO D, RONG C, LIAN S,etal. Why zinc? A density functional reactivity theory study on metal-binding specificity of zinc-finger proteins [J]. J Nat Sci Hunan Normal Univ, 2013,36(2):44-48.

    [18] FRISCH M J, TRUCKS G W, SCHLEGEL H B,etal. Gaussian 09, revision D.01[CP]. Gaussian Inc.: Wallingford, CT, 2009.

    (編輯 楊春明)

    2014-05-15

    湖南省自然科學(xué)基金資助項(xiàng)目(12JJ2029); 湖南省高校創(chuàng)新平臺(tái)開(kāi)放基金資助項(xiàng)目(12K030); 湖南省高??萍紕?chuàng)新團(tuán)隊(duì)支持計(jì)劃資助項(xiàng)目(湘教通[2012]318號(hào))

    O211.62

    A

    1000-2537(2014)05-0031-06

    溶劑效應(yīng)對(duì)香豆素模型分子中密度泛函活性指標(biāo)的影響

    榮春英1,廉世勛1,劉述斌1,2*

    (1.湖南師范大學(xué)化學(xué)化工學(xué)院,化學(xué)生物學(xué)及中藥分析教育部重點(diǎn)實(shí)驗(yàn)室,石化新材料與資源精細(xì)利用國(guó)家地方聯(lián)合工程實(shí)驗(yàn)室,中國(guó) 長(zhǎng)沙 410081; 2.北卡羅來(lái)納大學(xué)超算中心,美國(guó) 北卡羅來(lái)納州教堂山市 27599-3420)

    運(yùn)用密度泛函活性理論研究了香豆素在非極性和極性溶劑中的行為和規(guī)律.結(jié)果表明香豆素的分子結(jié)構(gòu)和活性指數(shù)與溶劑介電常數(shù)ε相關(guān)因子 (ε-1)/(2ε+1)直接關(guān)聯(lián).在非極性和極性溶劑中一些結(jié)構(gòu)參數(shù)和電荷分布數(shù)與該因子成良好的線性關(guān)系,但密度泛函活性指標(biāo)與相關(guān)因子卻存在完全不同的相關(guān)性.在非極性溶劑中它們是線性相關(guān)關(guān)系,而在極性溶劑中它們表現(xiàn)出二次方的相關(guān)性.本文討論了這種行為差異存在的可能內(nèi)在原因,為理解溶劑效應(yīng)對(duì)活性指數(shù)的全面影響提供理論依據(jù).

    密度泛函活性理論;溶劑效應(yīng);香豆素;介電常數(shù)

    *

    ,E-mail:shubin@email.unc.edu

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