Abstract: Quantum-chemical calculations of cycloaddition properties of cyclic heterodienes substituted with guanidine functionality were carried out. Molecular and electronic structures of series of dienes (pyrrole, furan, thiophene, isoindole and 1,3-butadiene) were calculated and reactivity order established on the basis of FMO theory. Transition state calculations of model [4+2] cycloaddition reaction with acetylene indicate that guanidine substitution influences reaction barriers in moderate extent (up to ~4 kcal mol-1). The substitution position plays an important role on the sign and magnitude of the effect and protonation of nitrogen possessing substituents increases reactivity of dienes.
Keywords: heterocyclic chemistry, cycloaddition reactions, guanidines, organic chemistry, calculations.
INTRODUCTION
GUANIDINES are strong organic bases and this physicochemical property was extensively studied, both experimentally and computationally.!1! Also other guanidine properties such as complexation with anions!2! or metals,!3! biological activity!4! as well as their use as organocatalysts[5! are well explored. Although there are some literature examples of participation of guanidines in cycloaddition reactions,!6] reaction mechanisms of these cycloaddition reactions were not studied in detail. As far as we are aware, the electronic effects on the cycloaddition partners (diene, dienophile, 1,3-dipole or dipolarophile), which are exerted by the guanidine functionality are not reported in the literature.
As the part of our program in quantum-chemical studies of mechanisms of cycloaddition reactions of heterocycles such as furan,!7! pyrrole,!8! siloles, germoles,!9! isobenzofurans[10! and basicities of guanidines,!11! we have turned our attention to the synthetic utility of cycloaddition reactions to deliver guanidine compounds anchored on the polycyclic scaffolds. Synthetically powerful way to achieve this objective is the employment of Diels-Alder reaction.!12!
Here we present results of computational study of the effects of guanidine substituents on the Diels-Alder reactions of cyclic heterodienes. For this purpose, systematic survey of heterocyclic dienes bearing guanidine substituents at different positions and their acyclic butadiene analogues was carried out. The aim of this study is to assess the influence of guanidine moiety on the reactivity of cyclic heterodienes in Diels-Alder reactions. Their electronic structure of the minima and in the transition state was also analysed.
RESULTS AND DISCUSSION
The structures of cyclic heterodienes investigated computationally are given in Chart 1. Pyrrole, furan, thiophene and isobenzofuran derivatives bearing guanidine substituents at positions 2 and 3 of the heterocycle, as well as at the N-position of pyrrole and isoindole were calculated. In addition, 1,3-butadiene was examined, to assess the influence of aromaticity on the cycloaddition reactivity. For all dienes with nitrogen containing substituents, protonated species were calculated as well. Molecular and electronic structures of dienes in the ground state were examined, as well as the transition state energetics of model Diels-Alder reaction with acetylene.
Two tautomeric forms of 2-guanylpyrrole (1b and 1c) were calculated at the B3LYP/6-31G(d) level and results show that tautomer 1b is considerably more stable (by 6.75 kcal mol-1), likely due to the stabilizing conjugation of guanidine substituent with the aromatic moiety. Therefore, only the more stable tautomers were calculated for all other dienes (series b). Results of the optimizations show that CguNguC2C3 (guanidine-heterocycle) dihedral angle in neutral derivative 1b is around 36°, whereas it assumes more perpendicular conformation upon protonation. This behavior is consequence of significant conjugation of two n systems in the neutral form which is lost upon protonation and it is in accordance to our earlier study of molecular structure of aromatic guanidines.[13] A length of guanidine-heterocycle junction bond (CguNgu) is clearly indicative in this sense, changing its value from 1.385 Å (neutral form) to 1.417 Å (protonated form) (Figure 1).
Molecular Orbitals Analysis
The reactivity of various dienes participating in the DielsAlder reaction can be qualitatively determinated by the examination of frontier molecular orbitals (FMO) of dienes and dienophilesJ14! The inspection of FMO energies of dienes (Table 1) indicates that when guanidine and amidine substituents are present at the 2- or 3- position of the (hetero)diene moitey, they act as the n-conjugation substituents by lowering the HOMO and increasing the LUMO energy.[15l The inspection of FMOs of protonated pyrroles has revealed that LUMO+2 or LUMO+1 have the appropriate orbital symmetry and coefficients are located on pyrrole moiety, thus being the most important for orbital interactions. When the substituent is protonated guanidine subunit (1c), it lowers energies of both FMOs with respect to 1a acting as an electron withdrawing substituent. In contrast, amine substitution (in 5m and 5o) as expected is an electron donating group which led to the increase of energies of FMOs. Protonation of the nitrogen atom of the N-containing substituents of dienes (guanidine, amidine or amine) results in a significant increase in the electronegativity of the substituent and lowering of the MO energies of the dienes (i.e. acting as electron withdrawing groups, Figure 2). Reactivity order predicted for substituents on pyrrole nitrogen atom (Figure 2) is in good accordance to the literature.[8'16'17] Furthermore, the evaluation of FMO energies of dienes and acetylene reveals that Diels-Alder cycloadditions of neutral dienes are normal electron demand reactions (As FMO I, a HOMOdiene-LUMOdienophile stabilizing interaction is greatest), whereas Diels-Alder reactions of protonated dienes are inverse electron demand reactions (As FMO II, LUMOdiene-HOMOdienophile interaction is greatest).[18] The FMO theory predicts that the pair of cycloaddends showing the smallest gap between energy levels of the HOMO and LUMO orbitals with the proper orbital symmetry (As FMO) will be the most reactive. The As FMO II values for inverse electron demand reactions are relatively smaller than for neutral counterparts (As FMO I) suggesting that protonated dienes are generally more reactive. The inspection of FMO energies in Table 1 indicates that the most reactive diene in the DA reaction with acetylene should be the isoindole 4a for neutral dienes and substituted isoindole 4hH for protonated dienes. According to the same FMO analysis, the least reactive is the thiophene 3a, whereas in protonated series the lowest reactivity is predicted for pyrrole 1jH3. The reactivities of (hetero)dienes predicted by FMO theory were compared to their aromaticity estimated as NICS values (Table 1) and correlation was not found. The FMO theory could be predictive for reactivity only in the cases when influences other than frontier orbital interactions are constant, or are linearly related to energies of FMOs. [19'20] However, the linear correlations of electronic structure of studied dienes (FMOs) with their cycloaddition reactivity (activation energies, Table 2, see also next section) could not be established.
Transition State Calculations
Combined influence of interacting molecular orbitals, stereoelectronic effects, aromaticity, stability of reactants and products could be more accurately assessed from transition state calculations. For this purpose, model n[n4s+n2s] cycloaddition reaction of dienes with acetylene was used and the results of transition state calculations are summarized in Table 2. Most of the calculated reactions are thermodynamically favorable with negative enthalpy (butadienes are highly exothermic), while cycloaddition of 1d is endothermic. Protonation further increases the exothermicity of the reactions.
Representative geometries of transition states for Diels-Alder reactions of studied dienes with acetylene are shown in Figure 3. The inspection of TSs indicates that all structures resemble a synchronous, concerted [n4s+ n2s] process. The most informative geometrical feature of TSs are the lenghts of the two new forming C-C bonds. These values vary from 1.955 to 2.439 Å, which are within the usual values for pericyclic reactions[21] and are similar to values obtained by Morokuma for butadiene.[22] The degree of asynchronicity (Ad),[23] defined as the difference of lengths of two new forming C-C bonds (Ad=d1-d2) is small, varying from 0 to 0.275 Å, and transition state structures for protonated reactions on average show larger Ad. Interestingly, dihedral angle of guanidine substituents and (hetero)-aromatic ring does not changes significantly along the reaction paths, both for neutral and protonated species.
The location of transition states for model Diels-Alder reaction of all heterocyclic dienes with acetylene enabled us to study the influence of guanidine substitution on activation energies (Table 2). Obtained B3LYP/6-31G(d) activation energies are in 15.11-38.09 kcal mol-1 range.[24] Comparison of Eas in Figure 4 reveals general trends in reactivity of various dienes: butadienes > isoindoles > furans > pyrroles > thiophenes and the predicted reactivity order of parent unsubstituted molecules is 5a > 4a > 2a > 1a > 3a is in accordance with experimental results of relative reactivity[25] of furan, pyrrole, thiophene and butadiene and increase of reactivity by benzannulation of isobenzo species.[26'27]
The comparison of the Ea of neutral substituted dienes (Figure 4) revealed that the most reactive dienes, isoindole and butadiene experience the smallest changes by the substitution (maximum Ea difference was predicted for butadiene 5o). On the other hand, pyrrole, furan and thiophene Ea are more affected by the substituents (maximum Ea difference is 4.14 kcal mol-1 for pyrrole 1d). For our study, the most important are effects imposed by guanidine substituents. The introduction of guanidine at position 2- in pyrrole, furan, thiophene and butadiene (1b, 2b, 3b, 5b) affects differently the Ea: it is increased for pyrrole and furan by the same extent, there is almost no change in butadiene, whereas in the case of thiophene Ea decreases. The presence of guanidine group in position 3-of pyrrole, furan, thiophene and butadiene (1e, 2e, 3e, 5e) has different effects on Ea. Calculations indicate that Ea decreases significantly for heterocycles pyrrole, furan, and thiophene (1e, 2e and 3e), while small increase for butadiene 5e was predicted.
The consequence of other substituents was also evaluated. Amidine 2-substitution of pyrrole 1d increases Ea, which is similar trend and magnitude as observed for 2-guanidine substituent. On the other hand, the presence of amidine or Boc-protected amidine substituents on the pyrrole nitrogen has either no effect (1h), or decreases Ea (1i, 1j and 4h). While amidine substituents on pyrrole have significant effect, in the case of much more reactive isoindole this effect is negligible. The guanidine substitution effect in 1h and 1e are reflected as the sum of two substituents on 1j. The effects of guanidine and amidine groups could be compared to amino and NHCOOCHs substitutions and follow the same trend, the amino and NHCOOCHs substitutions in butadiene have only small increasing effect on Ea. Finally, the 2-CH2guanidine substituent in furan 2l and thiophene 3l modestly decreases Ea, which is an opposite effect than 2-methylfuran 2k inducing a slight increase of Ea, indicating some electronic influence of guanidine substituent through -CH2- bond on furan moiety.
Due to high basicity of guanidines, it is likely that these dienes are going to be protonated. The effect of protonation on the Ea was estimated as difference between activation energies of neutral and protonated diene AEa2 = (Ea-EaH+) and illustrated in Figure 4. In general, protonation of nitrogen-containing substituents (guanidine, amidine and NH2) led to decrease of activation energies in comparison to neutral forms (largest decrease is 6.74 kcal mol-1 estimated for 5o). The exceptions are guanidine substitution in the position 3- of pyrrole and furan ring (1e, 1j3 and 2e) in which Ea rises. On the other hand, this Ea increase upon protonation was not found for the corresponding thiophene and butadiene derivatives (3e and 5e). Calculated decrease of Eas upon protonation (i.e. increase in reactivity) is in full accordance with FMO predictions of higher reactivity for protonated dienes (and change to inverse electron demand mode) due to lowered LUMO energies and smaller FMO gap (AeFMO II). These theoretical findings are conforming to literature calculations for protonated W-methylpyrrole which predicted lowering of the activation barrier^8 and computational and experimental results for [n4s+ + n2s] cycloaddition reactions of methylated 2-butenone with ethyl vinyl ether[29] and reaction of W-protonated 2-azabutadiene with cyclopentadiene.P°]
CONCLUSION
Calculations indicate that the diene substitution by guanidines has various effects on the reactivity of dienes in Diels-Alder reaction, which depends on the nature of diene and the substituent position on the diene moiety. In most cases, substituents have minor or modest effect on activation energies Ea. Protonation of nitrogen-containing substituents on dienes in general leads to an increase of reactivity. Values of Ea indicate that most of the cycloaddition reactions of studied dienes are experimentally feasible,[31] especially if model acetylene is replaced by more reactive dienophiles.
Computational Details
All the calculations were carried out with Gaussian 09[32] suite of programs. Geometry optimizations and energy calculations were performed with the B3LYP method^3,34 and the 6-31G(d) basis set. Frequency analysis was used to verify the stationary points as minima or saddle points. Intrinsic reaction coordinate (IRC) calculations were carried out at the B3LYP/6-31G(d) level to verify the connections of the first-order saddle points with the local minima which were found on the potential energy surface. The frontier molecular orbitals (FMOs) and their energies were computed at the HF/6-31G(d) level using the B3LYP/6-31G(d) geometries. The calculations of the nucleus-independent chemical shift (NICS)[35] were performed by the B3LYP/6-311+G(d) method in the point 1 Å above the ring center. Ring center was determined by AIM[36] method using B3LYP/6-31G(d) densities. Molden[37] program was used for visualization and geometry manipulations.
Acknowledgements. The authors acknowledge funding by the Croatian Science Foundation grant No. IP-2018-01-3298, Cycloaddition strategies towards polycyclic guanidines (CycloGu). The calculations were performed on the Isabella computational cluster (isabella.srce.hr) at the Zagreb University Computing Center (SRCE).
Supplementary Information. Supporting information to the paper is attached to the electronic version of the article at: https://doi.org/10.5562/cca3570.
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RECEIVED: August 22, 2019 * REVISED: October 22, 2019 * ACCEPTED: October 22, 2019
Published online: October 25, 2019
* Corresponding author's e-mail address: [email protected]
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Abstract
Quantum-chemical calculations of cycloaddition properties of cyclic heterodienes substituted with guanidine functionality were carried out. Molecular and electronic structures of series of dienes (pyrrole, furan, thiophene, isoindole and 1,3-butadiene) were calculated and reactivity order established on the basis of FMO theory. Transition state calculations of model [4+2] cycloaddition reaction with acetylene indicate that guanidine substitution influences reaction barriers in moderate extent (up to ~4 kcal mol-1). The substitution position plays an important role on the sign and magnitude of the effect and protonation of nitrogen possessing substituents increases reactivity of dienes.
You have requested "on-the-fly" machine translation of selected content from our databases. This functionality is provided solely for your convenience and is in no way intended to replace human translation. Show full disclaimer
Neither ProQuest nor its licensors make any representations or warranties with respect to the translations. The translations are automatically generated "AS IS" and "AS AVAILABLE" and are not retained in our systems. PROQUEST AND ITS LICENSORS SPECIFICALLY DISCLAIM ANY AND ALL EXPRESS OR IMPLIED WARRANTIES, INCLUDING WITHOUT LIMITATION, ANY WARRANTIES FOR AVAILABILITY, ACCURACY, TIMELINESS, COMPLETENESS, NON-INFRINGMENT, MERCHANTABILITY OR FITNESS FOR A PARTICULAR PURPOSE. Your use of the translations is subject to all use restrictions contained in your Electronic Products License Agreement and by using the translation functionality you agree to forgo any and all claims against ProQuest or its licensors for your use of the translation functionality and any output derived there from. Hide full disclaimer





