Krzysztof
Górski
a,
Damian
Kusy
a,
Shuhei
Ozaki
bc,
Marzena
Banasiewicz
d,
Rashid
Valiev
e,
Smruti Ranjan
Sahoo
f,
Kenji
Kamada
*bc,
Glib
Baryshnikov
*fg and
Daniel T.
Gryko
*a
aInstitute of Organic Chemistry, Polish Academy of Sciences, Kasprzaka 44/52, 01-224 Warsaw, Poland. E-mail: dtgryko@icho.edu.pl
bNMRI, National Institute of Advanced Industrial Science and Technology (AIST), Ikeda, Osaka 563-8577, Japan. E-mail: k.kamada@aist.go.jp
cDepartment of Chemistry, Graduate School of Science and Technology, Kwansei Gakuin University, Sanda 669-1337, Japan
dInstitute of Physics, Polish Academy of Sciences, Al. Lotników 32/46, 02-668 Warsaw, Poland
eDepartment of Chemistry, University of Helsinki, FI-00014 Helsinki, Finland
fLaboratory of Organic Electronics, Department of Science and Technology, Linköping University, SE-60174 Norrköping, Sweden. E-mail: glib.baryshnikov@liu.se
gDepartment of Chemistry and Nanomaterials Science, Bohdan Khmelnytsky National University, 18031 Cherkasy, Ukraine
First published on 10th January 2024
Adding nitro groups to aromatic compounds usually quenches their fluorescence via intersystem crossing (ISC) or internal conversion (IC). Herein, we investigated centrosymmetric 1,4-dihydropyrrolo[3,2-b]pyrroles linked to variously substituted nitro-heteroaryls. A 1,4-orientation of the nitro substituent versus the electron rich 1,4-dihydropyrrolo[3,2-b]pyrrole core invokes a strong fluorescence in non-polar solvents and intense two-photon absorption while a 1,3-orientation of push–pull substituents results in a dramatic hypsochromic shift of absorption, weak, bathochromically shifted emission and weak two-photon absorption. The combined experimental and computational study indicates that the primary responsible factors are: (1) the difference in electron density distribution in the LUMO; (2) the difference in μ10. IC is a dominant mechanism of non-radiative dissipation of energy in all these dyes but as long as the distribution of electron density within the HOMO and LUMO is delocalized on the 1,4-dihydropyrrolo[3,2-b]pyrrole core as well as on the nitroaromatic moieties its rate is slower than the fluorescence rate in non-polar solvents.
Analyzing the spectroscopic properties, we can distinguish the two groups among investigated quadrupolar dyes. Furthermore, the molecular structure analysis indicates that this division is directly correlated with the orientation of the nitro group in relation to the 1,4-dihydropyrrolo[3,2-b]pyrrole core. The first set of compounds is represented by TAPPs 1 and 3 that strongly absorb in the visible spectrum range (λmax ≈ 490–500 nm, Fig. 3). The broad absorption spectrum of dyes 1 and 3 slightly changes with solvent polarity, indicating a rather nonpolarized character of the ground state, which stands in line with the centrosymmetric architecture of these quadrupolar dyes. The nitro groups in 1 and 3 are strongly conjugated with the central electron-rich DHPP, thus significantly affecting the electronic structure of the investigated compounds. The distribution of electron density within the HOMO and LUMO, for both compounds, is delocalized on the 1,4-dihydropyrrolo[3,2-b]pyrrole core as well as on the nitroaromatic moieties (Fig. 2). For this reason, the transition S0 → S1 for 1 and 3 is characterized by a high oscillator strength, f ≈ 1.5, regardless of the solvent (Tables S1 and S5, ESI†), indicating the strongly allowed nature of the first electronic transition leading to intense visible range absorption. On the other hand, for higher electron transitions falling in the UV range, a more than 25-times drop of oscillator strength is observed. The clearly forbidden character of these transitions is reflected in the experimental results, showing residual absorption in the UV range. For both compounds in hexane, the emission spectra exhibit a distinct oscillation pattern, which is lost in favor of a broad band upon rising solvent polarity, accompanied by solvatofluorochromism, originating from the excited state symmetry breaking.28 Both TAPPs 1 and 3 demonstrate yellow fluorescence in nonpolar solvents (λmax ≈ 528 nm and 517 nm, respectively), reaching a quantum yield of 96% for 3 in hexane, which is a relatively rare value for nitroaromatics (Fig. 3). Nevertheless, increasing solvent polarity enhances the Stokes shift, up to ≈7000 cm−1 and ≈6000 cm−1 for 1 and 3 respectively, shifting emission maximum up to 725 nm in acetonitrile. However, the fluorescence is quenched in analogy to some other quadrupolar centrosymmetric TAPPs.17
![]() | ||
Fig. 2 Optimized ground state (S0) structures and frontier molecular orbitals (FMOs) of quadrupolar dyes. |
The second set of discussed dyes is represented by TAPPs 2 and 4, that exhibit broad, small (2, λmax ≈ 406 nm) or negligible (4, λmax ≈ 431 nm) absorption within the visible range (Fig. S9, ESI†) practically doesn’t affected by solvent polarity. Indeed the absorption spectrum of TAPP 2 resembles spectrum of 2,5-di(3-nitrophenyl)pyrrolo[3,2-b]pyrrole.17 In these systems, the nitro group is weakly conjugated to the electron-rich 1,4-dihydropyrrolo[3,2-b]pyrrole core. A clear isolation of the donor–acceptor subunits manifests in the electron density distribution, which in the HOMO is located mainly in the 1,4-dihydropyrrolo[3,2-b]pyrrole subunit, while in the LUMO it is localized only at the nitroaromatic moiety (Fig. 2). The lack of overlap of the electron density distribution at both levels results in low oscillator strength of S0 → S1 transition, equal f ≈ 0.2 and f ≈ 0.03, for 2 and 4 respectively (Tables S3 and S7, ESI†). The clearly forbidden nature of the first electronic transition leads to weak visible range absorption. On the other hand, both dyes exhibit intense absorption within the UV range which, according to TD-DFT calculations, corresponds to S0 → S3 and S0 → S5 transitions for 2 (λmax > 350 nm) and 4 (λmax ≈ 350 nm), respectively. The strong charge separation in S1 leads to symmetry breaking22 causing a significant increase of excited state dipole moment, which in turn is responsible for a clear shift in the emission spectra up to 10300 cm−1 for 2 (λmax ≈ 729 nm) and in the case of 4 more than 10
000 cm−1 (Table 2 and Fig. S9, ESI†) up to the near infrared range (NIR) in acetonitrile. However, due to the forbidden character of the S1 → S0 transition, the observed fluorescence quantum yields in most solvents are markedly below 1%, for both 2 and 4. Due to low Φfl we were unable to estimate the emission maximum for TAPP 4 in ethyl acetate, butyl acetate and acetonitrile.
To get deeper insight into the photophysics of the obtained TAPPs we performed quantum chemical calculations. The DFT/B3LYP/6-31G(d,p) theory level optimized ground state (S0) structures of studied dyes 1–4 are presented in Fig. 2. As described in the ESI,† the S0 geometry optimizations include the GD3 empirical dispersion correction for consideration of dispersive interactions. The dispersion correction to DFT along with the 6-31G(d,p) basis function successfully explained the ground state geometrical properties. For a better agreement between the experiment and computational simulations of photophysical properties, we implemented higher percentage of Hartree–Fock exchange i.e. 37% in B3LYP functional (henceforth called B3LYP-37) for TDDFT simulations. The same B3LYP-37/6-31G(d,p) method has also been successfully used in our previous report (ref. 27). The calculated highest occupied molecular orbital (HOMO) and lowest unoccupied molecular orbital (LUMO) are presented in Fig. 2, and other molecular orbitals like HOMO−1 and LUMO+1 are provided in ESI† (Fig. S17).
The effects of the intersystem crossing (ISC), internal conversion (IC) rate constants and the radiative decay rate (kr) on the fluorescence quantum yield (Φtheorfl) for the studied dyes are discussed below. We have elaborated the theoretical methodologies for the nonradiative (ISC and IC) and radiative rate constants in the ESI.† The calculated singlet and triplet states excitation energies, SOCMEs, and kISC are listed in Table 1. We should note that, for all of the investigated dyes, in all solvents, we found triplet states T1 and T2 are below the singlet S1 level (see Table 1), and we considered them as only possible states for ISC quenching of the S1 state. The combination of ΔEST and SOCME parameters plays an important role in determining the ISC rate. For example, the large ΔES1T2 > 1 eV, ΔES1T2 > 0.4 eV and small SOCME between these states for dye 1 led to a small kISC rates of order about 105 s−1. For 2, the ΔES1T1 remains considerably large (>0.6 eV), but ΔES1T2 becomes smaller (up to 0.2 eV in polar solvents), while SOCMES1T2 is higher than for compound 1. This finally results in a kISC rate for compound 2 of about 106 s−1 order. For dyes 3 and 4, the SOCMES1T2 is even higher than for TAPPs 1 and 2, while the ΔES1T2 remains small, that results in a kISC rate for both 3 and 4 of about 107–108 s−1. We should note here that we do not observe a clear dependence of kISC on solvent polarity in contrast to experimental observations. Particularly, compound 1 demonstrates significant quenching of fluorescence with an increase in solvent polarity (Table 2).
Dye | Solvent | S1 (eV) | T1 (eV) | T2 (eV) | SOCMES1T1 (cm−1) | SOCMES1T2 (cm−1) | k ISC (s−1) | k r a (s−1) |
k
IC × 108![]() |
Φ theorfl |
---|---|---|---|---|---|---|---|---|---|---|
1 | Toluene | 2.40 | 1.11 | 1.93 | 0.18 | 0.03 | 3.00 × 105 | 3.0 × 108 | 0.70 | 0.73 |
Tetrahydrofuran | 2.20 | 1.00 | 1.80 | 0.18 | 0.03 | 5.50 × 105 | 3.5 × 108 | 1.00 | 0.77 | |
Ethyl acetate | 2.23 | 1.02 | 1.84 | 0.18 | 0.02 | 6.00 × 105 | 4.0 × 108 | 1.00 | 0.78 | |
Acetonitrile | 2.10 | 0.95 | 1.76 | 0.17 | 0.02 | 1.00 × 106 | 3.0 × 108 | 5.00 | 0.37 | |
2 | Toluene | 2.17 | 1.53 | 1.73 | 0.02 | 0.07 | 5.00 × 105 | 4.0 × 105 | 5.00 | 0.0008 |
Tetrahydrofuran | 2.03 | 1.41 | 1.75 | 0.03 | 0.08 | 1.00 × 106 | 1.0 × 106 | 7.00 | 0.0014 | |
Ethyl acetate | 2.05 | 1.43 | 1.76 | 0.03 | 0.08 | 4.00 × 106 | 8.0 × 105 | 6.00 | 0.0014 | |
Acetonitrile | 1.97 | 1.35 | 1.77 | 0.04 | 0.08 | 1.00 × 107 | 1.5 × 106 | 10.0 | 0.0015 | |
Methanol | 1.97 | 1.35 | 1.78 | 0.03 | 0.08 | 7.00 × 106 | 1.0 × 106 | 1.50 | 0.007 | |
3 | Toluene | 2.33 | 1.29 | 2.27 | 0.06 | 0.36 | 9.00 × 107 | 3.0 × 108 | 0.30 | 0.69 |
Tetrahydrofuran | 2.16 | 1.21 | 2.06 | 0.06 | 0.10 | 6.00 × 107 | 3.0 × 108 | 0.70 | 0.69 | |
Ethyl acetate | 2.19 | 1.22 | 2.06 | 0.06 | 0.10 | 7.00 × 107 | 3.0 × 108 | 0.70 | 0.73 | |
Acetonitrile | 2.07 | 1.18 | 2.05 | 0.06 | 0.10 | 1.00 × 108 | — | — | — | |
4 | Toluene | 1.81 | 1.40 | 1.70 | 0.28 | 1.22 | 3.00 × 108 | 7.0 × 103 | 10.0 | |
Tetrahydrofuran | 1.82 | 1.28 | 1.50 | 0.30 | 1.00 | 1.00 × 108 | 6.5 × 103 | 30.0 | ||
Ethyl acetate | 1.70 | 1.25 | — | 0.30 | — | 5.00 × 105 | — | — | — | |
Acetonitrile | 1.60 | 1.23 | — | 0.30 | — | 1.00 × 107 | — | — | — |
Dye | Solvent | λ maxabs (nm) | λ maxem (nm) | Φ fl [%] | Δν [cm−1] |
---|---|---|---|---|---|
a Rh6G in EtOH as a standard, QY = 94%.49 b Rh101 in MeOH as a standard, QY = 100%.49 c Coum153 in EtOH as a standard, QY = 38%.49 d PCM/B3LYP-37/6-31G(d,p) theory level. e Results obtained in propyl ethanoate. | |||||
1 | n-Hexane | 474 [461]d | 528 [504]d | 21.5a | 2200 |
Toluene | 499 [468]d | 569 [516]d | 28a | 2500 | |
Propyl butyrate | 490 [473]de | 591 [553]de | 6.1a | 3500 | |
THF | 494 [473]d | 604 [562]d | 5.2a | 3700 | |
Ethyl acetate | 494 [471]d | 609 [555]d | 3.9a | 3800 | |
n-Octanol | 513 [475]d | 639 [570]d | 1.1a | 3800 | |
n-Butyl acetate | 530 [470]d | 684 [549]d | 0.63a | 4200 | |
Acetonitrile | 501 [475]d | 697 [590]d | 0.26ab | 5600 | |
2 | Toluene | 406 [385]d | 603 [570]d | 1.03c | 8000 |
Propyl butyrate | 403 [398]de | 627 [602]de | 0.33c | 8900 | |
THF | 411 [400]d | 642 [609]d | 0.24c | 8800 | |
Ethyl acetate | 405 [398]d | 630 [604]d | 0.17c | 8800 | |
n-Octanol | 420 [403]d | 637 [615]d | 0.102c | 8100 | |
n-Butyl acetate | 417 [396]d | 637 [599]d | 0.108c | 8300 | |
Acetonitrile | 417 [407]d | 729 [629]d | 0.039c | 10300 | |
Methanol | 410 [407]d | 552 [628]d | 0.011c | 6300 | |
3 | n-Hexane | 493 [468]d | 517 [516]d | 96a | 950 |
Toluene | 488 [474]d | 558 [528]d | 77a | 2600 | |
THF | 488 [477]d | 604 [572]d | 1.3a | 3900 | |
Ethyl acetate | 483 [475]d | 599 [566]d | 0.81a | 4000 | |
Propyl butyrate | 486 [475]de | 580 [563]de | 7.5a | 3300 | |
n-Octanol | 492 [478]d | 578 [579]d | 2.9a | 3000 | |
n-Butyl acetate | 495 [475]d | 623 [560]d | 0.49a | 4150 | |
Acetonitrile | 478 [477]d | — [597]d | 0.02a | — | |
4 | n-Hexane | 431 [473]d | 600 [664]d | 0.67b | 6500 |
Toluene | 453 [478]d | 719 [678]d | 0.27b | 8200 | |
Propyl butyrate | 451 [489]de | 765 [716]de | 0.019b | 9100 | |
THF | 460 [491]d | 822 [725]d | 0.010b | 9600 | |
Ethyl acetate | 462 [489]d | — [719]d | 0.002b | — | |
n-Octanol | 450 [493]d | 700 [732]d | 0.06b | 7900 | |
n-Butyl acetate | 468 [488]d | 740 [712]d | 0.04b | 7900 | |
Acetonitrile | 467 [496]d | — [750]d | 0.011b | — |
It is worth pointing out, that the calculated ISC rates do not have a significant effect on the low Φfl for the emissive dyes 1 and 3 because kr is 108 s−1 higher than the kISC rates for these molecules. Thus, we calculated the internal conversion (IC) rates for all of the studied dyes and found solvent-dependent IC rates are 0.7–5.0 × 108 s−1 and 0.3–0.7 × 108 s−1 for TAPPs 1 and 3, respectively. Taking in to account the kIC values, we estimated the solvent dependent fluorescence quantum yield (Φfl) of 37–78% for 1 and 69–73% for 3, respectively (Table 1) in good agreement with the experimental values (Table 2). Thus, the strong fluorescence of dyes 1 and 3 in non-polar solvents originates from the fact of weak contribution from both ISC and IC quenching channels.
At the same time, higher solvent polarity induces the red shift of fluorescence that subsequently increases the internal conversion rate and IC becomes a significant fluorescence quenching channel. For NIR-emissive dye 2, though the calculated kr is in-line with the kISC values, we predicted kIC about 102 s−1 higher. This is the origin of its very low fluorescence quantum yield (0.1–0.7%). Similarly, the Φfl for 4 is calculated to be nearly zero because of the very small radiative decay rate (about 105 s−1 order smaller than kISC and kISC) (Table 1).
Here, we note that, for decay rate constants as well as fluorescence quantum yields theoretical calculations (mentioned in Table 1), we considered experimental S1 emission energy and theoretically calculated S1 → S0 oscillator strength. This is because we noticed significant overestimation in S1 energy with the TD-DFT/B3LYP-37 theory. Additionally, because we lack the experimental measurements, we could not reproduce the photophysical properties in some solvents for compounds 3 and 4.
Two-photon absorption. While many molecular architectures exhibit two-photon absorption (TPA),29–39 the centrosymmetric quadrupolar structures are the most common motif known for strong nonlinear responses.40–45 We employed the open-aperture Z-scan method to characterize their TPA properties. The obtained spectra in chloroform solution are shown in Fig. 4.
![]() | ||
Fig. 4 Two-photon absorption (TPA) spectra of the quadrupolar dyes 1–4 (circles and triangles) in chloroform to bottom and left axes. The data shown with triangle were affected by the saturable absorption (SA) and analysed by considering it. The filled symbols are the data measured with a single incident power (WL-scan), and the open symbols with error bars are those measured by varying the incident power (power scan). See Experimental in ESI† for the details on these modes of measurements. The one-photon absorption spectra (to right and top axes) also shown with the scale where the transition energies of TPA and OPA locate to the same horizontal position. The data points out of the vertical range are displayed in Fig. S15 in ESI.† |
It was found that TAPPs 1 and 3 have spectra with a similar shape. They both have a broad TPA peak in the near infrared wavelength range with relatively large TPA cross sections (σ(2) = 260 ± 30 GM at 900 nm for 1 and σ(2) = 620 ± 90 GM at 800 nm for 3). At wavelengths shorter than 700 nm, the cross section rapidly increases. At this region, the tail of the linear absorption (i.e., one-photon absorption, OPA) could not be ignored (Fig. S15 in ESI†) and the saturable absorption (SA) of OPA was observed (shown with triangle in Fig. 4 and Fig. S15, ESI†). The largest value observed was 3900 GM at 620 nm for 1 and 1010 GM at 600 nm for 3 after the correction for SA (see Experimental in ESI†). The drastic increase of the TPA cross section was matched in wavelength with the OPA tail, suggesting the strong influence of the resonance enhancement.46
On the other hand, TAPPs 2 and 4, exhibit very different two-photon absorption spectra. The TPA starts at 700 nm and gradually increases as the wavelength decreases. At the shortest wavelength (570 nm), the observed TPA cross section was around σ(2) = 350 GM for 2 and 300 GM for 4. Contrary to TAPPs 1 and 3, no detectable TPA signal was observed in the NIR wavelength range for dyes 2 and 4. In all these cases however Laporte rules for centrosymmetric molecules are obeyed.
We also employed DFT calculations to simulate the TPA spectra and to understand the nature of the transitions (see Experimental for the detailed methods). The simulated spectra (Fig. S16, ESI†) were qualitatively reproduced. Many features of the experimental spectra such as the transition energy and TPA cross section were overestimated. Compounds 1 and 3 were found to have a strong TPA peak assigned to the S0 → S2 transition. Dyes 2 and 4 also had a TPA peak of the S0 → S2 transition, but one to two orders of magnitude smaller than those of 1 and 3. (Please note that S1 and S2 are degenerate in the case of 4 and they have the same orbital nature. So, the S0 → S1 peak of 4 in Fig. S16 (ESI†) means the same as S0 → S2.) TPA bands observed for 2 and 4 at 700 nm or shorter are assigned to the higher excited states (S0 → S7, S11, S13, S15 for 2 and S0 → S7, S20 for 4) as suggested by the experimental results.
To understand the prominent difference in non-linear optical properties between the two sets of TAPPs (1, 3 and 2, 4) we focused on the S0 → S2 TPA transition, for which the largest contributing intermediate state is S1. Thus, the transition path is represented as S0 → S1 → S2 and the corresponding orbital transition path is HOMO → LUMO → LUMO+1 from the electronic configuration of each state. The related transition dipole moments are summarized in Table 3. The transition dipole moment between the excited state μ21 is similar among all TAPPs (19–25 D), which can be understood from the good overlap between LUMO and LUMO+1 for all dyes. Meanwhile, μ10 differs significantly (13 D for 1, 3versus 2–6 D for 2, 4) as discussed on the overlap between HOMO and LUMO above. TPA cross section at the peak of S0 → (S1) → S2 transition can be written by the three-state approximation for the centrosymmetric molecules as,47,48
Compound | μ 21/D | μ 10/D | θ/° | D.F. |
---|---|---|---|---|
1 | 18.5 | 13.7 | 178 | 2.28 |
2 | 22.5 | 5.6 | 16 | 2.86 |
3 | 21.5 | 13.5 | 176 | 2.58 |
4 | 24.7 | 2.3 | 97 | 1.00 |
The two transition dipole moments are almost parallel to each other (θ ≈ 180°) in the case of TAPPs 1 and 3, resulting in the maximum value in the angle factor 1 + 2cos2
θ ≈ 3 while it deviated from the maximum for TAPPs 2 and 4. As for the detuning factor, D.F. = (1/4) (E10/E20 − 1/2)−2, the value is similar to each other (2.3–2.9) for all studied dyes except for 4 (1.0), but it further acts to decrease the cross section for 4. Therefore, the difference in μ10, which is the common parameter with OPA, is the dominant factor responsible for large differences in TPA strength. As discussed above, the difference in electron density distribution in the LUMO within this set of dyes governs the optical properties of the quadrupolar dyes not only for OPA but also for TPA.
Footnote |
† Electronic supplementary information (ESI) available: Quantum chemical calculation and experimental data, synthetic procedures as well as, 1H and 13C{1H} NMR spectra. See DOI: https://doi.org/10.1039/d3tc03851c |
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