Open Access Article
Alessia
Colombo
ab,
Claudia
Dragonetti
*abc,
Daniele
Marinotto
bc,
Stefania
Righetto
ab,
Gianmarco
Griffini
d,
Stefano
Turri
d,
Huriye
Akdas-Kilig
e,
Jean-Luc
Fillaut
*e,
Anissa
Amar
ef,
Abdou
Boucekkine
e and
Claudine
Katan
*e
aDip. di Chimica dell'Università degli Studi di Milano, via Golgi 19, 20133 Milano, Italy. E-mail: claudia.dragonetti@unimi.it
bUdR INSTM and Centro, di Eccellenza CIMAINA dell'Università degli Studi di Milano, via Golgi 19, 20133 Milano, Italy
cISTM-CNR, via Golgi 19, 20133 Milano, Italy
dDept of Chemistry, Materials and Chemical Engineering Giulio Natta, Politecnico di Milano, Piazza Leonardo da Vinci 32, 20133, Milano, Italy
eInstitut des Sciences Chimiques de Rennes, ISCR, UMR 6226, CNRS, Université, de Rennes 1, 35042, Rennes, France. E-mail: jean-luc.fillaut@univ-rennes1.fr; claudine.katan@univ-rennes1.fr
fDépartement de Chimie, UMMTO, 15000 Tizi-Ouzou, Algeria
First published on 9th June 2016
This work reports on the design, synthesis and photo-physical properties of two ruthenium σ-alkynyl complexes. It is shown that, despite similar optical absorption features recorded in solution, the introduction of a benzaldehyde moiety leads to an improved non-linear optical (NLO) response as measured by Electric Field Induced Second Harmonic (EFISH) generation and Third Harmonic Generation (THG) at 1.907 μm, both related to the second order hyperpolarizability. These structure–property relationships are rationalized based on few state modelling. Complex 2 is subsequently processed to afford composite films that demonstrate a χ2 of 1.4 pm V−1, quite remarkable given the ease of film processing implemented in this work.
It is well known that typical second-order NLO chromophores are dipolar molecules bearing an electron donor and an electron acceptor group connected through a π-conjugated polarizable spacer.2 Although the molecular structure–NLO activity relationships for third-order properties are less straightforward than for second-order properties, it has been established with organic compounds that the cubic nonlinearity can be increased by many factors such as: (i) increase in π-delocalization (e.g. progressing from small molecules to conjugated polymers), (ii) introduction of strong donor and acceptor functional groups, (iii) adequate chain orientation, packing density, and conformation, and (iv) increase of the dimensionality.3 Metal σ-acetylides, reported in the 1960s,4 represent a widely investigated class of active NLO chromophores, mainly developed by M. Humphrey et al.5 and W.-Y. Wong,6 where in general the metal acts as the donor group of a donor–acceptor system connected by a π-linker. The almost linear M–C
C–R structure allows for good coupling between the d metal orbitals and the π* system of the σ-acetylide bridge affording a significant NLO response controlled by low-energy MLCT excitations. In general phosphine, and particularly diphosphine, electron donor ligands are particularly appreciated in NLO since they enrich the electronic content of the metal, while increasing at the same time the molecular stability. Of particular interest are ruthenium σ-alkynyl complexes, due to their simple high-yielding syntheses,7 enhanced NLO coefficients,8 easy preparation of multimetallic dendrimers,9 and reversible redox properties which afford the possibility of NLO switching.10
On the other hand, the possibility to reversibly photoisomerize azobenzene has made it one of the most ubiquitous light-sensitive molecular switches. Also donor–acceptor substituted azo dyes, which are molecules with easily polarizable electrons, show large second-order nonlinearities. The latter can be enhanced by either increasing the conjugation length (improving delocalization) or increasing the strength of the donor or acceptor groups (improving electron asymmetry).2
It was shown by some of us that the introduction of an azobenzene fragment in the same conjugated chain as the ruthenium-acetylide not only favors the trans–cis–trans photoisomerization of the azo unit, but also increases the rate of the thermal cis → trans back isomerization.11 The resulting azobenzene-containing ruthenium(II) acetylides showed good processability, which allowed spin-coated uniform thin films to be prepared, and surface relief gratings to be studied.11
These investigations prompted us to prepare two ruthenium σ-alkynyl complexes (1 and 2, Scheme 1) in order to study their NLO response by means of the EFISH (Electric-Field Induced Second Harmonic generation) and THG (Third Harmonic Generation) techniques.12 The results were complemented by a theoretical investigation of both linear and NLO responses.
Then, due to the importance of second-order NLO active polymeric films for photonic applications,2e compound 2 was dispersed and oriented by poling in polymethylmethacrylate (PMMA) and polystyrene (PS) matrices, affording composite films from which the second harmonic generation (SHG) was determined. Also, because in the case of host/guest PMMA or PS materials a fading of the NLO signal with time is often observed, due to the loss of orientation of the chromophores in the absence of poling, the use of an alternative polymeric photocrosslinked matrix was investigated so as to improve the temporal stability of the NLO response.
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Scheme 2 Preparation of the trans-Ru−X(C CR)(dppe)2 complexes 1 and 2 from [(dppe)2RuCl(OTf)] via intermediate vinylidene complexes [RuCl( C CHR)(dppe)2]PF6. | ||
Complex 1 was prepared in two steps from [(dppe)2RuCl(OTf)] (dppe = 1,2-bis(diphenylphosphino)ethane).14 A vinylidene intermediate was first obtained by reaction in the presence of alkyne 4b. The completion of the reaction was monitored by 31P NMR. After removing the excess of 4b, subsequent deprotonation by triethylamine afforded 1 as a dark-red powder in 70% yield. Similarly, 2 was prepared in two steps.
A vinylidene intermediate was first prepared by reacting [(dppe)2RuCl(OTf)]14 in the presence of 4-ethynylbenzaldehyde.15 The completion of the reaction was monitored by 31P NMR. After removing the excess of 4-ethynylbenzaldehyde, the addition of 4b, and subsequent deprotonation by triethylamine in the presence of KPF6, afforded complex 2 as a red powder in 52% yield from [(dppe)2RuCl(OTf)]. Compounds 1 and 2 were fully characterized by spectroscopic methods.
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| Fig. 1 UV-vis absorption spectra of compounds 1 and 2 in DCM (a) experimental spectra and (b) calculated spectra for a HWHM = 2000 cm−1. | ||
These spectra show broad absorption bands with λmax at 491 nm (1) and 492 nm (2). In DCM, the corresponding half width at half maximum (HWHM) amounts to 2700 cm−1 (1) and 3600 cm−1 (2), with molar extinction coefficients of 1.58 × 105 and 1.66 × 105 L mol−1 cm−1, respectively.
The calculated absorption spectra, using standard DFT and TD-DFT computations (see Computational details), nicely agree with the experimental ones (Fig. 1) and allow assignment of the underlying electronic transition and redistribution. In fact, for both compounds, the two transitions have significant oscillator strengths between 350 and 600 nm (Fig. 2). The main calculated absorption band stems from the first excited state and corresponds to electronic transfer from the HOMO to the LUMO. The HOMO is delocalized over the whole molecular backbone and involves both the trans azobenzene unit and the alkynyl ruthenium fragment with comparable weight on the Ru atom for both compounds (weight percentages of Ru given in the caption of Fig. 2). Meanwhile, the LUMO is mainly based on the azobenzene-based ligand.16 The main difference between complexes 1 and 2 has to be related to a significantly larger transition dipole moment for 2 as a result of the benzaldehyde moiety (Table 1).17 Similarly, ground state dipole moments are also larger, with a more than two-fold increase, while the excited state dipole remains sizeable in 1 and almost vanishes in 2.
| Cpd | ω 01 (eV) | μ z 01 (D) | μ z 00 (D) | μ z 11 (D) | β Tzzz(−2ω; ω, ω) (10−28 esu) | γ Tzzzz(−2ω; ω, ω, 0) (10−33 esu) | γ Tzzzz(−3ω; ω, ω, 0) (10−33 esu) |
Tav(−2ω; ω, ω, 0) (10−33 esu) |
Tav(−3ω; ω, ω, 0) (10−33 esu) |
|---|---|---|---|---|---|---|---|---|---|
| z is the ground state dipole moment axis. Geometries are optimized in the presence of solvent (DCM), and properties computed in the gas phase. The bright excited state of compound 2′ is the second one at this level of theory (see the ESI for data computed at other levels of theory). | |||||||||
| 1′ | 2.60 | −10.2 | 3.2 | −3.6 | −1.69 | −1.37 | −3.33 | −0.27 | −0.67 |
| 2′ | 2.66 | −13.7 | 8.9 | 0.7 | −3.46 | −6.23 | −12.71 | −1.25 | −2.54 |
Besides, the more pronounced shoulder visible in the absorption spectrum of compound 2 near 400 nm, as compared to 1, is consistent with a second bright-excited state (i.e. having significant oscillator strength) lying closer to the first one and bearing a larger oscillator strength (Fig. 2). This is also in line with the significantly larger HWHM. Interestingly, the involved MOs in these excitations at a higher energy are very different for 1 and 2 (Fig. 2): the electron withdrawing character of the benzaldehyde moiety appears clearly, the LUMO+1 of 2 is mainly localized on the latter moiety, contrastingly to complex 1 which cannot exhibit a MO of this kind.
We also note the differences in the occupied MOs involved in this excitation: the metallic character of the HOMO−1 of complex 2 is much higher than the weight of the metal in HOMO−2 of 1 (38 vs. 19%). Consistently with earlier findings, this shoulder in the absorption spectrum of compound 2 near 400 nm can be attributed to the benzaldehyde based alkynyl ruthenium fragment.
C and H are depicted in grey, N, Cl, O, P and Ru are depicted in blue, green, red, orange and fuchsia, respectively.
In the EFISH experiment, the incident beam was synchronized with a DC (Direct Current) field applied to the solution with the aim to break its intrinsic centrosymmetry. This technique gives γEFISH, which gathers a contribution stemming from the cubic term, γ(−2ω; ω, ω, 0), and one related to the orientational contribution of the quadratic term, βλ(−2ω; ω, ω) = βEFISH:12a,18
![]() | (1) |
In the case of push–pull molecules with a limited electronic polarizability, the γ(−2ω; ω, ω, 0) contribution, which is one among the third order polarizabilities at frequency ω of the incident light, is negligible allowing a straightforward determination of μβEFISH.2 In most of the reported βEFISH, including elongated chromophores, the third order term is usually ignored. However, as reported by Prasad and Williams,1a for long π-electron conjugated molecules having donor–acceptor groups at the terminal ends, the cubic electronic contribution can be dramatically larger than the μβEFISH/5kT term and can no more be ignored. This prevents the determination of μβEFISH, as the accessible range of temperature is usually too limited to disentangle the two contributions using eqn (1).
As a matter of fact, it has been reported that the cubic contribution to γEFISH can be reasonably neglected only when the cubic γTHG values are less than 5–20% of the γEFISH values.12d Thus, for π-delocalized Ru acetylide complexes, known for their significant third order NLO responses, the third order term should not be excluded a priori. Indeed, within the two-state model the computed diagonal hyperpolarizabilities are in the same order of magnitude (Table 1). To further assess the respective contributions in complexes 1 and 2, we carried out EFISH as well as THG experiments. The latter provide the cubic hyperpolarizability γTHG(−3ω; ω, ω, ω), since they are performed in the absence of a DC field contrastingly to γEFISH.
As evidenced in Table 2, complexes 1 and 2 are characterized by high γEFISH and γTHG values, obtained through EFISH and THG experiments working in CH2Cl2 with an incident wavelength of 1.907 μm. As γTHG and γEFISH values are of the same order of magnitude, it is unwise to determine μβEFISH by assuming a priori a negligibly small contribution of the third order term to eqn (1). The absolute magnitude of γEFISH is significantly larger for complex 2 than for complex 1 and both γEFISH and γTHG are negative. Experimental γEFISH and γTHG have similar magnitude in the case of complex 1, whereas, in the case of complex 2, γEFISH is significantly larger than γTHG by a factor of 1.6.
These experimental data are in agreement with theoretical predictions (Table 3). Both signs and respective amplitudes of the NLO properties can be further rationalized within the two-state model (Tables 1, 3 and the ESI†). First, all first order hyperpolarisabilities are found to be negative. This is a clear indication that the difference in the state dipole moments, Δμ = μz11 − μz00, is negative.
a
| Sample |
XEFISH (10−33 esu) |
γ TOT,XEFISH (10−33 esu) | |
|---|---|---|---|
| a Geometries are optimized in the presence of a solvent (DCM), and properties computed in the gas phase (see the ESI for data computed at other levels of theory). | |||
| 1′ | −0.65 | −0.07 | −0.72 |
| 2′ | −3.75 | −0.31 | −4.06 |
It is noteworthy that the cause of this negative sign is related to reversal signs between the ground and excited state dipole moments in complex 1, whereas it is induced by a dramatic decrease without sign inversion in complex 2 (Table 1 and the ESI†).17
The computed second order hyperpolarizabilities also reveal significant differences between the two compounds. The absolute magnitude of γEFISH is significantly smaller for complex 1 as compared to 2 (Table 1), and the related NLO properties (Tables 1 and 3) exhibit the same trend. But most importantly, the results of the few state model are indicative of a significantly larger contribution to γTOT, XEFISH stemming from the first hyperpolarizability as compared to the third order contribution to
XEFISH (Table 3). As is often the case, our computed values are smaller than the experimental values,19 but we stress that it depends a lot on the level of theory in use (see Computational details and the ESI†).
In addition, we have investigated the potential of complex 2 as a molecular building block for composite films with Second Harmonic Generation (SHG) properties,22 following the standard Maker fringe technique.23 We produced a composite film of complex 2 in PMMA (6% weight of the chromophore with respect to PMMA, and 9% weight of PMMA with respect to CH2Cl2) and studied the SHG signal of the resulting poled host–guest system (see the Experimental section).
The corona-wire poling dynamic of the SHG behaviour of a PMMA film containing complex 2 is reported in Fig. 3. The SHG signal was negligible at room temperature, but it quickly increased when the temperature was increased up to 55 °C and a strong electric field of 9 kV was applied. On reaching a stable SHG signal, the sample was cooled at room temperature and the dry box was opened. The final switch off of the electric field caused a rapid downfall of the SHG signal to zero. A similar behaviour is observed when using polystyrene instead of PMMA in the host/guest system (see Fig. S1†).
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| Fig. 3 In situ corona-wire poling dynamic of a PMMA film containing complex 2, as a host/guest system. | ||
In order to increase the SHG response stability, we used a novel approach to prepare a “host/guest” film with complex 2 and a polymer that under UV-A light and a nitrogen atmosphere allows a fast photocrosslinking of the film. To a dichloromethane solution of dipentaerythritol pentaacrylate – DiPEPA, complex 2 was added (4 wt% on DiPEPA) together with a liquid photoinitiator based on 2-hydroxy-2-methyl-1-phenyl-propan-1-one (3 wt%). The solution was deposited onto a glass substrate by spin-coating. The as-deposited wet film was irradiated with UV-A light for 60 s under a nitrogen atmosphere to allow for photocrosslinking of the film to occur (see the Experimental section for details).
The corona-wire poling dynamics of the photocrosslinked film containing complex 2 is shown in Fig. 4, in which the optimized poling parameter temperature (75 °C) and electric field (9.0 kV) have permitted us to obtain a sufficiently high and stable SHG signal. Interestingly, whereas the SHG signal of the PMMA film drops to zero when the electric field is turned off, for the photocrosslinked film a fair SHG signal is maintained. The χ(2)33 component of the second-order susceptibility tensor χ(2) for the poled film (C∞,v symmetry) was obtained by following the standard Maker fringe technique, as previously reported.22 The χ(2)33 value of the composite film (thickness is 3.3 μm, measured with a profilometer) is 1.4 pm V−1, which is a remarkable value for the easily prepared film made of complex 2. This is an important result that provides evidence of the potential of the photocrosslinking approach in order to increase both the response and stability of the NLO ruthenium acetylides and coordination compounds.
:
0 to 80
:
20), compound 1 was afforded as a dark red solid (135 mg) with 70% yield. 1H NMR (CDCl3, 400 MHz, 297 K, δ ppm): 7.81 (d, 3JHH = 8.8 Hz, 2H), 7.71 (d, 3JHH = 7.9 Hz, 2H), 7.65–6.80 (m, 42H), 6.73 (d, 3JHH = 8.9 Hz, 2H), 3.78 (t, 3JHH = 7.8 Hz, 2H), 3.58 (t, 3JHH = 7.8 Hz, 2H), 3.49 (t, 3JHH = 7.0 Hz, 2H), 2.80 (m, 8H, CH2 dppe), 1.03 (t, 3JHH = 7.0 Hz, 3H). 13C NMR (CDCl3, 125 MHz, 297 K, δ ppm): 150.7, 149.5, 143.6, 136.8 (qt, |1JP−C + 3JP−C| = 11 Hz), 135.3 (qt, |1JP−C + 3JP−C| = 10 Hz), 134.6, 134.4, 132.9, 132.5 (|2JP−C | = 14.9 Hz), 131.0, 124.7, 122.8, 121.7, 115.9, 65.4, 48.0, 45.0, 30.7 (qt, |1JP−C–3JP−C| = 23 Hz), 14.0. 31P {1H} NMR (CDCl3, 81 MHz, 297 K, δ ppm): 49.5 (s). Elemental analysis: C70H66ClN3OP4Ru calc. C, 68.59; H, 5.43; N, 3.43; found: C, 68.38; H, 5.32; N, 3.49.
:
0 to 70
:
30) and afforded as a red orange solid (95 mg) in 52% yield. 1H NMR (CDCl3, 400 MHz, 297 K, δ ppm): 9.92 (s, 1H), 7.85 (d, 3JHH = 8.9 Hz, 2H), 7.8–6.8 (m, 50H), 3.78 (t, 3JHH = 7.4 Hz, 2H), 3.60 (t, 3JHH = 7.4 Hz, 2H), 3.48 (t, 3JHH = 7.0 Hz, 2H), 2.4 (m, 8H), 1.04 (t, 3JHH = 7.0 Hz, 3H). 13C NMR (CDCl3, 125 MHz, 297 K, δ ppm): 191.3 (C26), 150.0, 149.3, 148.3 (q, 2JP−C = 18.7 Hz), 143.5, 136.8 (qt, |1JP−C + 3JP−C| = 11 Hz), 136.7 (qt, |1JP−C + 3JP−C| = 10 Hz), 134.2, 134.1, 137.0, 131.8, 131.1, 130.2, 129.5, 124.8, 122.1, 121.4, 119.2, 111.1, 110.4, 65.4, 47.9, 45.0, 31.4 (qt, |1JP−C–3JP−C| = 24 Hz), 14.1. 31P{1H} NMR (CDCl3, 81 MHz, 297 K, δ ppm): 54.6 (s). Elemental analysis: C79H71N3O2P4Ru: calc. C, 71.92; H, 5.42; N, 3.18; found: C 72.05, H 5.13, N 3.41.
The solution was deposited onto pre-treated and pre-cleaned glass substrates by spin-coating (600 rpm, 40 s). The as-deposited wet film was irradiated with UV-A light for 60 s under a nitrogen atmosphere to allow for photocrosslinking of the film to occur. The film was ready for further analysis. (Tg is between 75 and 90 °C).
All calculated values were obtained in the dipole orientation for which the ground state dipole moment aligns along the z-axis. We limited the analysis to the main diagonal component of the hyperpolarizability tensors (βXzzz(−2ω; ω, ω), γXzzzz(−2ω; ω, ω, 0), γXzzzz(−3ω; ω, ω, 0)) using the expressions given by Willets et al.18b For consistency with experimental data theoretical values (usually defined according to a Taylor expansion, (T)) are also given in the phenomenological convention (X).18b,c We stress that implementation of a few state model allows for qualitative interpretation only. In fact, contributions from higher lying excited states are not considered and off-diagonal components may contribute to γTHG as well. In addition, contributing factors such as those currently tackled to achieve accurate prediction of linear optical properties (band shape, amplitude and position) of solvated chromophores,17 are yet very computationally demanding but another source of inaccuracy. In particular, no state specific corrections,17b explicit solvent molecules, counter-ions or vibronic contributions17c have been taken into account. Therefore, in order to assess the overall trends, we have also performed calculations (i) with both geometry and properties computed in the gas phase and (ii) starting from the geometry optimized in CH2Cl2 (DCM) and performing the subsequent TD-DFT calculations in the gas phase. Last, no local field corrections have been considered as they are usually implemented in the experimental data processing that leads to the microscopic quantities.
Footnote |
| † Electronic supplementary information (ESI) available: Calculated electronic properties for complexes 1′ and 2′ at different levels of theory; in situ corona-wire poling dynamics of a PS film containing complex 2. See DOI: 10.1039/c6dt01762b |
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