Stanislav R Stoyanov1, Venugopal Komreddy2, D Paul Rillema3, Curtis E Moore4, Huy Nguyen3. 1. Natural Resources Canada, CanmetENERGY in Devon, 1 Oil Patch Drive, Devon, Alberta T9G 1A8, Canada. 2. Olon Ricerca Bioscience LLC, 7528 Auburn Road, Concord, Ohio 44077, United States. 3. Department of Chemistry, Wichita State University, Wichita, Kansas 67260, United States. 4. X-ray Crystallography Facility, Department of Chemistry and Biochemistry, The Ohio State University, Columbus, Ohio 43210, United States.
Abstract
The Re(I) dimer complex, [fac(CO)3(phen)Re1-N(py)COORe2(phen)fac(CO)3]+ (py = pyridine; phen = 1,10-phenanthroline), contains two different Re(I) centers 9.3 Å apart, one with a nitrogen donor and the other with an acetate donor from the bridging isonicotinate ligand. The complexes were characterized by 1H NMR, UV-vis, fluorescence, and IR spectroscopy, elemental analysis, and single-crystal X-ray diffraction. The absorption and emission properties of the dimer dominated by charge transfer transitions are analyzed with respect to those of the monomers, [fac(CO)3(phen)Re-N(pyCOOCH3)]+ and [fac(CO)3(phen)ReOOCCH3]. Spectral comparison of these three complexes results in the unexpected finding that the dimer emission (575 nm) occurs near that of the nicotinate-containing monomer (580 nm) rather than near the lower energy-emitting state (650 nm) of the acetate-containing monomer. Density functional theory (DFT) calculations elucidate this unusual emission behavior. The geometries of the dimer and two monomers are optimized in the singlet ground and lowest-energy triplet excited states (LLTS's) to interpret absorption and emission behaviors, respectively. The singlet excited states calculated using time-dependent DFT correlate well with the absorption spectra in the lowest-energy and other major electronic transitions. The energy gaps and low-lying singlet excited states of the dimer are close to those of the acetate-containing monomer. The lowest-energy Franck-Condon triplet excited state of the dimer arising from electronic transitions localized on the acetate moiety is unstable. The next higher Franck-Condon triplet excited state arises from long-range charge transfer transition, and its energy is close to that of the nicotinate-containing monomer. Optimization of the dimer LLTS yields a stable state based on a long-range charge transfer transition involving occupied orbitals partially localized on the bridging nicotinate moiety. The LLTS energies of the dimer and nicotinate-containing monomer are in very good agreement as are the emission energies of these complexes. The correlated spectroscopic and computational results corroborate to the understanding of charge transfer states and transitions toward the development of photosensitive compounds for photoelectrochemical solar energy conversion cells.
The Re(I) dimer complex, [fac(CO)3(phen)Re1-N(py)COORe2(phen)fac(CO)3]+ (py = pyridine; phen = 1,10-phenanthroline), contains two different Re(I) centers 9.3 Å apart, one with a nitrogen donor and the other with an acetate donor from the bridging isonicotinate ligand. The complexes were characterized by 1H NMR, UV-vis, fluorescence, and IR spectroscopy, elemental analysis, and single-crystal X-ray diffraction. The absorption and emission properties of the dimer dominated by charge transfer transitions are analyzed with respect to those of the monomers, [fac(CO)3(phen)Re-N(pyCOOCH3)]+ and [fac(CO)3(phen)ReOOCCH3]. Spectral comparison of these three complexes results in the unexpected finding that the dimer emission (575 nm) occurs near that of the nicotinate-containing monomer (580 nm) rather than near the lower energy-emitting state (650 nm) of the acetate-containing monomer. Density functional theory (DFT) calculations elucidate this unusual emission behavior. The geometries of the dimer and two monomers are optimized in the singlet ground and lowest-energy triplet excited states (LLTS's) to interpret absorption and emission behaviors, respectively. The singlet excited states calculated using time-dependent DFT correlate well with the absorption spectra in the lowest-energy and other major electronic transitions. The energy gaps and low-lying singlet excited states of the dimer are close to those of the acetate-containing monomer. The lowest-energy Franck-Condon triplet excited state of the dimer arising from electronic transitions localized on the acetate moiety is unstable. The next higher Franck-Condon triplet excited state arises from long-range charge transfer transition, and its energy is close to that of the nicotinate-containing monomer. Optimization of the dimer LLTS yields a stable state based on a long-range charge transfer transition involving occupied orbitals partially localized on the bridging nicotinate moiety. The LLTS energies of the dimer and nicotinate-containing monomer are in very good agreement as are the emission energies of these complexes. The correlated spectroscopic and computational results corroborate to the understanding of charge transfer states and transitions toward the development of photosensitive compounds for photoelectrochemical solar energy conversion cells.
The photochemical and photophysical nature of the rhenium(I) tricarbonyldiimine bidentate complexes has been extensively studied and reviewed.[1−5] The emission process is primarily associated with relaxation from
a triplet metal-to-ligand-charge-transfer (3MLCT) excited
state, although multistate luminescence has also been reported.[3,6] The excited-state lifetimes, luminescence energies, and quantum
yields can be modulated to a considerable extent by varying the structure
of the bidentate diimine and monodentate ancillary ligands. It is
evident that Re(I) tricarbonyl complexes with a pyridine ancillary
ligand containing the diimine ligand 1,10-phenanthroline have longer
emission lifetimes and higher emission quantum yields than those of
the respective 2,2′-bipyridine analogues due to the more extensive
π system of the former.[7] The tunable
excited-state properties make Re(I)tricarbonyl diiminecomplexes
attractive to researchers in areas of catalytic reduction of CO2 to CO,[8−13] fluorophores for biological applications,[14,15] light-emitting diodes,[16,17] and photoelectrochemical
cells for the conversion of solar energy to electricty.[17,18] The effectiveness of photovoltaic energy conversion is dependent
on the large spatial separation of the chromophores that is necessary
to decrease recombination and the accessibility of the transport state,
expressed as the energy of the transport orbital.[19−21] Applications
in bulk heterojunction solar cells and optical light-emitting devices
have become particularly attractive recently due to the efficiency
of light-harvesting from the emitting triplet state of the Re(I)tricarbonyl
moiety.[16,22]Rhenium(I) tricarbonyl diimine dimers containing symmetrical bridging
ligands, such as 4,4′-bipyridine and 1,2-bis(4-pyridyl)-ethylene,
also exhibit emission from the 3MLCT state.[23,24] The lifetime and quantum yield of the 4,4′-bipyridine-bridged
dimer are approximately half as large as those of the respective monomer
[Re(CO)3(4,4′-bipyridine)(ph2phen)]+ where ph2phen is 4,7-diphenyl-1,10-phenanthroline.[23] A multidentate bridging ligand coordinated to
two Re(CO)3Cl moieties yields a redox-active catalytic
dimer synthesized by Siewert and co-workers.[25] A series of rhenium(I) tricarbonyl dimers containing chromophoric
diazine and ancillary anionic bridging ligands have been reported
to exhibit a broad luminescence modulation range.[26,27] A trinuclear Re(CO)3 diiminecomplex containing a multidentate
pyridyl-triazine ligand that provides equivalent Re(I) centers has
also been reported to emit from a 3MLCT state.[28]Density functional theory (DFT) is a powerful and effective tool
for the investigation and interpretation of the geometry and electronic
structure of rhenium(I)complexes[26,29,30] and polyrhenium clusters.[31] Frontier molecular orbital energies and energy gaps between the
highest occupied molecular orbital (HOMO) and lowest unoccupied molecular
orbital (LUMO) computed using DFT exhibit impressive correlations
with experimental absorption spectra and redox potentials from cyclic
voltammetry.[32−34] Analysis of the molecular orbital spatial distributions
facilitates the assignment of absorption and emission spectra and
interpretation of charge transfer processes.[26,32] The time-dependent density functional theory (TD-DFT) yields excited
states for vertical electronic transitions that correlate well with
absorption spectra. Both DFT and TD-DFT applied in tandem with the
polarizable continuum model (PCM) or the conductor-like polarizable
continuum model (CPCM) of solvation account properly for solvation
effects.[32,35−38]Here, we report the synthesis and spectroscopic characterization
as well as the crystal, molecular, and electronic structures of the
Re(I) dimer complex, {[Re(phen)(CO)3]2(isonic)}(CF3SO3), 1, where phen = 1,10-phenanthroline
and isonic = isonicotinic (or para-nicotinic) acid.
The distinct coordination environments of the dimer Re(I) centers
are investigated with respect to the model monomeric complexes Re(phen)(CO)3(4-COOCH3-py)](CF3SO3), 2, and Re(phen)-(CO)3(OAc), 3, where
py = pyridine and OAc = acetate.
Results
Synthesis
The starting material of the Re(CO)3(phen)Clcomplex was synthesized by treating stoichiometric amounts
of Re(CO)5Cl with a 1,10-phenanthroline ligand in ethanol
at reflux conditions. Further, treatment of Re(CO)3(phen)Cl
with AgCF3SO3 followed by addition of isonicotinic
acid yielded the bridged complex 1. Model monomers 2 and 3 were synthesized by a similar procedure
for 1 by changing isonicotinic acid to methyl isonicotinate
and acetate ion, respectively. The identities of the bidentate ligands
and Re(I)complexes were confirmed by 1H NMR spectroscopy,
elemental analysis, and X-ray structure determinations indicating
that the ligands and complexes were pure and could be studied for
their photophysical properties. The series of Re(I)complexes were
also characterized by infrared spectroscopy, which shows two stretches
present in the carbonyl region (1900 to 2100 cm–1). ORTEP diagrams with thermal ellipsoids drawn at the 50% probability
level for the three complexes are shown in Figure . The synthesis procedure and X-ray structure
information of complexes 1–3 are
presented in the Supporting Information, Sections S1 and S2, respectively.
Figure 1
ORTEP diagrams at 50% probability for (1) [fac(CO)3(phen)Re-N(py)COORe(phen)fac(CO)3]+,[39] (2) [fac(CO)3(phen)Re-N(pyCOOCH3]+,[40] and (3) fac(CO)3(phen)Re-OOCCH3.[41] [Permission granted by the Cambridge Crystallographic
Data Center.]
ORTEP diagrams at 50% probability for (1) [fac(CO)3(phen)Re-N(py)COORe(phen)fac(CO)3]+,[39] (2) n class="Chemical">[fac(CO)3(phen)Re-N(pyCOOCH3]+,[40] and (3) fac(CO)3(phen)Re-OOCCH3.[41] [Permission granted by the Cambridge Crystallographic
Data Center.]
Experimental UV–Visible Absorption and Emission Spectra
The electronic absorption spectra of Re(I)complexes 1–3 were determined in acetonitrile at room temperature,
and the energy maxima are listed in Table . They all show two to three major transitions
in acetonitrile. The low-energy transitions located at the 360 to
380 nm region are assigned as metal-to-ligand charge transfer (MLCT)
and the more intense, higher-energy transitions located at energies
of <300 nm to intraligand π → π* transition.[42] These assignments based on spectroscopic determinations
are in agreement with the TD-DFT-based assignments presented below.
Absorption coefficients for the complexes range from 3800 to 4400
M–1 cm–1 for the MLCT maxima and
from 4866 to 6511 M–1 cm–1 in
the π to π* region. Figure a shows the spectral comparison of complexes 1, 2, and 3. The spectra for 1 and 2 are nearly identical in the MLCT region,
but complex 2 showed a strong π → π*
intensity peak at 270 nm compared to a less intense absorbance for
complex 1. Among the three complexes, the low energy
absorption maxima in electronvolts follow the spectrochemical series 1 > 2 > 3.
Table 1
Experimental Electronic Absorption
and Emission Energies (in eV and Those in Parentheses in nm), Molar
Absorptivity Coefficients (in M–1 cm–1), Excited-State Lifetimes (in ns), and Quantum Yields of [fac(CO)3(Phen)Re-N(py)COORe(phen)fac(CO)3]+ (1), [fac(CO)3(Phen)Re-N(pyCOOCH3]+ (2), and fac(CO)3(Phen)Re-OOCCH3 (3) in Acetonitrile Solvent at Room Temperature
for Absorption and at 77 K for Emission (MLCT = Metal-to-Ligand Charge
Transfer)
complex
λabs
ε
type
λema
τa
φx
type
1
3.40 (364)b
3.84 × 103
MLCT
2.15 (575)
141
0.04
3MLCT
3.78 (328)b
5.92 × 103
MLCT
4.55 (272)
7.02 × 103
π–π*
2
3.36 (368)b
4.45 × 103
MLCT
2.13 (580)
450
0.12
3MLCT
3.82 (324)b
9.85 × 103
MLCT
4.33 (286)
1.12 × 104
π–π*
3
3.26 (380)
3.86 × 103
MLCT
1.91 (650)
86
0.11
3MLCT
3.80 (326)b
3.56 × 103
MLCT
4.33 (286)
6.43 × 103.
π–π*
λex at MLCT maxima.
Shoulder with energy that cannot
be fully resolved.
Figure 2
Experimental (a) absorption and (b) emission spectra of −[fac(CO)3(phen)Re-N(py)COORe(phen)fac(CO)3]+(1), −[fac(CO)3(phen)Re-N(pyCOOCH3]+(2), and −fac(CO)3(phen)Re-OOCCH3(3) in acetonitrile solvent at room temperature
for absorption and at 77 K for emission.
Experimental (a) absorption and (b) emission spectra of −[fac(CO)3(phen)Re-N(py)COORe(phen)fac(CO)3]+(1), −n class="Chemical">[fac(CO)3(phen)Re-N(pyCOOCH3]+(2), and −fac(CO)3(phen)Re-OOCCH3(3) in acetonitrile solvent at room temperature
for absorption and at 77 K for emission.
λex at MLCT maxima.Shoulder with energy that cannot
be fully resolved.The emission maxima for the three complexes are listed in Table along with the respective
emission quantum yields and emission lifetimes. The emission quantum
yields were obtained inacetonitrile at room temperature conditions.
The standard reference used for this experiment was ruthenium(II)tris-bipyridine hexafluorophosphate,[43] Ru(bpy)3(PF6)2. All data were calculated using eq where φ is the experimental emission quantum yield of the
sample, Astd and A are absorbance of the standard and the sample, and Istd and I are the
emission intensities of the standard and the sample, respectively,
while φstd is the reported emission quantum yield
of the standard (φ[Ru(bpy)2]2+ = 0.042)
in acetonitrile.Figure b shows
the normalized emission spectra of complexes 1, 2, and 3. The Re(I) dimer and derivatives of
the pyridine-coordinated Re(I)-phencomplexes show similar emission
maxima near 575 nm, but the OAc-coordinated Re(I)-phen complex (fac(CO)3(phen)Re-OOCCH3) exhibits
a red shift to 650 nm.The emission quantum yields of complexes 1, 2, and 3 range from 4 to 12% (Table ). The excited-state emission
lifetimes of the complexes decrease in the sequence 442 > 141 > 86
ns for 2 > 1 > 3, respectively,
following the same trend as that of the emission quantum yield.
Geometry Optimization
Selected bond distances and angles
determined using XRD for single crystals are compared to optimized
structures using the B3PBE/TZVP-QZV-P/CPCM method in the SGS and LLTS
in Table . The Re–N
bond lengths optimized using the B3PBE functional are longer than
the experimentally determined values by 0.02–0.03 Å, which
is an improvement compared to nearly 0.05 Å using the B3LYP functional.[32,42] The calculated SGS and experimental geometry parameters are considered
to be in good agreement, as noted previously for the B3PBE density
functional,[42] supporting the appropriateness
of the theoretical approach for further electronic state calculations.
The LLTS geometries differ from those of SGS mainly in the Re2-phen
moiety of the dimer and Re-phen of the monomers due to increased spin
density distribution, as discussed below. The Re–Re distance
is shorter by 0.03 Å in the LLTS than in the SGS. The Re–N
and Re–C(CO) bond lengths of the complexes optimized using
the CAM-B3LYP functional are longer than the respective B3PBE values
by 0.01 Å (Supporting Information,
Tables S3-S6 and Figures S2 and S3).
Table 2
Selected Bond Lengths (Å), Bond
Angles (°), and Torsion Angles (°) of Complexes 1–3a
complex
geometry
XRD
B3PBE (SGS)
B3PBE (LLTS)
1
bond lengths
Re1-O(OOC)
2.160(8)
2.15
2.15
Re1-N(phen)
2.160(11), 2.173(10)
2.20
2.20
Re1-C(COAx)
1.946(17)
1.91
1.91
Re1-C(COPl)
1.919(15)
1.92
1.92
Re2-N(py)
2.219(8)
2.24
2.21
Re2-C2(COAx)
1.950(12)
1.92
1.97
Re2-C1(COPl)
1.936(14), 1.926(14)
1.92
1.94, 2.00
Re2-N(phen)
2.180(10), 2.181(10)
2.20
2.06, 2.18
Re1-Re2 distance
9.26
9.33
9.30
angles
N-Re1-N(phen)
76.3(4)
75.1
75.1
C(COAx)-Re1-O(OOC)
179.4(6)
174.2
174.2
N-Re2-N(phen)
75.5(4)
75.1
77.2
C(COAx)-Re2-N(py)
176.3(5)
178.3
177.4
N(phen)-Re1-O(OOC)
79.2(3), 83.0(4)
80.0, 83.2
80.0, 83.2
N(phen)-R2-N(py)
82.3(4), 86.1(3)
85.2, 85.3
84.8, 89.7
torsion angles
Re1-N(phen)-C(COPl)-C(COPl)
179.4(11), 178.5(10)
178.1
178.7
Re2-N(phen)-C(COPl)-C(COPl)
177.2(11), 177.6(9)
178.3
179.5
2
bond lengths
Re-N(py)
2.2207(19)
2.24
2.22
Re-N(phen)
2.1809(19), 2.1769(19)
2.20
2.06, 2.18
Re-C(COAx)
1.913(2)
1.92
1.96
Re-C(COPl)
1.920(3), 1.935(3)
1.92
1.94, 2.00
angles
N-Re-N(phen)
76.08(7)
75.2
77.2
C(COAx)-Re-N(py)
177.22(8)
178.4
177.9
torsion angle
Re-N(phen)-C(COPl)-C(COPl)
178.00
178.9
178.0
3
bond lengths
Re-O(OOC)
2.1342(17)
2.13
2.03
Re-N(phen)
2.175(2), 2.1685(19)
2.20
2.10, 2.17
Re-C(COAx)
1.908(3)
1.91
1.98
Re-C(COPl)
1.924(3), 1.912(3)
1.92
1.94, 1.99
angles
N-Re-N(phen)
75.60(7)
75.0
77.3
C(COAx)-Re-O(OOC)
176.51(16)
173.3
171.9
torsion
Re-N(phen)-C(COPl)-C(COPl)
177.9
177.4
177.9
In complex 1, the Re
atom coordinated to O(OOC) is labeled as Re1 and the Re atom coordinated
to N(py) is labeled as Re2. (SGS = singlet ground state; LLTS = lowest-lying
triplet state; phen = 1,10-phenanthroline; py = pyridine; COAx = CO perpendicular to phen; COPl = CO co-planar with
phen.)
In complex 1, the Re
atom coordinated to O(OOC) is labeled as Re1 and the Re atom coordinated
to N(py) is labeled as Re2. (SGS = singlet ground state; LLTS = lowest-lying
triplet state; phen = 1,10-phenanthroline; py = pyridine; COAx = CO perpendicular to phen; COPl = COco-planar with
phen.)
Singlet Excited Electronic States
The Franck–Condon
singlet excited states (SES) of the complexes were calculated relative
to the fully optimized SGS using the B3PBE/TD-DFT/CPCM method in acetonitrile
solvent. Selected SES’s with an oscillator strength higher than 0.045 at energies close to the spectroscopic
peaks (Table ) along
with assignments of the major contributing electronic transitions
are listed in Table . All SES’s with oscillator strengths higher
than 0.045 are listed in the Supporting Information,Table S2. The excited-state types are assigned based on the molecular orbital spatial distributions
presented in Figure for HOMO–5 to LUMO+5 and in the Supporting Information,Figure S1. The normalized percent
contributions of the major electronic transitions contributing to
the SES are given in parentheses next to the main transition contributing
to the respective excited state. The lower-energy excited states are
mainly associated with charge transfer transitions involving, to a
variable extent, ligands and the Re centers and assigned as metal-and-ligand-to-ligand
charge transfer (MLLCT). Higher-energy states have mainly a ligand
character, and those with large oscillator strengths exhibit an extensive π–π* character localized
on the CO and phenanthroline moiety with the latter being the largest
chromophore. The excited states of complex 1 containing
two Re centers and the bridging chromophore isonicotinate have substantial
contributions from low-lying occupied and high-lying virtual molecular
orbitals.
Table 3
Selected Singlet Excited States (SES)
(in eV and in Parentheses in Nm) with Oscillator Strength (f) Higher
than 0.045 of Complexes 1–3 in Acetonitrilea
complex
SES
f
type
transition,
ψo → ψv
1
3.24 (383)
0.049
MLLCTRe2-CO→phen(Re2), π–π*CO,phen(R2)
H–3 → L (58%)
MMLCTRe1-OOC→Re2-py
H–1 → L (26%)
3.55 (349)
0.057
MLLCTRe1-OOC→NA
H–1 → L+4 (82%)
3.84 (323)
0.121
MLLCTCO-Re2-py→NA, π–π*NA
H–3 → L+4
(91%)
4.53 (274)
0.083
MLLCTCO-Re2 → phen(Re2), π–π*phen(Re2)
H–4 → L+5
(49%)
π–π*phen, d-dRe2
H–10 → L (17%)
4.61 (269)
0.153
π–π*CO(Re2), d–dRe2
H–4 → L+9
(23%)
π–π*phen(Re2), LLCTphen(Re2) → CO(Re2)
H–10 → L (23%)
2
3.49 (355)
0.110
MLLCTCO-Re-phen→NA
H → L+1 (90%)
3.67 (338)
0.053
LLCTphen → NA
H–3 → L+1
(90%)
4.53 (273)
0.131
LLCTCO → phen, d–d
H–1 → L+2
(30%)
LLCTphen → NA
H–4 → L+1
(28%)
π–π*phen
H–4 → L (18%)
3
3.11 (399)
0.069
MLLCTCO-Re-OOC→phen
H → L+1 (70%)
4.43 (280)
0.048
MLLCTCO-Re-OOC→phen
H–1 → L+2
(92%)
4.52 (274)
0.134
MLLCTCO-Re→phen
H–6 → L (51%)
π–π*phen
H–5 → L (32%)
The transition types are assigned
based on the occupied and the virtual molecular orbitals ψo and ψv (shown in Figure and Figure S1, respectively), defining the transition with normalized percent
contributions listed in parentheses. Subscripts denote the main contributing
moiety. (MMLCT = metal-to-metal-and-ligand charge transfer; MLLCT
= metal-and-ligand-to-ligand charge transfer; LLCT = ligand-to-ligand
charge transfer; and LMCT = ligand-to-metal charge transfer.)
Figure 3
Energies of the frontier molecular orbitals of complexes 1, 2, and 3 in black, blue and magenta,
respectively, in acetonitrile solvent. The molecular orbital spatial
distributions are plotted with the isovalue of 0.03 au. Red and green
isosurface colors denote + and – nodes, respectively. The lowest
energy transition type and HOMO–LUMO energy gap (in eV) are
given next to the arrows pointing the HOMO to LUMO excitation. The
arrows ↑↓ denote the HOMO occupied by two spin-paired
electrons. Magenta and blue dashed lines highlight the similarity
of the spatial distributions of the dimer HOMO and LUMO with those
of complexes 3 and 2, respectively. (MLLCT
= metal-and-ligand-to-ligand charge transfer.)
Energies of the frontier molecular orbitals of complexes 1, 2, and 3 in black, blue and magenta,
respectively, inacetonitrile solvent. The molecular orbital spatial
distributions are plotted with the isovalue of 0.03 au. Red and green
isosurface colors denote + and – nodes, respectively. The lowest
energy transition type and HOMO–LUMO energy gap (in eV) are
given next to the arrows pointing the HOMO to LUMO excitation. The
arrows ↑↓ denote the HOMO occupied by two spin-paired
electrons. Magenta and blue dashed lines highlight the similarity
of the spatial distributions of the dimer HOMO and LUMO with those
of complexes 3 and 2, respectively. (MLLCT
= metal-and-ligand-to-ligand charge transfer.)The transition types are assigned
based on the occupied and the virtual molecular orbitals ψo and ψv (shown in Figure and Figure S1, respectively), defining the transition with normalized percent
contributions listed in parentheses. Subscripts denote the maincontributing
moiety. (MMLCT = metal-to-metal-and-ligand charge transfer; MLLCT
= metal-and-ligand-to-ligand charge transfer; LLCT = ligand-to-ligand
charge transfer; and LMCT = ligand-to-metal charge transfer.)The atomic charges of the Re atoms and ligands calculated using
the Mulliken population analysis method[44] are listed in Table for complexes 1–3 in the SGS and
LLTS optimized inacetonitrile solvent. In complexes 1–3, the bridging isonicotinate and acetate ligands
are negatively charged (electron-rich) and the isonicotinate methyl
ester is positively charged. Also, the Re atom coordinated to pyridine
has nearly zero charge, and the Re atom coordinated
to carboxylate is positively charged. In the dimer, the SGS to LLTS
transition causes electron density transfer from the Re2tricarbonyl
moiety to the phenanthroline ligand at Re2, as evidenced from the
Re2(CO)3 charge becoming more positive and the phenanthroline
charge becoming less positive. In complexes 1 and 2, the SGS to LLTS transitions involve mainly electron transfer
from the Re(CO)3 moiety to the phenanthroline ligand.
Table 4
Mulliken Charges of Re and Ligands
of Complexes 1–3 in the Singlet Ground
State (SGS) and Lowest-Lying Triplet State (LLTS) Optimized in Acetonitrile
Solvent
complex
state
Q (Re)
Q (L)
Q (phen)
Q (CO)
1
SGS
0.12a, 0.00b
–0.38
0.57a, 0.62b
–0.02a, 0.09b
LLTS
0.11a, 0.24b
–0.34
0.57a, 0.17b
–0.02a, 0.26b
2
SGS
–0.01
0.28
0.62
0.11
LLTS
0.22
0.32
0.19
0.27
3
SGS
0.11
–0.62
0.55
–0.04
LLTS
0.38
–0.46
–0.12
0.20
Re1 coordinated to O(OOC).
Re2 coordinated to N(py).
Re1 coordinated to O(OOC).Re2coordinated to N(py).The electronic character of the LLTS is assigned based on the spatial
distributions of the spin density[45] presented
in Figure . According
to Kasha’s rule,[46] the LTTS would be the emitting state. Electron spin densities in
these lowest-energy emitting states of complexes 1–3 are localized mainly on the Re-phen moieties, leading to
the 3MLCT assignment. The dimer LLTS is mainly localized
on Re2(CO)3phen with a minor localization at the Re1 moiety.
These spatial distributions are also expressed as integrated spin
densities and listed along with the LLTS energies in Table . The LLTS’s of complexes 1 and 2 are close in energy and spatial distribution.
The LLTS of complex 3 has substantially lower energy
and spin density at the phenanthroline ligand than the rest. The two
lowest-lying triplet excited states T1(1)
and T2(1) of the dimer and the lowest-lying
triplet excited states T1(2) and T1(3) of complexes 2 and 3 calculated
using TD-DFT at the SGS geometry are listed in Table . These Franck–Condon triplet excited
states are multiplicity-forbidden and have oscillator strengths of
zero.
Figure 4
Electron spin density distributions around the complexes plotted
at the isovalue of 0.003 e Å–3 for the LLTS
of isolated complexes 1–3 in acetonitrile
solvent. The α and β spin densities are shown as yellow
and green color meshes, respectively.
Table 5
Energy (in eV and That in Parentheses
in nm), Assignment, and Spin Density (ρs, in |e|)
of the Lowest-Lying Triplet States (LLTS’s) of Isolated Complexes 1–3 in Acetonitrile Solventa
complex
LLTS
type
ρs (Re)
ρs (L)
ρs (phen)
ρs (CO)
1
2.63 (472)
3MLCTRe2phen
0.01b, 0.60c
0.02
0.00b, 1.27c
0.00b, 0.10c
2
2.65 (469)
3MLCTRephen
0.58
0.02
1.30
0.10
3
2.30 (538)
3MLCTRephen
0.71
0.11
1.04
0.14
The LLTS type is assigned based
on the distribution of the two unpaired electrons among the Re atom
and the 1,10-phenanthroline (phen), CO, and the ligand L denoting
nicotinic acid and its model compounds. The spatial spin density distributions
are presented graphically in Figure .
Re1 coordinated to O(OOC).
Re2 coordinated to N(py).
Table 6
Franck–Condon Triplet Excited
States (TN) (in eV and Those in Parentheses in nm) with
Oscillator Strengths (f) of Isolated Complexes 1–3 in Acetonitrile Solvent Calculated
at the SGS Geometrya
state
TES
f
type
transition,
ψo → ψv
T1(1)
2.64 (470)
0.000
MLLCTRe1-OOC→phen(Re1)
H → L+1 (49%)
MLLCTphen-OOC-Re1→phen(Re1), π–π*phen(Re1)
H–6 → L+3 (18%)
MLLCTRe1-OOC→phen(Re1)-py-CO(Re2)
H–1 → L+3
(11%)
T2(1)
2.71 (457)
0.000
MLCTRe2→phen, π–π*phen
H–8 → L+2
(32%)
MMLCTCO-Re2→phen(Re2)
H–4 → L (31%)
MLLCTCO-Re2-NA→phen(Re2)
H–3 → L+2
(22%)
T1(2)
2.72 (456)
0.000
MLCTRe→phen, π–π*phen
H–3 → L+2
(32%)
MLLCTCO-Re→phen
H–1 → L (30%)
MLLCTCO-Re→phen
H → L+2 (23%)
T1(3)
2.57 (483)
0.000
MLLCTCO-Re-OOC→phen
H → L (74%)
The transition types are assigned
based on the occupied and virtual molecular orbitals ψo and ψv, respectively, defining the transition with
normalized percent contributions listed in parentheses. The diagrams
of the occupied and virtual molecular orbitals are shown in Figure and in the Supporting
Information, Figure S1. Subscripts denote
the main contributing moiety. (MMLCT = metal-to-metal-and-ligand charge
transfer; MLLCT = metal-and-ligand-to-ligand charge transfer.)
Electron spin density distributions around the complexes plotted
at the isovalue of 0.003 e Å–3 for the LLTS
of isolated complexes 1–3 in acetonitrile
solvent. The α and β spin densities are shown as yellow
and green color meshes, respectively.The LLTS type is assigned based
on the distribution of the two unpaired electrons among the Re atom
and the 1,10-phenanthroline (phen), CO, and the ligand L denoting
nicotinic acid and its model compounds. The spatial spin density distributions
are presented graphically in Figure .Re1 coordinated to O(OOC).Re2coordinated to N(py).The transition types are assigned
based on the occupied and virtual molecular orbitals ψo and ψv, respectively, defining the transition with
normalized percent contributions listed in parentheses. The diagrams
of the occupied and virtual molecular orbitals are shown in Figure and in the Supporting
Information, Figure S1. Subscripts denote
the maincontributing moiety. (MMLCT = metal-to-metal-and-ligand charge
transfer; MLLCT = metal-and-ligand-to-ligand charge transfer.)The CAM-B3LYP results overestimate the SES energies by approximately
0.5 eV relative to both B3PBE SES’s and absorption spectra.
The LLTS energies calculated using CAM-B3LYP are higher than the respective
B3PBE LLTS and experimental emission energies by 0.02–0.04
and 0.4–0.5 eV, respectively. The spatial distributions of
the molecular orbitals computed using the B3PBE and CAM-B3LYP functionals
are similar. The CAM-B3LYP results are presented in the Supporting
Information, Tables S3–S6 and Figures S2 and S3.
Discussion
The isonicotinate-bridged rhenium(I) tricarbonyl complex, [fac(CO)3(phen)Re2-N(4-COOCH3-py)COORe1(phen)fac(CO)3]+, has been linked together
by way of a pyridine linkage to one rhenium center and an acetate
linkage to the other one. In addition, the monomers [fac(CO)3(phen)Re-N(4-COOCH3-py)]+ and
[Re(phen)(CO)3(OAc)] are individually coordinated with
Re by the N atom of pyridine and the O atom of acetyl monomeric ligands.
The dimer complex 1 consists of two components represented
by complexes 2 and 3 but exhibits emission
properties similar to those of complex 2. The monomers 2 and 3 emit energy in acetonitrile at 580 and
650 nm, respectively. Rather than emitting at the lower energy exhibited
by the acetate-bonded monomer 3, the dimer emits at the
higher energy of 575 nm exhibited by the pyridine-bonded monomer 2. To determine the reason for this unexpected and unusual
behavior, computational studies were employed.In Figure , the
HOMO and LUMO of the dimer are localized on the Re1(COAx)(phen)(COO) and Re2(COEq)(phen)N(py) moieties, respectively,
indicating that the HOMO to LUMO transition would be a charge transfer
over a distance of approximately 9.3 Å. Visual comparison of
the HOMOs and LUMOs of complexes 1–3 highlights that the HOMOs of complexes 1 and 3 and the LUMOs of complexes 1 and 2 are localized on analogous moieties and close in energy. These similarities
are highlighted with dashed magenta and blue lines for the HOMOs and
the LUMOs, respectively. The dimer HOMO–LUMO energy gap is
very close to that of complex 3, highlighting the contribution
of the carboxylate moiety to both the HOMO and lowest-energy electronic
transition. The HOMO and HOMO–1 orbitals of complexes 1–3 are localized on the Re-CO moiety
and close in energy. Among the lower-lying HOMOs, we point out the
HOMO–3 of the dimer and HOMO–5 of complex 2 that are localized on the nicotinate ligand and HOMO–3 of
complex 3 localized on the acetate moiety. The dimer
LUMO to LUMO+5 exhibit alternating localization at the Re1-phen and
Re2-phen moieties with the notable exception of LUMO+4 that is localized
on the bridging isonicotinate ligand and would facilitate the Re–Re
charge transfer. In terms of its localization, the dimer LUMO+4 is
similar to the LUMO+1, LUMO+4, and LUMO+5 of complex 2. The LUMO+2 and LUMO+3 of complex 2 are localized on
the Re-phen moiety. In complex 3, the LUMO to LUMO+2
and LUMO+4 are mainly localized on the phenanthroline ligand with
a partial Re character, and the LUMO+3 and LUMO+5 are localized on
the Re-tricarbonyl moiety.
Absorption
The energy and oscillator strength of the
calculated SES are presented in an overlay with the experimental absorption
spectra in acetonitrile solvent in Figure . This correlation is also evident from comparison
of the absorption spectra peak energies listed in Table and the SES listed in Table . The oscillator strength,
indicated by the height of the drop line, is proportional to the molar
absorption coefficient.[47] The SES’s
are listed in Table and assigned based on the molecular orbital distributions presented
in Figure and the
Supporting Information, Figure S1.
Figure 5
Experimental absorption spectra overlaid with singlet excited states
(SES) of complexes 1–3 in acetonitrile
solvent at room temperature. The SES oscillator strength is denoted
as f on the right-hand-side axes labels.
Experimental absorption spectra overlaid with singlet excited states
(SES) of complexes 1–3 inacetonitrile
solvent at room temperature. The SES oscillator strength is denoted
as f on the right-hand-side axes labels.For the dimer, it is important to note that the Re–Re charge
transfer SES’s have particularly low oscillator strengths.
Only the SES at 3.24 eV with a contribution from a Re–Re transition
(HOMO-1 to LUMO) has notable oscillator strength. The MLLCT SES at
3.84 eV that has the highest oscillator strength among the charge
transfer SES with a metal character (HOMO–3 to LUMO+4) involves
transition to LUMO+4 localized on the bridging ligand. Although with
lower oscillator strength, the dimer SES at 3.55 eV also involves
transition to LUMO+4. Rhenium-nicotinate SES’s are also dominant
in complex 2 at 3.49 eV (HOMO to LUMO+1) and 3.60 eV
(HOMO–1 to LUMO+1). In complex 2, the lowest-energy
SES at 3.26 eV is based on the HOMO to LUMO transition. In complex 3, the low-energy MLLCT SES’s are based on transitions
involving the acetate moiety, and the high-energy states have a π–π*
character in the CO and 1,10-phenanthroline moieties. The lowest-energy
SES’s of the dimer are close to those of complex 3 and lower than those of complex 2 in correlation with
the energy gaps highlighted in Figure .
Emission
The energies of the Franck–Condon triplet
excited states calculated at the SGS geometry as well as the SGS’s
and LLTS’s of complexes 1–3 are presented in Figure along with the major contributing electronic transitions
(Table ). The Franck–Condon
triplet excited states T1(1) and T2(1) of the dimer are aligned with T1(3) and T1(2), respectively, in terms
of both energy and the localization of the molecular orbitals contributing
to the electronic transitions. The T1(1) state
at 2.64 eV arises predominantly from electronic transition localized
mainly on the Re1-acetate moiety that is represented by complex 3 with a T1(3) energy of 2.57 eV.
The T2(1) state at 2.71 eV arises from two
major transitions (Table ) localized mainly on the Re2-nicotinate moiety that is represented
by complex 2 with a T1(2) energy
of 2.72 eV.
Figure 6
Calculated singlet ground state (SGS), vertical triplet excited
state (TN), and lowest-lying triplet state (LLTS) energies
of complexes 1–3 in acetonitrile
solvent (left). Spatial distributions of the molecular orbitals contributing
to the TN transitions plotted at the isovalue of 0.03 au
(right). Red and green isosurface colors denote + and – nodes,
respectively (EEm = experimental emission
energy).
Calculated singlet ground state (SGS), vertical triplet excited
state (TN), and lowest-lying triplet state (LLTS) energies
of complexes 1–3 inacetonitrile
solvent (left). Spatial distributions of the molecular orbitals contributing
to the TN transitions plotted at the isovalue of 0.03 au
(right). Red and green isosurface colors denote + and – nodes,
respectively (EEm = experimental emission
energy).Upon geometry optimization, the dimer LLTS converges on the Re2-nicotinate-localized
state (Figure ) that
is close in both energy and character to the LLTS of complex 2. The LLTS of complexes 1 and 2 undergo comparable energy stabilization of 0.7–0.8 eV relative
to the respective T2(1) and T1(2) states, as highlighted with dotted lines in Figure and listed in Tables and . The dimer T1(1)
state at 2.64 eV that is localized on the Re1-acetate moiety represented
by complex 3 is unstable, and it is neither the LLTS
nor an emitting state. Complex 3 undergoes a more substantial
stabilization (highlighted with a dotted line) of 0.26 eV upon LLTS
geometry optimization relative to the T1(3) state (Tables and ). The experimental emission
energies (Table )
are shown in Figure to highlight that these are consistently lower than those of the
LLTS by 0.40–0.45 eV.In the emitting LLTS of the dimer, the Re1–Re2 distance
is shortened to 9.30 Å (Table ) and the electron spin density is localized on the
Re2-(phen) moiety (Figure ). The unusual emission behavior of the dimer arises from
the presence of two Re(I)coordination sites that support long-distance
charge transfer and charge separation as well as the presence of the
bridging isonicotinate ligand. The geometry optimization results clearly
show that the LLTS energies of the dimer and complex 2 are not only closely aligned and but also higher than those of the
LLTS of complex 3. The emitting state of the dimer is
stabilized effectively by the bridging or transport orbitals HOMO–8
and HOMO–3 (Figure ) that are partially localized on the nicotinate moiety between
the Re1 and Re2 centers. Understanding the unusual emission behavior
of this dimer would be useful for the design of improved photosensitive
dyes as part of thin-film photoelectrochemical solar cells.
Conclusions
In conclusion, we have described the synthesis of a rhenium(I)
dimer and its model monomers in which the dimer, [fac(CO)3(phen)Re-N(py)COORe(phen)fac(CO)3]+, consists of two components, [fac(CO)3(phen)Re-N(py)]+ and [CH3COORe(phen)fac(CO)3], but exhibits absorption and emission
properties different from those of the model monomers. The pyridine-
and acetate-containing monomers emit at 580 and 650 nm, respectively,
in acetonitrile. Rather than emitting at a lower energy exhibited
by the acetate-bonded monomer, the dimer emits at a higher energy
(570 nm) exhibited by the nitrogen-bonded component. Computational
studies employed to determine the reason for this unexpected and unusual
behavior indicate that the emitting state of the dimer complex 1 is stabilized as the LLTS at an energy close to that of
complex 2 due to its long-distance charge transfer character.
The excited state of the dimer that is localized on the Re1-acetate
moiety represented by the model complex 3 is unstable
and not emitting. The large distance between the Re-chromophores,
the participation of molecular orbitals localized on the bridging
ligand, and the high contribution of long-range charge transfer transitions
provide spatioenergetic separation of the two chromophores in the
dimer and the respective SGS and LLTS.The computational studies also yield optimized geometries and SES’s
in agreement with the crystal structure determinations and absorption
spectra, respectively. In addition, the molecular orbitals, spin densities,
and charges corroborate to providing a detailed interpretation of
the absorption and emission properties of the dimer complex 1 with respect to the model complexes 2 and 3. The correlated computational and experimental results provide
insights into the unusual emission behavior of the dimer and mechanism
of stabilization of the emitting state at high energy. These insights
are valuable for improving the design of photosensitive dyes, which
are important components of photoelectrochemical solar cells. The
complex emission behavior of the dimer would be attractive for a complete
active space self-consistent field (CASSCF) study that would account
for spin–orbit coupling.
Experimental Section
Materials
Rhenium(I) pentacarbonyl chloride, silver
trifluoromethanesulfonate, and IR-grade potassium bromide were purchased
from Aldrich. Diethyl ether, HPLC-grade methanol, and optima-grade
acetonitrile were purchased from Fisher Scientific. Absolute ethanol
was obtained from AAPER. The solvents, methanol, hexanes, and acetonitrile
were obtained from Fisher. The compound 1,10-phenanthroline (phen)
was obtained from GFS. Deuterated solvents, CDCl3, CD3OD, and (CD3)2S=O, were obtained
from Cambridge Isotopes. Diethyl ether, HPLC-grade methanol, methylene
chloride, hexanes, and optima-grade acetonitrile for UV–visible
spectral determinations were purchased from Fisher Scientific. Acetonitrile
was used as solvent for absorption and emission studies. Electrochemical
grade tetrabutylammonium hexafluorophosphate was purchased from Southwestern
Analytical. A ferrocene standard used in electrochemical studies was
purchased from Aldrich. Dried acetonitrile used as a electrochemical
background was contained in a Sure/Seal bottle and was purchased from
Aldrich.
Instrumentation and Physical Measurements
The IR spectra
were acquired using a Nicolet Avatar 360 FT-IR spectrophotometer.
Proton NMR spectra were obtained using a Varian Inova 400 FT-NMR spectrometer.
Elemental (C, H, and N) analysis was performed by Columbia Analytical
Services, Tucson, Arizona.An EG&G PAR Model 263A potentiostat/galvanostat
was used to obtain the cyclic and differential-pulse voltammograms.
The measurements were carried out in a typical H-cell using a platinum-disc
working electrode, platinum-wire counter electrode, and Ag/AgNO3 reference electrode in dichloromethane. The supporting electrolyte
used was 0.1 M tetrabutylammonium hexafluorophosphate (TBAPF6). Ferrocene was added as the reference. Absorption profile and extinction
studies were carried out using a Shimadzu UV-2550 spectrophotometer.
All solution samples were prepared using spectral grade acetonitrile
or freshly distilled butyronitrile.Emission spectra, excitation spectra, and emission lifetimes were
obtained using a FL3-2iHR Nanolog spectrometer from Horiba Jobin Yvon
Technologies. Solutions with an absorbance of ∼0.1 at the λmax of each complex inbutyronitrile were placed in Pyrex tubes
(5 mm in o.d. and 3 mm in i.d.) and degassed by freeze–pump–thaw.
After the final degassing, the glassy samples were placed in a Dewar
located in the cavity of the spectrometer and maintained at 77 K during
measurements. Emission spectra were collected at the λmax of the MLCT bands; excitation spectra were obtained at the emission
maximum for each compound. A NanoLED-460 pulsed diode light source
was used in all lifetime decay determinations. In this case, the excitation
wavelength used was set to 457 nm, the absorption maximum for the
NanoLED-460 light source. Emission curve fitting was performed using
the Origin Pro 8 program via non-linear curve-fitting modes.
Computational Technique
The combination of Becke’s
three-parameter hybrid functional, a non-local exchange term of Becke,
and the local correlation term of Vosko, Wilk, and Nusair (VWN)[48] (as in B3LYP) with the non-local correlation
of Perdew, Burke, and Ernzerhof (PBE)[49] (as in PBE0) implemented in the Gaussian 16 computational software
suite[50] was employed and referred in the
text as B3PBE. This functional was found to produce optimized metal–ligand
distances and singlet excited states in good agreement with PBE0 and
B3LYP functionals, respectively, as well as with experimental X-ray
diffraction and absorption spectra.[51] The
long-range-corrected version of B3LYP implemented in the CAM-B3LYP
functional was also employed.[52]The
geometry optimization was conducted using the conductor-like polarizable
continuum model (CPCM) for solvation in acetonitrile solvent.[53,54] The electronic singlet ground state (SGS) and lowest-lying triplet
state (LLTS) for each complex were fully optimized using restricted
singlet and unrestricted triplet B3PBE’s, respectively. After
each geometry optimization, the second-order force constant matrix
was calculated to confirm that the optimized geometry was the true
minimum on the potential energy surface. The initial structures were
taken from the X-ray diffraction structure determinations.For excited-state calculations, the tandem of the non-equilibrium
TD-DFT[55,56] and CPCM methods was employed as implemented
in Gaussian 16 software.[50] Eighty singlet
excited-states were computed for the dimer complex and 40 for each
of the monomer complexes in acetonitrile solvent based on the respective
optimized SGS geometries in acetonitrile solvent. Also,
10 triplet excited states were computed for each complex based on
the respective optimized SGS geometries in acetonitrile solvent. The excited states were calculated using a linear response
form and a self-consistent reaction field around the solute employed
by the tandem TD-DFT and CPCM approach.[57,58] The excited-state
energies calculated using TD-DFT/CPCM were known to exhibit a linear
correlation with experimental UV–vis spectra as we[32,51,59] and others have shown.[60−62]The all-electron triple-ζ def2-TZVP basis set was applied
for H, C, N, and O atoms.[63,64] This basis set performs
better than most of the 6-311G series basis sets.[65] The quadruple-ζ QZV effective core potential and
quadruple-ζ QZVP (def2-QZVP) basis set were used for the Re
atom core and valence shells, respectively.[63,64] This combination of basis sets was referred in the text as TZVP-QZV-P.
GaussView 6.0 visualization software was used to generate the molecular
orbital and spin density isosurfaces.[66]
Preparation of Compounds
{[Re(phen)(CO)3]2(isonic)}(CF3SO3) (1)
Re(phen)(CO)3Cl (0.12 g, 0.25 mmol) was added to a clean 100 mL round-bottom flask
containing AgCF3SO3 (0.05 g, 0.19 mmol), a stir
bar, and 50 mL of absolute ethanol. This solution was allowed to reflux
for 6 h at room temperature. At the end of the reflux, the round-bottom
flask was removed from the condenser, and the solution was vacuum-filtered
to remove the silver chloride. The yellow filtrate was transferred
to a clean 100 mL round-bottom flask containing a stir bar and isonicotinic
acid (0.072 g, 0.58 mmol). This mixture was allowed to reflux overnight
under nitrogen gas. At the end of the reflux, the round-bottom flask
was removed from the condenser and placed on a rotary evaporator to
remove some of the solvent. A glass stopper was placed on the flask,
which was then stored in the freezer overnight. It was then removed
from the freezer and allowed to reach room temperature at which point
yellow crystals started to form. These crystals were isolated and
stored for characterization.Color: light yellow, 82.0% anal.
calcd for n class="Gene">Re2C37H20N5O11SF3·3H2O: C, 36.24; H, 2.12; N,
5.71. Found: C, 36.89; H, 2.13; N, 5.79. IR (KBr pellet, cm–1): (CO) 2028 sh, 1915 sh; 1H NMR (DMSO, 300 MHz): (phen)
δ ppm 8.03 (q, 2H, J = 5.1 Hz), 8.15 (q, 2H, J = 5.1 Hz), 8.22 (s, 2H), 8.25 (s, 2H), 8.93 (td, 4H J = 6.6, 1.5 Hz), 9.38 (dd, 2H J = 5.1,
1.8 Hz), 9.58 (dd, 2H, J = 5.1, 1.2 Hz); py, 6.79
(d, 2H, J = 6.6 Hz), 8.18 (d, 2H, J = 6.6 Hz).
Preparation of [Re(phen)(CO)3(4-COOCH3-py)](PF6) (2)
To a clean 100 mL
round-bottom flask equipped with a stir bar, Re(phen)(CO)3Cl (0.25 g, 0.50 mmol) and AgCF3SO3 (0.13 g,
0.50 mmol) were added along with 20 mL of ethanol. This solution was
allowed to reflux for 12 h under nitrogen gas. After refluxing for
roughly 2 h, a gray AgCl precipitate was present. At the end of the
reflux, the round-bottom flask was removed from the condenser, and
the solution was vacuum-filtered to remove the silver chloride. The
yellow filtered solution was transferred to a clean 100 mL round-bottom
flask with a stir bar and methyl isonicotinate (100 μL, 1.6
equiv). This solution was allowed to reflux overnight under nitrogen
gas. The solution remained yellow during reflux. To the reflux solution
cooled to room temperature, a solution of NH4PF6 in water was added, and the mixture was stirred at room temperature
for 5–10 min. At the end of 5–10 min, the flask was
placed on a rotary evaporator, and the solution was condensed to 2
mL and placed in the freezer overnight. The product formed was vacuum
filtered and stored for characterization.Color: light yellow,
78.0%. anal. calcd for n class="Chemical">ReC23H15O8N3F3S: C, 36.07; H, 2.05; N, 5.74. Found: C,
35.89; H, 2.14; N, 5.6; IR (KBr pellet, cm–1): (CO)
2018 sh, 1932 sh, 1732. 1H NMR (DMSO, 400 MHz): (phen)
δ ppm 8.30 (dd, 2H, J = 8.8, 5.2 Hz), 8.65
(s, 2H), 9.08 (dd, 2H, J = 6.4, 1.6 Hz), 9.72 (dd,
2H, J = 6.4, 1.6 Hz), py, 7.62 (d, 2H, J = 6.4 Hz), 8.65 (d, 2H, J = 6.4 Hz), 3.76 (s, 3H,
CH3).
Re(phen)(CO)3(OAc) (3)
To a
clean 100 mL round-bottom flask containing 20 mL of ethanol and a
stir bar, Re(phen)(CO)3Cl (0.20 g, 0.41 mmol) and AgCF3SO3 (0.105 g, 0.41 mmol) were added. This solution
was allowed to reflux for 8 h under nitrogen gas. After refluxing
for roughly 2 h, a gray AgCl precipitate was present. At the end of
the reflux, the round-bottom flask was removed from the condenser,
and the solution was vacuum-filtered to remove the silver chloride.
The yellow filtrate was transferred to a clean 100 mL round-bottom
flask with a stir bar and tetrabutylammonium acetate (0.094 g, 0.31).
The solution was allowed to reflux overnight under nitrogen gas. At
the end of the reflux, the round-bottom flask was removed from the
condenser and placed on a rotary evaporator to remove the solvent.
The remaining residue was purified on a silica gel chromatography
column (5:95 CH3OH:CH2Cl2) affording
a yellow solid.Color: light yellow, 84.0% anal. calcd for n class="Chemical">ReC17H11O5N2: C, 40.07; H, 2.16;
N, 5.50 Found: C, 40.00; H, 2.15; N, 5.51. IR (KBr pellet, cm–1): (CO) 2018 sh, 1932 sh, 1732; 1H NMR
(DMSO): (phen) δ ppm 7.85 (q, 2H, J = 2.8 Hz),
8.00 (s, 2H), 8.27 (s, 2H), 8.52 (dd, 1H, J = 6.4
1.6 Hz), 9.53 (dd, 1H, J = 5.2, 2.0 Hz), CH3 1.44 (s, 3H).
Authors: Angelo J Amoroso; Michael P Coogan; Jennifer E Dunne; Vanesa Fernández-Moreira; Jacob B Hess; Anthony J Hayes; David Lloyd; Coralie Millet; Simon J A Pope; Craig Williams Journal: Chem Commun (Camb) Date: 2007-06-20 Impact factor: 6.222
Authors: Stanislav R Stoyanov; John M Villegas; Arvin J Cruz; Loranelle L Lockyear; Joseph H Reibenspies; D Paul Rillema Journal: J Chem Theory Comput Date: 2005-01 Impact factor: 6.006