Dmitry Yu Aleshin1, Igor Nikovskiy1,2, Valentin V Novikov1,3, Alexander V Polezhaev1,2, Elizaveta K Melnikova1,4, Yulia V Nelyubina1,2,3. 1. A.N. Nesmeyanov Institute of Organoelement Compounds, Russian Academy of Sciences, Vavilova Str., 28, 119991 Moscow, Russia. 2. Bauman Moscow State Technical University, 2nd Baumanskaya Str., 5, 105005 Moscow, Russia. 3. Moscow Institute of Physics and Technology, Institutskiy per., 9, 141700 Dolgoprudny, Russia. 4. Lomonosov Moscow State University, Leninskiye Gory, 1-3, 119991 Moscow, Russia.
Abstract
Here, we report a combined study of the effects of two chemical modifications to an N,N'-disubstituted bis(pyrazol-3-yl)pyridine (3-bpp) and of different solvents on the spin-crossover (SCO) behavior in otherwise high-spin iron(II) complexes by solution NMR spectroscopy. The observed stabilization of the low-spin state by electron-withdrawing substituents in the two positions of the ligand that induce opposite electronic effects in SCO-active iron(II) complexes of isomeric bis(pyrazol-1-yl)pyridines (1-bpp) was previously hidden by NH functionalities in 3-bpp precluding the molecular design of SCO compounds with this family of ligands. With the recent SCO-assisting substituent design, the uncovered trends converged toward the first iron(II) complex of N,N'-disubstituted 3-bpp to undergo an almost complete SCO centered at room temperature in a less polar solvent of a high hydrogen-bond acceptor ability.
Here, we report a combined study of the effects of two chemical modifications to an N,N'-disubstituted bis(pyrazol-3-yl)pyridine (3-bpp) and of different solvents on the spin-crossover (SCO) behavior in otherwise high-spin iron(II) complexes by solution NMR spectroscopy. The observed stabilization of the low-spin state by electron-withdrawing substituents in the two positions of the ligand that induce opposite electronic effects in SCO-active iron(II) complexes of isomeric bis(pyrazol-1-yl)pyridines (1-bpp) was previously hidden by NH functionalities in 3-bpp precluding the molecular design of SCO compounds with this family of ligands. With the recent SCO-assisting substituent design, the uncovered trends converged toward the first iron(II) complex of N,N'-disubstituted 3-bpp to undergo an almost complete SCO centered at room temperature in a less polar solvent of a high hydrogen-bond acceptor ability.
Spin-crossover
(SCO) complexes[1] have
been actively sought in the last few decades to create new materials
with switchable magnetic, optical, mechanical, and polyfunctional
properties.[2,3] They use the ability of a transition-metal
ion to reversibly switch between two spin states—low spin (LS)
and high spin (HS)—under an applied physical or chemical stimulus.[1] Changes in temperature or pressure,[1] light irradiation,[4] chemical transformations, or noncovalent interactions[5] may cause an abrupt hysteretic[6,7] SCO
in solids, mostly of iron(II) complexes with a (pseudo)octahedral
coordination by N-heterocyclic donor ligands,[8,9] or a gradual incomplete SCO in solutions. Both behaviors are exploited
in displays,[10] switches,[11] memory devices,[12] sensors[13−16] for detection of various stimuli and analytes, thermometers[17,18] and contrast agents[19] in magnetic resonance
imaging, etc.[2,3]For these applications,
an SCO centered around room temperature[5] is often preferred that can be induced at the
single-molecule level by molecular design. The latter relies on a
good control of SCO temperatures by chemical modifications to the
ligands achieved in solutions of SCO compounds[20] with no contribution from crystal packing or other crystal-related
effects, such as polymorphism. Of various techniques suited for the
purpose,[21,22] the method of choice[23] is often NMR spectroscopy[20] that
probes an SCO by the Evans method.[24] As
a solution-state alternative to magnetometry, the Evans method[24] measures magnetic susceptibility of a compound
by comparing chemical shifts of an inert substance in NMR spectra
collected simultaneously from the solution that contains the compound
in an appropriate solvent and the one that contains only the solvent.
It, however, requires pure solutions of known concentration with no
side-products or chemical transformations occurring during the measurement
to provide results within a claimed error of 5–10%.[25] Instead of or in combination with the Evans
method, various approaches[26−29] to the analysis of NMR chemical shifts[30] are sometimes used to quantify the spin state
evolution in the presence of diamagnetic[23] or even paramagnetic[31,32] compounds. Such studies allowed
identifying a thermally induced SCO centered at[14,29,33−38] or slightly above[39,40] room temperature in solutions
of few coordination compounds. There are, however, fewer examples
of an SCO that is almost complete[31,34,37,38] in the accessible temperature
range (such as accessed in a large series of different solvents[38] or followed by UV–vis spectroscopy[41,42] and SQUID-magnetometry[43]).In our
search for SCO complexes of N,N′-disubstituted
bis(pyrazol-3-yl)pyridines (3-bpp)[32,44−46] devoid of NH groups close to the coordinating nitrogen
atoms that preclude[47−51] their “truly molecular” design,[20] a family of SCO-active complexes was obtained[45,46] by a counterintuitive[20] SCO-assisting
ligand design with ortho-functionalized N-phenyl
groups (Scheme ).[44] Of them, ligand L with dichlorophenyl N-substituents and hydroxyl groups in the fifth position
of the pyrazol-3-yl moiety produced the thermally induced SCO with
the highest midpoint temperature of 270 K in a solution.[44]
Scheme 1
Synthesis of Ligands L
To bring this SCO closer to room temperature, an electron-withdrawing
substituent such as a p-cyanophenyl group introduced
into the para-position of the pyridyl moiety of the same ligand may
help. Based on “structure–property” relations
for iron(II) complexes of isomeric bis(pyrazol-1-yl)pyridines (1-bpp)[52] and other pyridine-based ligands,[43] it should strengthen the ligand field and thereby
stabilize the LS state of the iron(II) ion, shifting the SCO to higher
temperatures. The proposed modification to N,N′-disubstituted 3-bpp (Chart ) allowed designing an almost complete SCO
centered at room temperature that can be followed by NMR spectroscopy
using two different solvents;[38] an additional
motivation was to probe the solvent effect on the SCO behavior of
otherwise HS[20,53−57] complexes.
Chart 1
Ligands in This Study: L,
4-(2,6-Bis(1-(2,6-dichlorophenyl)-5-hydroxy-1H-pyrazol-3-yl)pyridin-4-yl)benzonitrile,
and L, 4-(2,6-Bis(5-tert-butyl-1-(2,6-dichlorophenyl)-1H-pyrazol-3-yl)pyridin-4-yl)benzonitrile; L, 3,3′-(Pyridine-2,6-diyl)bis(1-(2,6-dichlorophenyl)-1H-pyrazol-5-ol), Was Reported Earlier[44]
Another option for SCO tuning
through molecular design,[20] which was mastered
for iron(II) complexes of
1-bpp,[52] is functionalization at the fifth
position of the pyrazol-3-yl moiety. It is also explored here by substituting
the above electron-withdrawing hydroxyl groups in L (as gauged by Hammet[58] constant σm)[52] for substituents
with an opposite electronic effect and no hydrogen-bonding ability,
the t-butyl groups (Chart ). We expected the resulting trends in the SCO behavior to
reconcile contradictory results[20] of such
a modification to the 3-bpp ligands in iron(II)[20,45,59] (and cobalt(II)[32]) complexes.
Results and Discussion
The target N,N′-disubstituted
3-bpp (L) were synthesized by
a previously reported[44] one-step cyclization
of 2,6-dichlorophenylhydrazine[44] with diethyl
3,3′-(4-(4-cyanophenyl)pyridine-2,6-diyl)bis(3-oxopropanoate)
or 4-(2,6-bis(4,4-dimethyl-3-oxopentanoyl)pyridin-4-yl)benzonitrile,
both resulted from Claisen condensation of diethyl 4-(4-cyanophenyl)pyridine-2,6-dicarboxylate[60] with ethyl acetate or pinacolone (Scheme ). Mixing any of them with
iron(II) tetrafluoroborate in methanol produced inseparable mixtures
of paramagnetic compounds as identified by NMR spectroscopy of the
appropriate solutions. This implies the coordination of both the tridentate
heterocyclic core and of the p-cyanophenyl group,
as the coordination by only the p-cyanophenyl group
would stabilize the diamagnetic LS state of the iron(II) ion.To obtain the target complexes [Fe(L)2](BF4)2, an alternative
synthetic pathway was used that included the formation of an intermediate
product [Fe(L)2]Cl2 by the reaction of L with anhydrous iron(II) chloride in methanol and a subsequent addition
of solid NaBF4 to this solution (Scheme ).
Scheme 2
Synthesis of the Complexes [Fe(L)2](BF4)2
The resulting violet crystals
were confirmed by X-ray diffraction
to belong to the complexes [Fe(L)2](BF4)2 (Figure ). The Fe–N bond lengths[61] and the shape of the coordination polyhedra[62] at 120 K (Table ) were typical of the iron(II) ion in a N6-coordination
environment of 3-bpp ligands[57] that adopts
the LS state. The latter was also hinted by the distinct red color
of the crystals[1] retained upon warming
to room temperature, as they should turn yellow in an event of an
SCO to the HS state of an iron(II) complex of 3-bpp.[32,44−46] However, the quality of the crystals was too low
to perform an X-ray diffraction study for [Fe(L)2](BF4)2 at this
temperature. Given a general tendency of N,N′-disubstituted 3-bpp to produce HS complexes,[20,53−57] it may be a sign of a thermally induced SCO that is “blocked”
by crystal packing effects.[45,46]
Figure 1
General view of the cations
in (a) [Fe(L)2](BF4)2 and (b)
[Fe(L)2](BF4)2 as obtained from X-ray
diffraction at 120 K. Minor component of the disordered p-cyanophenyl
groups, second symmetry-independent cation in [Fe(L)2](BF4)2, and hydrogen atoms except those of OH groups
in [Fe(L)2](BF4)2 are omitted for clarity. Atoms are shown as
anisotropic displacement ellipsoids (p = 30%), and
only the labels of heteroatoms are given.
Table 1
Selected Geometric Parametersa as Obtained from X-ray Diffraction at 120 K for
[Fe(L)2](BF4)2
parameter
[Fe(LOH)2](BF4)2
[Fe(Lt-Bu)2](BF4)2b
Fe–NPy (Å)
1.915(8)–1.917(8)
1.891(11)–1.935(10)
Fe–NPz (Å)
1.975(7)–2.012(8)
2.011(11)–2.049(11)
θ (deg)
89.99(7)
89.65(11) [89.93(10)]
ϕ (deg)
179.1(3)
179.1(4) [179.6(4)]
S(Oh)
2.425
2.351 [2.461]
S(ebcT)
12.897
13.142
[13.464]
θ is the “twist”
angle between the two least-squares planes of 3-bpp ligands; ϕ
is the “rotation” angle NPy–Fe–NPy; S(Oh) and S(ebcT) are octahedral and edge-bicapped
tetrahedral[62] continuous shape measures,
respectively.
In brackets,
the values for the
second symmetry-independent cation in [Fe(L)2](BF4)2 are given.
General view of the cations
in (a) [Fe(L)2](BF4)2 and (b)
[Fe(L)2](BF4)2 as obtained from X-ray
diffraction at 120 K. Minor component of the disordered p-cyanophenyl
groups, second symmetry-independent cation in [Fe(L)2](BF4)2, and hydrogen atoms except those of OH groups
in [Fe(L)2](BF4)2 are omitted for clarity. Atoms are shown as
anisotropic displacement ellipsoids (p = 30%), and
only the labels of heteroatoms are given.θ is the “twist”
angle between the two least-squares planes of 3-bpp ligands; ϕ
is the “rotation” angle NPy–Fe–NPy; S(Oh) and S(ebcT) are octahedral and edge-bicapped
tetrahedral[62] continuous shape measures,
respectively.In brackets,
the values for the
second symmetry-independent cation in [Fe(L)2](BF4)2 are given.To confirm that there is indeed an SCO tunable by the proposed
modifications to the 3-bpp ligand, the spin state of the complexes
[Fe(L)2](BF4)2 was probed in a solution by the Evans technique.[24] This approach in variable-temperature NMR spectroscopy
is a method of choice[20] in molecular design
of SCO compounds. The 1H NMR spectra were collected from
DMF-d7 solutions, as both complexes are
readily soluble in this solvent and do not decompose upon heating/cooling
(Figure S1). The latter is a prerequisite
for accurately measuring the magnetic susceptibility with the Evans
method.[24]At room temperature (Figure S1), the 1H NMR spectra show
sets of seven paramagnetically shifted
signals expected for [Fe(L)2](BF4)2 and [Fe(L)2](BF4)2. Upon heating to 365 K, the highest temperature accessible
due to the solvent evaporation from the NMR tube and a limitation
of the spectrometer, the observed signals of [Fe(L)2](BF4)2 broaden
and shift further toward the paramagnetic region. This behavior is
in contrast to a linear (Curie) dependence of the paramagnetic chemical
shifts on the inverse temperature expected for the compounds in a
pure spin state,[30,63] such as one observed for [Fe(L)2](BF4)2 above room temperature. However,
cooling the DMF-d7 solutions of both complexes
to 230 K causes the chemical shifts to converge rapidly ([Fe(L)2](BF4)2) or sluggishly ([Fe(L)2](BF4)2) toward the diamagnetic region (Figure S1), implying[26] the thermal population of
the diamagnetic LS state.The magnetic susceptibility measured
by the Evans method[24] provides another
piece of evidence for a sluggish
and a more abrupt SCO in these solutions (Figure ). In the temperature range 230–365
K, the χT value gradually decreases by 1 cm3/mol K in the case of [Fe(L)2](BF4)2 and drops from 2.9 to 0.4 cm3/mol K in the case
of [Fe(L)2](BF4)2. An unexpectedly high magnetic susceptibility
of the former complex above room temperature, which exceeds the typical
value for the HS iron(II) ion (3.5 cm3/mol K)[33,38,64] beyond the 5–10% error
of the Evans method,[25] may arise from the
presence of a paramagnetic side product that has a fast relaxation
in the NMR timescale or is an inorganic species and thus does not
appear in the NMR spectrum.
Figure 2
Variable-temperature magnetic susceptibility
data for the solutions
of [Fe(L)2](BF4)2 (black squares) and [Fe(L)2](BF4)2 (black circles) in DMF-d7 according to the Evans method. The lines correspond to the best
fit by a regular solution model.[30]
Variable-temperature magnetic susceptibility
data for the solutions
of [Fe(L)2](BF4)2 (black squares) and [Fe(L)2](BF4)2 (black circles) in DMF-d7 according to the Evans method. The lines correspond to the best
fit by a regular solution model.[30]As a result, thermodynamic parameters of the SCO
in [Fe(L)2](BF4)2 (Table ) are typical
of iron(II) complexes of N,N′-disubstituted
3-bpp,[44,46] while those in [Fe(L)2](BF4)2 seem underestimated. They, however, still fall into
the ranges expected for SCO-active iron(II) compounds in solutions
(ΔH = 4–41 kJ/mol, ΔS = 22–146 J/mol K).[33] The corresponding
midpoint temperatures for the two complexes are 299 and 201 K (Table ). A decrease by almost
100 K following the substitution of the hydroxyl groups in [Fe(L)2](BF4)2 by the t-butyl groups in [Fe(L)2](BF4)2 agrees with the stabilization of the
HS state by an electron-donating substituent in this position of the
3-bpp ligand, as suggested in previous studies of iron(II) complexes
with N,N′-disubstituted 3-bpp.[32,45] With no interference from NH groups,[20] this effect may have the same origin as does the stabilization of
the HS state by an electron-donating substituent in the para-position
of the pyridyl moiety. The latter lowers the midpoint temperature
by stabilizing the eg level of the metal d-orbitals and
leading to a narrower t2g–eg energy gap.[20,43,52] For [Fe(L)2](BF4)2, an opposite
electronic effect of the p-cyanophenyl group shifts
the SCO observed in a solution of the complex [Fe(L)2](ClO4)2[44] (Table ) to higher
temperatures and thereby produces the SCO perfectly centered at room
temperature (22 °C).
Table 2
SCO Parameters for
[Fe(L)2](BF4)2a and [Fe(L)2](ClO4)2b from
Variable-Temperature
NMR Spectroscopy
complex
[Fe(LOH)2](BF4)2
[Fe(Lt-Bu)2](BF4)2
[Fe(L)2](ClO4)2[44]
solvent
methanol-d4
DMF-d7
ccetonitrile-d3
DMF-d7
ccetonitrile-d3
T1/2 (K)
307
[318]
299 [292]
214 [213]
201 [209]
269
ΔH (kJ/mol)
20.2 [29.5]
19.4 [24.8]
23.6 [15.6]
10.9 [21.5]
24.2
ΔS (J/mol K)
65.9 [92.5]
64.8 [85.1]
110.4 [73.0]
54.6 [102.5]
89.9
Thermodynamic
parameters are obtained
by fitting the Evans data by the regular solution model (Table S1 of the Supporting Information);[30] those obtained by fitting the chemical shifts
with the first-order temperature-dependent Curie constants[37] (Tables S2–S5 of the Supporting Information) are given in brackets.
The values were obtained by fitting
the chemical shifts by the regular solution model.[44]
Thermodynamic
parameters are obtained
by fitting the Evans data by the regular solution model (Table S1 of the Supporting Information);[30] those obtained by fitting the chemical shifts
with the first-order temperature-dependent Curie constants[37] (Tables S2–S5 of the Supporting Information) are given in brackets.The values were obtained by fitting
the chemical shifts by the regular solution model.[44]The latter
allowed us to follow this, almost complete SCO by NMR
spectroscopy in dimethylformamide (DMF) (Figure ). To widen the accessible temperature range
of the NMR experiment, another solvent (methanol-d4) was used, which is a typical strategy in SCO research.[38] Of many different solvents other than DMF, only
methanol provides good solubility of [Fe(L)2](BF4)2 needed
to obtain accurate Evans data.[25] For the
same reason, acetonitrile was chosen for [Fe(L)2](BF4)2 to resolve the above issue with DMF (Figure ). The stability of the complexes
in these solvents was confirmed by electrospray ionization-mass spectrometry
(ESI-MS) spectra that contained intense signals of [Fe(L)2]2+ ions and minor signals of [Fe(L)2BF4]+ or [Fe(L)2-H]+ ions (Figure S2 of the Supporting Information) and were the same for freshly
prepared samples and those kept for a long time. An additional motivation
for using different solvents was to probe the solvent effect on the
SCO behavior of [Fe(L)2](BF4)2. This was not attempted before for
complexes of N,N′-disubstituted
3-bpp, as none of them were SCO-active[20,53−57] until very recently.[44]The 1H NMR spectra collected from [Fe(L)2](BF4)2 in methanol-d4 and [Fe(L)2](BF4)2 in acetonitrile-d3 show sets of 5 and
7 paramagnetically shifted signals (Figure S3 of the Supporting Information). Two
signals of [Fe(L)2](BF4)2 disappear in the solution owing to
the fast exchange of the proton of the OH group of the ligand L with the hydroxyl deuterium atom
of methanol-d4 and a tautomeric transfer
of the latter to the pyrazolyl moiety of L.[65]The changes in
these spectra with temperature are very similar
to those occurring in DMF-d7. Cooling
the methanol-d4 solution of [Fe(L)2](BF4)2 causes the chemical shifts to rapidly converge toward the
diamagnetic region (Figure S3) in the violation
of the Curie law. On the other hand, the same (anti-Curie) behavior
for [Fe(L)2](BF4)2 in acetonitrile-d3 is observed below 265 K. This is also true
for the variable-temperature magnetic susceptibility measured by the
Evans method (Figure ). At the highest temperatures of 330 and 345 K accessible in methanol-d4 and acetonitrile-d3, the complexes [Fe(L)2](BF4)2 and [Fe(L)2](BF4)2 feature the χT values of 2.2 and 3.9 cm3/mol K, respectively. High magnetic susceptibility of [Fe(L)2](BF4)2 in acetonitrile-d3, however, arises from the presence of the free ligand identified
by appropriate signals in ESI-MS spectra (Figure S2 of the Supporting Information) and signals in the NMR spectra
(Figures S4 and S5 of the Supporting Information);
those were absent in DMF-d7. Upon cooling
these solutions to 200 and 235 K, the χT values
decrease to 0.2 and 3.1 cm3/mol K, thus confirming an almost
complete SCO occurring for [Fe(L)2](BF4)2 in the temperature range
200–360 K and an onset of the SCO at 265 K for [Fe(L)2](BF4)2.
Figure 3
Variable-temperature magnetic susceptibility
data for the solution
of [Fe(L)2](BF4)2 in methanol-d4 (red
squares) and DMF-d7 (black squares) and
for the solution of [Fe(L)2](BF4)2 in acetonitrile-d3 (blue circles) and
DMF-d7 (black circles) according to the
Evans method. The lines correspond to the best fit by a regular solution
model.[30] For HS state populations, see Figure S6 of the Supporting Information.
Variable-temperature magnetic susceptibility
data for the solution
of [Fe(L)2](BF4)2 in methanol-d4 (red
squares) and DMF-d7 (black squares) and
for the solution of [Fe(L)2](BF4)2 in acetonitrile-d3 (blue circles) and
DMF-d7 (black circles) according to the
Evans method. The lines correspond to the best fit by a regular solution
model.[30] For HS state populations, see Figure S6 of the Supporting Information.The thermodynamic parameters of the SCO in these
solvents are more
consistent between the two complexes (Table ) and with other complexes of N,N′-disubstituted 3-bpp.[44,46] The resulting midpoint temperatures of 307 and 214 K for [Fe(L)2](BF4)2 and [Fe(L)2](BF4)2 mirror the same
electronic effect of the substituents in the pyridyl and pyrazol-3-yl
moieties on the SCO behavior as identified in DMF but also show its
solvent dependence (Figure ). For [Fe(L)2](BF4)2, more polar methanol (if judged by
Reichardt’s parameters[66] of solvent
polarity) shifts the SCO toward higher temperatures, although an inverse
trend was previously observed[38] for an
iron(II) complex of unsubstituted 3-bpp, [Fe(3-bpp)2](BF4)2. Such a difference between the compounds with
the same tetrafluoroborate anion and in the same solvents may arise
from the OH functionalities in the ligand L and/or NH functionalities in 3-bpp that tend to form
hydrogen bonds known to affect the spin state of the iron(II) complexes.[47−51]The ligand L, however, has no hydrogen-bonding ability. The difference
in the midpoint temperatures between DMF and acetonitrile solutions
of [Fe(L)2](BF4)2 (13 K) is the same
as in the above iron(II) complex of unsubstituted 3-bpp (13 K)[38] but of the opposite sign, with more polar acetonitrile
stabilizing the LS state and thus shifting the SCO toward higher temperatures.
The gap of 13 K was the largest one among five different solvents
excluding water[38] that were probed for
[Fe(3-bpp)2](BF4)2. Such a study
resulted in a positive correlation of the midpoint temperature with
their basicity and hydrogen bond acceptor ability gauged by the parameter
of Kamlet and Taft.[67] For [Fe(L)2](BF4)2 and [Fe(L)2](BF4)2, however, the SCO
is consistently observed at higher temperatures in more polar solvents
with a lower hydrogen-bond acceptor ability, such as methanol.As the interpretation of these trends may be affected by the ambiguous
Evans data for the complex [Fe(L)2](BF4)2 (Figure ), an alternative
approach in NMR spectroscopy was used that is known to produce accurate
estimates of thermodynamic[28−30,37,40,63,68,69] parameters of an SCO
even in the presence of various admixtures in a solution.[23,31,32] It is based on the analysis[26−29] of the temperature behavior of chemical shifts[30] that only requires an assignment of at least some of the
signals in the variable-temperature NMR spectra; those are routinely
collected as a side-product of the Evans experiment.In the 1H NMR spectra, the chemical shifts of [Fe(L)2](BF4)2 and
[Fe(L)2](BF4)2 do not follow a
linear dependence with the inverse temperature dictated by the Curie
law (Figure ), as
expected for the spin-state switching[26] experienced by the two complexes in the chosen solvents. The difference
in the chemical shifts for [Fe(L)2](BF4)2 in DMF-d7 and methanol-d4 at a temperature
of 305 K is up to 10 ppm; those are larger in DMF-d7 in an agreement with the Evans data (Figure ) that show a higher HS population
in this solvent (55 vs 49% at 305 K). For [Fe(L)2](BF4)2, however, the chemical shifts are virtually the same
in DMF-d7 and acetonitrile-d3 despite the presence of the free ligand and a different
side-product (Figure ). This observation illustrates the benefits of the analysis of chemical
shifts for quantifying the SCO over the Evans method.
Figure 4
1H NMR chemical
shifts for (a) [Fe(L)2](BF4)2 and
(b) [Fe(L)2](BF4)2 in DMF-d7 solution plotted vs 1/T. The lines correspond to the best fit of chemical shifts with the
first-order temperature-dependent Curie constants;[37] each color indicates a specific type of proton. The proton
of the OH group was excluded from the fit, as at high temperatures,
it exchanges with the protons from traces of water in the hygroscopic
DMF-d7. For other solvents, see Figure S7 of the Supporting Information.
1H NMR chemical
shifts for (a) [Fe(L)2](BF4)2 and
(b) [Fe(L)2](BF4)2 in DMF-d7 solution plotted vs 1/T. The lines correspond to the best fit of chemical shifts with the
first-order temperature-dependent Curie constants;[37] each color indicates a specific type of proton. The proton
of the OH group was excluded from the fit, as at high temperatures,
it exchanges with the protons from traces of water in the hygroscopic
DMF-d7. For other solvents, see Figure S7 of the Supporting Information.Fitting the chemical shifts with the temperature–invariant
Curie constant[29,39,70] produced unsatisfactory results (Tables S6–S9 of the Supporting Information). Indeed, the best fit for [Fe(L)2](BF4)2 in DMF-d7 still had a mean square error of 0.85. This may be because
the Curie law is applicable for ideal spin systems with no contributions
from zero-field splitting effects, low-lying excited states, or molecular
dynamics that may sometimes occur in iron(II) complexes.[27,30,37,69,71,72] Therefore,
the SCO curves (Figure S8 of the Supporting
Information and Table ) and appropriate thermodynamic parameters for [Fe(L)2](BF4)2 and [Fe(L)2](BF4)2 were obtained from
the fit with the first-order temperature-dependent Curie constants
that account for the above effects.[37] Upon
doing so, the mean square error in the best fit for [Fe(L)2](BF4)2 in DMF-d7 dropped to 0.04 (Table S3 of the Supporting
Information) and the thermodynamic parameters (Table ) became more typical of iron(II) complexes
with N,N′-disubstituted 3-bpp
ligands.[44,46]The resulting midpoint temperatures
for the two complexes differ
from those obtained from the Evans data by 1–11 K. The largest
and smallest differences between the two NMR-based methods are observed
for [Fe(L)2](BF4)2 in methanol-d4 (318
vs 307 K) and [Fe(L)2](BF4)2 in acetonitrile-d3 (213 vs 214 K), respectively. These values,
however, agree on the SCO that is centered around room temperature
for one complex and at a much lower temperature for the other (Table ). They also show
the same effect of the polarity and hydrogen bond acceptor ability
of the solvent that is opposite to the one found for [Fe(3-bpp)2](BF4)2.[38] The more polar and less associating methanol-d4 and acetonitrile-d3 shift the
SCO in solutions of [Fe(L)2](BF4)2 and [Fe(L)2](BF4)2 toward higher temperatures by 26 and 4 K, respectively.
Conclusions
A solution study of the SCO-active iron(II) complexes [Fe(L)2](BF4)2 and [Fe(L)2](BF4)2 with rationally
functionalized 3-bpp ligands (Chart ) revealed the first example of an almost complete
SCO centered around room temperature in otherwise HS[20,53−57] complexes of N,N′-disubstituted
3-bpp. This SCO was unambiguously identified by two separate approaches
in variable-temperature NMR spectroscopy, the Evans method[24] and the analysis of the NMR chemical shifts.[30] The two techniques produced qualitatively different
but consistent results (Table ) on the effect of the solvents on the observed SCO behaviors
that is opposite to the one found in a previous study[38] of the iron(II) complex [Fe(3-bpp)2](BF4)2 in various solvents. A plausible reason for
this may be the NH functionalities in the unsubstituted 3-bpp ligands
known to affect the spin state of the metal ion owing to their hydrogen
bonding ability;[47−51] however, none of the complexes of N,N′-disubstituted 3-bpp[20,53−57] were SCO-active until very recently.[44] As such complexes, [Fe(L)2](BF4)2 and [Fe(L)2](BF4)2 feature the thermally induced SCO at higher temperatures
in more polar solvents with a lower hydrogen-bond acceptor ability.By comparison to the pioneering SCO–active complex [Fe(L)2](ClO4)2[44] of the same SCO-assisting ligand design, introducing the
p-cyanophenyl group into the para-position of the pyridyl moiety in
the complex [Fe(L)2](BF4)2 effectively shifts the SCO to room
temperature. As a result, it can be largely followed by solution NMR
spectroscopy. The observed stabilization of the LS state by an electron-withdrawing
group in this position of N,N′-disubstituted
3-bpp mirrors the one occurring in iron(II) complexes with 1-bpp[52] and other pyridine-based ligands.[43]In contrast, the midpoint temperatures
of the SCO in the two complexes
[Fe(L)2](BF4)2 and [Fe(L)2](BF4)2 show the electron-donating t-butyl groups in the fifth position
of the pyrazol-3-yl moiety to strongly (by up to 100 K) favor the
HS state of the iron(II) ion. This result provides another piece of
evidence[20,32] for an opposite effect of such a modification
to the 3-bpp ligand as compared to isomeric 1-bpp.[52] To finally reconcile them, a systematic study of iron(II)
complexes with N,N′-disubstituted
3-bpp of our SCO-assisting ligand design is in progress in our group.
Experimental
Section
Synthesis
All synthetic manipulations were carried
out in air unless stated otherwise. Solvents were purchased from commercial
sources and purified by distilling from conventional drying agents
under an argon atmosphere prior to use. 2,6-Dichlorophenylhydrazine
(Scheme ) was synthesized
from commercially available 2,6-dichlroaniline using a standard diazotization
protocol with a subsequent reduction with SnCl2.[44]
Acetic acid (2.86 mL, 50 mmol) and pyrrolidine (1.64 mL, 20 mmol)
were added to a solution of 4-cyano-benzaldehyde (6.55 g, 50 mmol)
and ethyl pyruvate (11.6 mL, 150 mmol) in acetonitrile (50 mL), and
the resulting mixture was stirred at r.t. for 12 h. Then, NH4OAc (11.6 g, 150 mmol) and acetic acid (2.86 mL, 50 mmol) were added.
After 24 h of additional stirring at the same temperature, the mixture
was poured into a saturated aqueous NaHCO3 solution (5.0
mL) and extracted with ethyl acetate. The organic layers were combined,
dried over Na2SO4, filtered, concentrated, and
purified by flash column chromatography with a mixture hexane–EtOAc
(5/1) as an eluent to produce a white solid. Yield: 4.2 g (26%). 1H NMR (CDCl3, 400 MHz): δ(ppm) = 1.48 (t, 3JHH = 7.2 Hz, 6H, CH3), 4.53 (q, 3JHH = 7.2 Hz,
4H, CH2), 7.87–7.83 (m, 4H, 2-PhCN + 3-PhCN), 8.49
(s, 2H, 3-Py). Anal. calcd. for (C18H16N2O4): C, 66.66; H, 4.97; and N, 8.64. Found: C,
66.49; H, 4.81; and N, 8.58.
To a mixture of diethyl 4-(4-cyanophenyl)pyridine-2,6-dicarboxylate
(1 g, 3.12 mmol) and ethyl acetate (0.760 mL, 7.8 mmol) in dry THF
(25 mL), potassium t-butylate (0.873 g, 7.8 mmol)
was added under argon. The reaction mixture was stirred for 6 h at
r.t., and then the solvent was evaporated on a rotary evaporator.
The product was dispersed in water (30 mL), and the resulting solution
was treated with 1 M hydrochloric acid until it became acidic (pH
5) to produce a precipitate that was filtered off, washed with water,
and dried in high vacuum. The resulting yellow solid was used without
further purification. Yield: 0.942 g (74%). 1H NMR (CDCl3, 400 MHz; a mixture of diketo and keto–enol forms):
δ(ppm) = 1.20–1.37 (t + t + t, 6H, CH3), 4.13–4.32 (q + q + q + s, 6H, CH2 + CH2 diketo form), 6.45 (s, 2H, CH keto–enol
form), 7.78–7.75 (m, 3-PhCN + 4-PhCN), 8.15 (s, 1H, 3-Py, keto–enol
form), 8.29 (s, 1H, 3-Py, diketo form), 12.44 (s, OH keto–enol
form). Anal. calcd. for (C22H20N2O6): C, 64.70; H, 4.94; N, 6.86. Found: C, 64.85; H, 4.84;
N, 6.98.
To a mixture of diethyl 4-(4-cyanophenyl)pyridine-2,6-dicarboxylate
(1 g, 3.12 mmol) and pinacolone (0.962 mL, 7.71 mmol) in dry THF (25
mL), potassium t-butylate (1.04 g, 9.24 mmol) was
added under argon. The reaction mixture was stirred for 6 h at r.t.,
and then the solvent was evaporated on a rotary evaporator. The product
was dispersed in water (30 mL), and the resulting solution was treated
with 1 M hydrochloric acid until it became acidic (pH 5) to produce
a precipitate that was filtered off, washed with water, and dried
in high vacuum. The resulting yellow solid was used without further
purification. Yield: 0.863 g (64%). 1H NMR (CDCl3, 400 MHz; a mixture of dienol and keto–enol forms): δ(ppm)
= 1.06–1.10 (s + s + s, 18H, tBu), 4.42 (s,
2H, CH2 keto–enol form), 6.80 (s,
2H, CH keto–enol form), 6.94 (s, 2H, CH dienol form), 7.78–7.75
(m, 2H, 2-PhCN), 7.89–7.95 (m, 2H, 3-PhCN), 8.24 (s, 1H, 3-Py,
dienol form), 8.31 (s, 1H, 3-Py, keto–enol form), 16.04 (c,
OH dienol + keto–enol forms). Anal. calcd. for (C26H28N2O4): C, 72.20; H, 6.53; N,
6.48. Found: C, 72.47; H, 6.61; N, 6.58.
LOH
A mixture of diethyl 3,3′-(4-(4-cyanophenyl)pyridine-2,6-diyl)bis(3-oxopropanate)
(0.4 g, 0.98 mmol) and 2,6-dichlorophenylhydrazine (0.398 g, 2.25
mmol) was dissolved in 10 mL of acetic acid to give a yellow solution
that was heated to 70 °C for 8 h to produce a light-yellow precipitate.
The precipitate was filtered off, washed with acetic acid and then
with water, and dried in vacuum. The resulting white solid was used
without further purification. Yield: 0.410 g (66%). 1H
NMR (DMSO-d6, 400 MHz, Figure S9): δ(ppm) = 6.21 (s, 2H, Pz-CH), 7.58 (t, 3JH,H = 8.0 Hz, 2H, 4-Ph), 7.69
(d, 3JH,H = 8.0 Hz, 4H, 4-Ph),
7.90 (d, 3JH,H = 7.8 Hz, 2H,
2-PhCN), 8.02–8.04 (m, 4H, 2-PhCN + 3-Py), 11.79 (s, 2H, OH).
Anal. calcd. for (C30H16Cl4N6O2): C, 56.81; H, 2.54; N, 13.25. Found: C, 56.88;
H, 2.72; N, 13.27.
L
A mixture
of 4-(2,6-bis(4,4-dimethyl-3-oxopentanoyl)pyridin-4-yl)benzonitrile
(0.4 g, 0.925 mmol) and 2,6-dichlorophenylhydrazine (0.377 g, 2.127
mmol) was dissolved in 10 mL of acetic acid to give a yellow solution
that was heated to 70 °C for 8 h to produce a light-yellow precipitate.
The precipitate was filtered off, washed with DMF and then with water,
and dried in vacuum. The resulting white solid, which was poorly soluble
even in DMSO or DMF, was used without further purification. Yield:
0.535 g (81%). 1H NMR (DMSO-d6, 400 MHz, Figure S10): δ(ppm) =
1.23 (s, 18H, tBu) 7.14 (s, 2H, Pz-CH), 7.64 (t, 3JH,H = 8.5 Hz, 2H, 4-Ph), 7.74
(d, 3JH,H = 8,5 Hz, 4H, 4-Ph),
7.90 (d, 3JH,H = 8.0 Hz 2H,
2-PhCN), 8.04 (d, 2H, 2-PhCN), 8.07 (s, 2H, 3-Py). Anal. calcd. for
(C38H32Cl4N6): C, 63.88;
H, 4.51; N, 11.76. Found: C, 63.99; H, 4.67; N, 11.93.
General Procedure
for Synthesis of the Complexes [Fe(LR)2](BF4)2, LR = LOH and L
(Scheme ) The ligand L (0.157 mmol) was suspended in methanol
(15 mL) in a 50 mL Schlenk flask under argon. A solution of FeCl2 (0.0099 g, 0.0785 mmol) in dry methanol (5 mL) was added
dropwise to the resulting suspension and refluxed for 1 h. Solid NaBF4 (0.017 g, 0.157 mmol) was added to the hot solution that
was stirred for 15 min and then cooled to rt For [Fe(L)2](BF4)2, the precipitate was filtered off, recrystallized from methanol at
−10 °C, and dried in vacuum to produce a violet solid.
For [Fe(L)2](BF4)2, the unreacted ligand
was filtered off, and the methanol solution was evaporated to produce
a violet solid that was dried under vacuum without further purification.
X-ray diffraction data for single
crystals of [Fe(L)2](BF4)2 grown from methanol in air were collected
at 120 K with a Bruker APEX2 DUO CCD diffractometer, using graphite
monochromated Mo Kα radiation (λ = 0.71073 Å). Using
Olex2,[73] the structures were solved with
the ShelXT structure solution program[74] using Intrinsic Phasing and refined using least-squares minimization.
Hydrogen atoms of OH groups in [Fe(L)2](BF4)2 were located in
difference Fourier synthesis. Positions of other hydrogen atoms were
calculated, and they all were refined in the isotropic approximation
in the riding model. Severely disordered water molecules in [Fe(L)2](BF4)2, which probably resulted from keeping the solutions of these
complexes in air, have been treated as a diffuse contribution to the
overall scattering without specific atom positions by SQUEEZE/PLATON.[75] Crystal data and structure refinement parameters
are given in Table . CCDC 2102395 and 2104368 contain the supplementary crystallographic
data for [Fe(L)2](BF4)2 and [Fe(L)2](BF4)2, respectively.
Table 3
Crystal Data and Structure Refinement
Parameters for [Fe(L)2](BF4)2 and [Fe(L)2](BF4)2
[Fe(LOH)2](BF4)2
[Fe(Lt-Bu)2](BF4)2
formula unit
C60H32B2Cl8F8FeN12O4
C76H64B2Cl8F8FeN12
formula weight
1498.04
1658.46
crystal system
monoclinic
orthorhombic
space
group
P21/c
P21212
Z
4
8
a (Å)
13.206(3)
24.465(6)
b (Å)
37.665(8)
48.605(11)
c (Å)
17.218(4)
13.499(3)
α (deg)
90
90
β (deg)
107.433(4)
90
γ (deg)
90
90
V (Å3)
8171(3)
16 052(6)
Dcalc (g/cm)
1.218
1.373
linear absorption
μ (cm–1)
5.10
5.23
F(000)
3008
6784
2Θmax (deg)
52
56
reflections measured
77 396
183 700
independent reflections
16 055
38 727
observed reflections [I > 2σ(I)]
6036
13 633
parameters
890
2019
R1
0.0980
0.0954
wR2
0.3084
0.2580
GOOF
0.985
0.956
Δρmax/Δρmin (e/Å3)
–0.570/0.697
–0.530/1.121
NMR Spectroscopy
1H NMR spectra for [Fe(L)2](BF4)2 in DMF-d7, methanol-d4, and acetonitrile-d3 were
recorded with a Bruker Avance 300 FT-spectrometer (300.15 MHz 1H frequency). The measurements were done using the residual
signals of these solvents as reference. The temperature inside an
NMR tube was adjusted using flow of cold nitrogen and hot air for
low- and high-temperature experiments, respectively. To calibrate
the temperature within the temperature range 200–300 K, a Bruker
standard temperature calibration sample (4% of MeOH in methanol-d4) was used. Above 300 K, the temperature was
calibrated using a known dependence of the chemical shifts of pure
ethylene glycol.
Evans Method
Magnetic susceptibility
of [Fe(L)2](BF4)2 in DMF-d7, methanol-d4, and acetonitrile-d3 was
measured by the Evans method[24,76] in the temperature
ranges 230–365, 200–330, and 235–345 K, respectively,
using a Wilmad NMR tube with a coaxial insert. The inner (reference)
tube was filled with the chosen solvent with approximately 1% of Me4Si, and the outer tube contained the solution of the complex
(∼1 to 5 mg/cm3) in this solvent with the same concentration
of Me4Si. Molar magnetic susceptibility was calculated
from the difference between the chemical shift of Me4Si
in the pure solvent and its shift in a solution of the complex (Δδ
in Hz) in the same solvent using the following equation(M—molar weight of
the iron(II) complex, g/mol; ν0—frequency
of the spectrometer, Hz; Sf—shape
factor of the magnet (4π/3); c—concentration
of the complex, g/cm3; χMdia—molar diamagnetic contribution to the paramagnetic susceptibility
calculated using Pascal’s constant[77]). The concentration c was recalculated for each
temperature in accordance with the density change of the solvent ρ: cT= msρ/msol, where ms is
the mass of the complex and msol is the
mass of the solution. Thermodynamic parameters of an SCO were obtained
by fitting the observed temperature dependence of the magnetic susceptibility
to the regular solution model[44] using the
following equation[78] for an iron(II) complex
with the diamagnetic LS stateIn our
analysis, the magnetic susceptibility
for a pure HS state (χMT)HS (cm3/mol K) and the changes in enthalpy ΔH (kJ/mol) and entropy ΔS (J/mol
K) are the fitting parameters.
Temperature-Dependence
of Chemical Shifts
Chemical
shifts in the 1H NMR spectra for [Fe(L)2](BF4)2 in
DMF-d7, methanol-d4, and acetonitrile-d3 were analyzed
in the above temperature ranges. For a compound that may exist in
two paramagnetic spin states, the observed chemical shift of a given
nucleus in the 1H NMR spectrum is a weighted average of
those for LS and HS species (ηLS and ηHS are their populations):For the iron(II)
complexes with the diamagnetic
LS state, this chemical shift (in ppm) can be approximated asAs the diamagnetic contribution δdia to the observed
chemical shift is virtually the same for
the LS and HS states, the paramagnetic contribution δparHS was taken as
a difference between the chemical shifts in the iron(II) complex and
those in the free ligand.[79] Thermodynamic
parameters of an SCO were calculated by fitting the observed temperature
dependence of the paramagnetic chemical shifts in the NMR spectra
with the first-order temperature-dependent Curie constants[37]In this
analysis, the Curie constants C0 and C1* that are
specific for each proton and the changes in enthalpy ΔH (kJ/mol) and entropy ΔS (J/mol
K) are the fitting parameters.
Liquid Chromatography–Mass
Spectrometry (LC–MS)
LC–MS analysis of [Fe(L)2](BF4)2 in methanol-d4 and acetonitrile-d3 was
performed with a Shimadzu LCMS-2020 high-performance liquid chromatograph
mass spectrometer with an electrospray ionization (ESI) and single
quadrupole detector (negative and positive ions) in the mass range
between 500 and 2000. The desolvation line/heat block temperature
was 250/400 °C. Nitrogen (99.5%) was used as a nebulizer and
drying gas, and acetonitrile (>99.9% HPLC gradient grade, Chem-Lab),
was used as the mobile phase with a flow rate 0.4 mL/min without any
preliminary treatment. Injection volume of the solution was 5 μL.
Authors: Hsiu-Jung Lin; Diana Siretanu; Diane A Dickie; Deepak Subedi; Jeremiah J Scepaniak; Dmitri Mitcov; Rodolphe Clérac; Jeremy M Smith Journal: J Am Chem Soc Date: 2014-09-10 Impact factor: 15.419
Authors: Niklas Struch; Christoph Bannwarth; Tanya K Ronson; Yvonne Lorenz; Bernd Mienert; Norbert Wagner; Marianne Engeser; Eckhard Bill; Rakesh Puttreddy; Kari Rissanen; Johannes Beck; Stefan Grimme; Jonathan R Nitschke; Arne Lützen Journal: Angew Chem Int Ed Engl Date: 2017-03-30 Impact factor: 15.336