The coordination chemistry of a ferrocene ligand with one bulky amidinate function attached to each ring toward two different coinage metal precursors was investigated. In dependence of the metal and the co-ligands, "ansa" type structures and non-bridged structures were obtained. Six different compounds are reported. In the "ansa" type structures, short Fe-M (M = Cu, Ag) distances were observed in the molecular structures in the solid state. However, theoretical calculations (DFT) did not reveal a stabilizing metal-metal interaction. Instead, dispersion interactions within the ligand and between the ligand and metal seem to represent the main stabilization forces.
The coordination chemistry of a ferrocene ligand with one bulky amidinate function attached to each ring toward two different coinage metal precursors was investigated. In dependence of the metal and the co-ligands, "ansa" type structures and non-bridged structures were obtained. Six different compounds are reported. In the "ansa" type structures, short Fe-M (M = Cu, Ag) distances were observed in the molecular structures in the solid state. However, theoretical calculations (DFT) did not reveal a stabilizing metal-metal interaction. Instead, dispersion interactions within the ligand and between the ligand and metal seem to represent the main stabilization forces.
Ever
since the discovery of the first metallocene 7 decades ago,
ferrocene has played an important role in different fields of applications.[1−9] Besides its use as a suitable standard in cyclic voltammetry,[10] as a fuel additive,[11,12] and others, ferrocene derivatives have caught interest as stable,
rigid, and redox-active ligands.[13−19] Because of the large range of possible ring functionalizations,
ferrocene poses a versatile ligand scaffold.[20,21] One very common choice is the introduction of phosphine groups to
ferrocene, which, for example, results in bidentate and sometimes
even chiral ligands.[22] Depending on the
choice of coordination site bound to ferrocene and the metals involved,
ferrocene metalloligands may act either as monodentate donors or as
multidentate chelating and/or metal bridging ligands.[23−29] The rich coordination chemistry of ferrocene metalloligands thus
mainly depends on the substituents attached to the cyclopentadienyl
rings.Surprisingly, the combination of ferrocene as a versatile
ligand
scaffold and amidinates, which are a widely used class of ligands
for almost all metals of the periodic table ranging from Li to Np,[30−38] is strongly underdeveloped. Only a few compounds have been reported
with amidinate-functionalized ferrocenes so far, and even fewer with
disubstituted ferrocenes.[34,39−43] In coinage metal chemistry, amidinates tend to coordinate in a metal
bridging mode, forming an {(amidinate)M2(amidinate)} metal
core (Figure , left)
if weakly bound leaving groups are coordinated to the metal precursor.
Otherwise, a κ1-structural motif is seen (Figure , right). By using
ferrocene-1,1′-diyl-functionalized bis(amidinates) as ligands,
one would expect the formation of metallopolymers (Figure ). We employed very bulky substituted
amidinates as functional groups in order to break the “normal”
coordination modes, which lead to polymers. Note that it should be
kept in mind that Cu(II), Ag(I), and Au(I) precursors may potentially
oxidize ferrocene to ferrocenium.[44,45]
Figure 1
Schematic drawing
of the two mentioned structural motives. Left:
polymeric structure; right: κ1-mode.
Schematic drawing
of the two mentioned structural motives. Left:
polymeric structure; right: κ1-mode.Herein, we report the application of a ferrocenyl bis(amidinate)
with the bulky substituent 2,6-diisopropylphenyl (DIPP) on the nitrogen
atoms as a ligand in coinage metal chemistry.[46−49] By combining theory and experiments,
we aim at shedding light on the bonding situations of the obtained
complexes. This work might be useful to provide insights into the
influence of the ligand on assumed iron–metal interactions,
being a crucial part in synthesizing and understanding redox-switchable
devices for applications in luminescence or catalysis.
Results and Discussion[50]
Ligand Synthesis
Following an adapted
literature procedure,
the ligand precursor [Fc(NCNDIPP)2Li][Li(thf)4] (1) was synthesized from the dilithioferrocene
tetramethylethylenediamine (TMEDA) adduct [FcLi2(TMEDA)2/3] and bis(2,6-diisopropylphenyl) carbodiimide (Scheme ).[34] After dissolving both reactants in hot THF and letting
the orange-red solution cool down to room temperature, 1 was isolated as an orange crystalline material (yield 34–70%).
Scheme 1
Synthesis of the Proligand [Fc(NCNDIPP)2Li][Li(thf)4] (1)
Single X-ray diffraction studies revealed an “ansa”
type motif similar to that of its published mesityl analogue (Figure ).[34] The lithium atom Li1 in the main motif is coordinated by
one nitrogen atom of each amidinate unit in a bent linear coordination
(N2–Li1–N3 164.8(3)°). The second lithium atom
is separated from the main motif and forms the solvated [Li(thf)4]+ countercation. Other than in the previously
reported structure,[34] there is no additional
THF molecule coordinated on Li1, probably due to the larger steric
demand of the DIPP substituents. Similar C–N bond lengths within
each N–C–N unit indicate delocalization of the negative
charge between the nitrogen atoms. Ferrocene cyclopentadienyl (Cp)
rings in 1 show a tilt angle (Cp–Fe–Cp′)
of 8.71° and are twisted against each other by 66.0° [Table S3, Torsion (Am)] in the amidinate substituents
(see Figure S40 for definition of the tilt
and torsion angles).
Figure 2
Molecular structure of proligand 1 in the
solid state.
Hydrogen atoms are omitted for better visibility. Selected bond lengths
[Å] and angles [°]: N2–Li1 1.931(5), N3–Li1
1.925(5), N1–C6 1.309(4), N2–C6 1.338(4), N3–C36
1.339(4), N4–C36 1.307(3), O1–Li2 1.927(8), O2–Li2
1.945(9), O3–Li2 1.925(9), O4–Li2 1.922(8), N3–Li1–N2
164.8(3), N1–C6–N2 124.5(3), N4–C36–N3
124.2(3).
Molecular structure of proligand 1 in the
solid state.
Hydrogen atoms are omitted for better visibility. Selected bond lengths
[Å] and angles [°]: N2–Li1 1.931(5), N3–Li1
1.925(5), N1–C6 1.309(4), N2–C6 1.338(4), N3–C36
1.339(4), N4–C36 1.307(3), O1–Li2 1.927(8), O2–Li2
1.945(9), O3–Li2 1.925(9), O4–Li2 1.922(8), N3–Li1–N2
164.8(3), N1–C6–N2 124.5(3), N4–C36–N3
124.2(3).Noteworthy, the iron and lithium
atoms are far closer (Fe–Li1
2.845(5) Å) than previously reported (Fe–Li 3.732 Å).[34]The best results for NMR spectroscopy
were obtained in DMSO-d6 due to possibly
hindered rotation. However, 1 is only stable for a very
limited time in DMSO, so NMR analytics
was complemented by measurements in THF-d8. Dynamic behavior at room temperature necessitated low-temperature
NMR spectroscopy. Upon cooling down to 213 K, resonances sharpened
significantly and allowed identification of different proton groups.
Complexes from Coinage Metal Chlorides
We first chose
to react 1 with the coinage metal chlorides (Scheme ). Initially, two
equivalents of the metal precursor were used. However, the trinuclear
complexes (nuclearity refers to coinage metal loading) [Fc(NCNDIPP)2Cu(CuCl)2Li(thf)3] (2) and [Fc(NCNDIPP)2Ag(AgCl)2Li(thf)3] (3) were obtained. The observed
trimetallic structural motif is unprecedented for amidinates. In each
complex, two coinage metals are linearly coordinated each by one nitrogen
atom from one amidinate unit and one chlorine atom. The third coinage
metal atom bridges both amidinate units and thus forms an “ansa”
type structural motif. While this type of coordination motif is known
for the alkaline metals,[34] it is to our
knowledge unknown for the coinage metals. The unusual coordination
might be a result of the bulky DIPP substituents of the amidinate
nitrogen atoms. These prevent the formation of a {(amidinate)M2(amidinate)} metal core (Figure ).
Scheme 2
Synthesis of Trinuclear Complexes 2 and 3 (Nuclearity Refers to Coinage Metal Loading)
After reaction in THF and crystallization from
THF/n-pentane, copper complex 2 was
isolated as orange crystals
(yield 21%). Single-crystal diffraction revealed that Cu2 is nearly
linearly coordinated by each one nitrogen atom of different amidinate
substituents [N3–Cu2–N2 177.64(11)°] (Figure ). Additionally,
each amidinate unit carries one copper chloride moiety in a bent linear
arrangement [N1–Cu1–Cl2 166.32(9)° and N4–Cu3A-Cl1A
167.87(12)°, latter disordered by 15%, only main part A is discussed].
Coordination of a {Li(thf)3}+ moiety to Cl2
leads to an overall neutral complex. Close distances between the metal
atoms Cu1 and Cu3A and neighboring carbon atoms [CAr–Cu
(2): 2.656(4) Å, 2.663(3) Å] indicate an additional
stabilizing metal-π interaction (CAr = carbon atom
of the phenyl ring, see Figure , dotted line).[51,52]
Figure 3
Molecular structures
of copper complex 2 and silver
complex 3 in the solid state. Hydrogen atoms are omitted
for better visibility. Selected bond lengths [Å] and angles [°]: 2: Cu1–N1 1.888(3), Cu2–N2 1.872(3), Cu2–N3
1.865(3), Cu3A–N4 1.935(3), N4–Cu3B 1.778(11), Cu1–Cl2
2.1141(10), Cu3A–Cl1A 2.129(2), N1–C6 1.332(4), N2–C6
1.329(4), N3–C36 1.337(4), N4–C36 1.325(4), N3–Cu2–N2
177.64(11), N1–Cu1–Cl2 166.32(9), N4–Cu3A–Cl1A
167.87(12), N2–C6–N1 123.9(3), N4–C36–N3
122.6(3). The Cu1–Cl1 unit is disordered by 15% (not displayed). 3: Ag1–Fe1 3.1504(5), Ag1–N2 2.066(2), Ag2–N1
2.135(2), Ag2–Cl1 2.3376(6), N1–C6 1.328(3), N2–C6
1.330(3), N2–Ag1–N2′ 172.90(10), N1–Ag2–Cl1
168.85(5), N1–C6–N2 123.1(2). Note: the Li(thf)3 moiety of 3 is half occupied.
Molecular structures
of copper complex 2 and silver
complex 3 in the solid state. Hydrogen atoms are omitted
for better visibility. Selected bond lengths [Å] and angles [°]: 2: Cu1–N1 1.888(3), Cu2–N2 1.872(3), Cu2–N3
1.865(3), Cu3A–N4 1.935(3), N4–Cu3B 1.778(11), Cu1–Cl2
2.1141(10), Cu3A–Cl1A 2.129(2), N1–C6 1.332(4), N2–C6
1.329(4), N3–C36 1.337(4), N4–C36 1.325(4), N3–Cu2–N2
177.64(11), N1–Cu1–Cl2 166.32(9), N4–Cu3A–Cl1A
167.87(12), N2–C6–N1 123.9(3), N4–C36–N3
122.6(3). The Cu1–Cl1 unit is disordered by 15% (not displayed). 3: Ag1–Fe1 3.1504(5), Ag1–N2 2.066(2), Ag2–N1
2.135(2), Ag2–Cl1 2.3376(6), N1–C6 1.328(3), N2–C6
1.330(3), N2–Ag1–N2′ 172.90(10), N1–Ag2–Cl1
168.85(5), N1–C6–N2 123.1(2). Note: the Li(thf)3 moiety of 3 is half occupied.A rather short distance of 3.1154(6) Å between iron
and copper
(Cu2) was found. This value is slightly longer than the reported Cu–Fe
distance from Struchkov (2.945 Å) and shorter than the sum of
the van der Waals radii determined by Batsanov (4.05 Å).[53−55] To understand these contacts, theoretical investigations were performed,
which are discussed below. As for 1, the N–C–N
bond lengths are roughly the same, indicating a charge delocalization
between the nitrogen atoms. Both the torsion angle between amidinate
substituents (69.0°) and the tilt angle of the Cp rings (6.71°)
are also similar to those of 1.Owing to its low
solubility and dynamics in solution, NMR spectra
were difficult to obtain. However, compound 2 was unambiguously
identified via elemental analysis and mass spectrometry [m/z = 1169.267 ([M-Li(thf)3]− calc. 1169.266)].Analogous to 2, the obtained
silver complex 3 was isolated as an orange light-sensitive
crystalline material
(yield 26%). Complex 3 is otherwise very similar to 2, also featuring the central metal atom Ag1 in a bridging
position which is nearly linearly coordinated by N2 and N2′
(172.90(10)°). Adjacent to N1, an [AgClLi(thf)3]+ moiety is coordinated with Li(thf)3, being only
half occupied (this half occupied symmetric structure is represented
in Figure through
two Li(thf)3 groups being one of the quasi-transparent).As for 2, close contacts between Ag2 and neighboring
carbon atoms [CAr–Ag (3): 2.742(2)
Å, 3.002(2) Å, 3.064(2) Å] indicate a metal-π
interaction.[52] The amidinate angles remain
for 2 and 3 basically unchanged. Despite
the similarities, some differences are to be mentioned. Probably owing
to the larger ion radius of silver, the tilt angle of the Cp rings
is double the value as in 2 (11.9°), while the torsion
angle between the amidinate groups remains basically unchanged (68.5°).
The intermetallic Fe–Ag distance counts for 3.1506(6) Å,
which is only minor longer than in a complex from Sazonova (3.0909(7)
Å) and significantly shorter than the sum of their van-der-Waals
radii (4.15 Å, Batsanov).[54−56]Compound 3 shows only limited stability during crystallization
in its mother liquor and remains after crystallization either insoluble
or instable in organic solvents so that NMR spectroscopy is not practicable.Reaction with [AuCl(tht)] (tht = tetrahydrothiophene) to generate
the respective gold complex was not successful and led under various
conditions to decomposed unidentified products, probably containing
elemental gold (black and/or purple precipitate).
Complexes from
Triphenylphosphine Metal Chlorides
Next,
we reacted 1 with group 11 triphenylphosphine metal chlorides
[MCl(PPh3)] (M = Cu, Ag, Au) in a 1:2 ratio (Scheme and Scheme ). We intended to assess the influence of
the co-ligand compared to chlorine and whether it leads again to “ansa”
type structural motives or to a κ1-mode (Figure , right). In general,
one would expect the formation κ1-N-coordinated {M(PPh3)}+ complex fragments. Single crystals of the copper complex
[Fc(NCNDIPP)2Cu(CuPPh3)] (4) were obtained from crystallization in THF/n-pentane
(gas diffusion). The quality of the obtained X-ray structural data
set does not allow detailed structure discussion, and only atom connectivity
could be confirmed. Elemental composition was validated by electrospray
ionization–high-resolution mass spectrometry (ESI–HRMS).
Scheme 3
Synthesis of the Binuclear Copper Complex 4 (Nuclearity
Refers to Coinage Metal Loading)
Scheme 4
Synthesis of the Binuclear Silver and Gold Complexes 5 and 6 (Nuclearity Refers to Coinage Metal Loading)
As seen for 2 and 3, an “ansa”
type structural motif is formed in 4. However, in this
case, only two copper atoms are incorporated. During the course of
reaction, loss of one PPh3 moiety occurs (Figure ).
Figure 4
Molecular structures
of copper complex 4, silver complex 5, and
gold compound 6 in the solid state. Hydrogen
atoms and non-coordinating solvent molecules are omitted for better
visibility. Selected bond lengths [Å] and angles [°]: 5: Ag–P 2.3250(8), Ag–N1 2.117(2), Ag–C19
2.683(3), N1–C6 1.337(4), N2–C6 1.318(4), N1–Ag–P
153.64(6), N2–C6–N1 123.6(2). 6: Au–P
2.2311(14), Au–N1 2.057(4), N1–C6 1.348(6), N2–C6
1.299(6), N1–Au–P 167.74(12), N2–C6–N1
126.3(5).
Molecular structures
of copper complex 4, silver complex 5, and
gold compound 6 in the solid state. Hydrogen
atoms and non-coordinating solvent molecules are omitted for better
visibility. Selected bond lengths [Å] and angles [°]: 5: Ag–P 2.3250(8), Ag–N1 2.117(2), Ag–C19
2.683(3), N1–C6 1.337(4), N2–C6 1.318(4), N1–Ag–P
153.64(6), N2–C6–N1 123.6(2). 6: Au–P
2.2311(14), Au–N1 2.057(4), N1–C6 1.348(6), N2–C6
1.299(6), N1–Au–P 167.74(12), N2–C6–N1
126.3(5).Obviously, the {Cl–Li(thf)3} moiety, which stabilizes
the coordination sphere of the outer copper atoms (Cu1) in 2, is not formed in 4. In 4, the central
copper atom is again linearly coordinated by N2 and N3, while the
second Cu2 is coordinated by N4 and a triphenyl phosphine moiety.
However, this behavior is in accordance with Pearson’s HSAB
principle.[57,58] From the obtained data, the tilt
angle of 4 was determined to be ∼4.2° and
the torsion angle was determined to be ∼72°, both being
in the same range as for 2. 31P{1H} NMR spectroscopy revealed a single phosphorus resonance at δ
= 8.3 ppm. 1H resonances could be assigned by recording 1H and COSY spectra down to 223 K (dynamic behavior at room
temperature). The molecular composition was further validated by HRMS.Conversely, reactions with the respective heavier homologues silver
and gold gave the expected κ1-N amidinate coordination.The synthesis of [Fc(NCNDIPPAgPPh3)2] (5) occurred in THF with subsequent crystallization
from THF/n-pentane in 53% yield. The reaction solution
of 5 is temperature- and light-sensitive. Single-crystal
X-ray diffraction analysis reveals a symmetric structure with both
{Ag-PPh3}+ moieties being exactly opposite of
each other and a torsion angle of 180° (Figure ). The Cp rings are perfectly planar (tilt
angle 0°) and in staggered conformation. The silver cations are
in a bent linear coordination environment by one nitrogen and one
phosphorus atom (N1–Ag–P 153.64(6)). The NCN angle in 5 is somewhat wider than in 2 and 3 but smaller than in 1. 31P{1H}
NMR spectroscopy reveals one resonance at δ = 15.7 ppm appearing
as two doublets from coupling of the 31P nucleus with both 107Ag and 109Ag nuclei (1JP,109Ag = 667.8 Hz and 1JP,107Ag = 578.3 Hz).The respective gold compound [Fc(NCNDIPPAuPPh3)2] (6) was obtained
from reaction of 1 with [AuCl(PPh3)] in toluene
at room temperature
and crystallization from toluene/n-pentane (crystalline
yield 28%). Although 6 is easily reproducible, it was
not possible to isolate it in an analytic pure form. In addition to
the co-crystallization of the starting material [AuCl(PPh3)], which could not be prevented even by different reaction conditions, 31P{1H}NMR spectroscopy reveals several different
signals in solution. This indicates a not clean formation and a lower
stability of 6 in solution. For this reason and because
of its low solubility, NMR spectroscopy for 6 proved
to be difficult and only the solid-state structure is discussed below.
However, this is consistent with the observations from the reactions
with the coinage metal chlorides, where the Au species was also the
least stable and therefore not accessible.The molecular structure
of 6 in the solid state shows
the same molecular conformation as in 5 with opposite
orientation of the N–Au–PPh3 moieties and
staggered co-planar Cp ring conformation (Figure ). The observed N–Au–P angle
is less bent than the respective angle in 5 and was determined
to be 167.74(12)°.All three compounds, 4, 5, and 6 show again short M–C distances
to neighboring phenyl
groups [(CAr–Cu (4): 2.401–2.756
Å; CAr–Ag (5): 2.683(3)–2.950(3)
Å; CAr–Au (6): 2.976(5) Å],
indicating π-metal stabilization.[52] While for copper, the “ansa” type motif is observed
in 4, this was not the case for Ag and Au. However, this
might be due to the “harder” character of the Cu+ ion. Probably, the coordination of two anionic nitrogen atoms
to the copper atom is favored compared to the mixed N–Cu–P
coordination.Both structural motives are summarized in Figure . The formation of
the unexpected “ansa”
type structure is shown in Figure (left), while the expected open form is shown on the
right hand side of Figure . For understanding the differences in the formation of the
structures and for getting an insight in the Fe–M interactions
in the “ansa” type complexes, theoretical investigations
were performed.
Figure 5
Schematic drawing of the two structural motives obtained.
Left:
“ansa” type structure with possible Fe–M interaction;
right: open form.
Schematic drawing of the two structural motives obtained.
Left:
“ansa” type structure with possible Fe–M interaction;
right: open form.
Theoretical Section
Among the different criteria discussed
in the literature to identify Fe–M interactions, one of the
first considered is the distance between the metal (M) and Fe in comparison
to the sum of the corresponding van der Waals radii. In the case of
ferrocene, other criteria have been extensively discussed in the past.
Among them is the angle of inclination between the two cyclopentadienyl
rings (Cp–Cp′), the so-called tilt angle, as well as
other structural parameters that indicate a distortion of the eclipsed
configuration of the ferrocene group (D5h).[23,59,60] Although it is expected that
the angle of inclination between the two rings (Cp–Cp′)
increases with the size of the metal, high values of this angle also
indicate the proximity between Fe and M and with it, what has been
classically described as electron-donating abilities of the Fe center.[23,26,61−63] In this work,
we investigate all these aspects in conjunction with other structural
parameters (see Figure S40) as well as
the quantification of long-range dispersion interactions that also
influence not only the interaction between Fe and M but also the interactions
of other metals present in the molecule (M′) with the DIPP-groups,
which can play a decisive role in the stabilization of the complexes
that are object of this study. The experimentally determined structural
parameters as well as those obtained using different density functional
theory (DFT) models for the main motif of 1 (anion [Fc(NCNDIPP)2Li]−) and for the complexes 2–6 are shown in Table S3.The DFT structure optimizations yield for the N2–Li1–N3
angle in 1 values between 160.2° (BP86-D4/def2-TZVPP)
and 169.6° (B3LYP/def2-TZVPP). The Fe–Li1 distance is
predicted between 2.887 Å (B3LYP/def2-TZVPP) and 2.756 Å
(BP86-D4/def2-TZVPP) (see Table S3), confirming
the experimental value and validating the used methods. The tilt angle
is calculated between 2.8 and 6.1°, while the calculated torsion
angle in the amidinate substituents ranges from 72.4 to 76.3°
(cf. Table S3), which represents approximately
6° of difference with the experimental value obtained in the
solid phase.Confirming the experimental results, calculations
indicate a retention
of the almost linear N3–Cu2–N2 configuration in 2. The values for the tilt angle are also in good agreement
with those found in the X-ray analysis being around 6.4–8.4°
(See Table S3).[53,63] For 3, the torsion and tilt angles were predicted between
66.1 and 71.5° and 9.8 and 11.9°, respectively. In general,
optimized geometries for 2 and 3 are in
an overall good agreement with the experimental values.[64−66] The experimental observation of different stabilities of 2 and 3 (see previous sections) was also confirmed at
the BP86/def2-SV(P) level of theory by analyzing the relative stability
of the two complexes when Ag/Cu are exchanged, see Figure .[67−70]
Figure 6
Analysis of the relative stabilities of
complexes 2 and 3 via the reaction energies
of the hypothetical
Ag to Cu substitution reactions at the BP86/def2-SV(P) level of theory
without zero-point vibrational corrections. All structures have been
fully relaxed. /with-Ag and /with-Cu refer to complexes, in which
Cu has been replaced with Ag or Ag has been replaced with Cu, respectively
(units: kcal·mol–1).
Analysis of the relative stabilities of
complexes 2 and 3 via the reaction energies
of the hypothetical
Ag to Cu substitution reactions at the BP86/def2-SV(P) level of theory
without zero-point vibrational corrections. All structures have been
fully relaxed. /with-Ag and /with-Cu refer to complexes, in which
Cu has been replaced with Ag or Ag has been replaced with Cu, respectively
(units: kcal·mol–1).For the “ansa” type structure 4, the
Fe–Cu1 distance is predicted to be slightly longer than in 2, ranging between 3.185 and 3.224 Å. Also, in contrast
to 2, the Cp–Cp′ tilt and N2–Cu1–N3
angles are reduced approximately by 3–4° when dispersion
interactions using the models D3(BJ) and D4 are considered, which
improves agreement with experiments.Selected structural parameters
for 5 and 6 are also included in Table S3. Although
both complexes were optimized without symmetry constraints, the resulting
structures agree with a Ci symmetry. Given that silver
has an atomic radius close to that or even a bit larger than gold,
theoretical values for bond lengths involving gold meet expectations
with being within the same range or rather slightly shorter than those
for 5.[71,72] For the angle between the Ph3P unit, the metal (M: Ag, Au), and the amidinate group (N1–M–P),
the optimized values are close to the experimental ones mirroring
the ca. 10° wider angle obtained for gold.In the four
“ansa” type structures discussed (1–4), the inclusion of long-range interactions
through the D3(BJ) and D4 models does not significantly affect the
Cp–Cp′ tilt angle and when they do, they cause reductions
in the order of 2–3°. Moreover, the Fe–M distances,
with the exception of proligand–anion [Fc(NCNDIPP)2Li]−, increase slightly when dispersive
effects are taken into account (see Table S3).These two geometric parameters therefore indicate that at
least
with the dispersion models used here, the Fe–M interaction
does not represent the main reason of stabilization of these complexes.
These last two facts together with the π–metal interactions
observed experimentally in complexes 2–6 (Figures –4) led us to make a detailed analysis of the most
important London dispersion forces [D3(BJ) model]. The results in
this regard are reported in Table . In 2 and 3, it is observed
that the long-range London interactions Cu1–DIPP and Cu3A–DIPP
for 2 and Ag2–DIPP and Ag2′–DIPP
for 3 are quantitatively more important than those between
ferrocenic–Fe and Cu2 (2) and Fe and Ag1 (3). Furthermore, it is observed that while the Fe–Cu
(2) and Fe–Ag (3) interaction energies
remain practically constant regardless of whether or not dispersive
corrections are considered in the structural determinations, this
is not the case for the Cu– and Ag–DIPP interactions.
Their dispersion energy increases progressively with geometries obtained
with the D3(BJ) and D4 models. Similar results are observed in complex 4 when the interaction Fe–Cu1 is compared with those
between the other metal, that is, Cu2, and the phenyl group close
to it. In the case of complexes with non-bridged configuration, that
is, complexes 5 and 6, it is observed that
the molecular configuration stabilizes mainly because of the interaction
of one of the DIPP groups (see Table and Figure ) with the metal Ag (5) or Au (6) that are in adjacent positions.
Table 1
Dispersion Interaction
Energies [kcal
mol–1] of 2–6 Obtained Using the D3(BJ) Models
for Structures Obtained with Six Different DFT Approaches in Conjunction
with the def2-TZVPP Basis Set
BP86
BP86-D3(BJ)
BP86-D4
B3LYP
B3LYP-D3(BJ)
B3LYP-D4
E[Fe···Cu2]
–1.01
–1.03
–1.02
–0.96
–0.97
–0.96
2
E[Cu1–DIPP]a
–6.56
–5.96
–6.10
–5.86
–5.91
–6.09
E[Cu3A–DIPP]b
–6.02
–6.22
–6.30
–5.32
–5.71
–5.78
E[Fe···Ag1]
–1.22
–1.23
–1.22
–1.15
–1.15
–1.14
3
E[Ag2–DIPP]c
–7.41
–7.52
–7.62
–6.62
–7.06
–7.18
E[Ag2′–DIPP]d
–7.50
–7.97
–8.00
–6.68
–7.29
–7.37
4
E[Fe···Cu1]
–1.01
–1.00
–1.00
–0.96
–0.95
–0.095
E[Cu2–DIPP]e
–6.32
–6.81
–6.74
–5.34
–6.08
–6.20
5
E[Ag–DIPP]f
–6.55
–7.39
–7.42
–5.77
–6.75
–6.88
6
E[Au–DIPP]f
–6.74
–8.50
–8.37
–5.73
–6.08
–6.08
DIPP moiety associated with the
C19 carbon, see for example, Figure , complex 2.
DIPP moiety associated with the
C49 carbon, see Figure , complex 2.
DIPP moiety associated with the
C19 carbon, see for example, Figure , complex 3.
The quasi-transparent Li(thf)3 moiety of 3 (Figure ) indicates that the corresponding groups
are half occupied in the solid phase. This would correspond to an
asymmetric structure in the gas phase as used for the computations,
where the Li(thf)3 group is only present on one side. This
explains the asymmetry of the structure and the different values tabulated
for the groups labeled with and without prime. (See Section 3 from Supporting Information).
DIPP moiety associated with the
C37 carbon, see Figure , complex 4.
DIPP moiety associated with the
C19/C19’ carbon, see Figure . As discussed in the text, the gas-phase structures
of complexes 5 and 6 used in the computations
belong to the symmetry point group Ci, and therefore, the
molecular groups with the same numbering but with prime are equivalent
due to symmetry.
DIPP moiety associated with the
C19 carbon, see for example, Figure , complex 2.DIPP moiety associated with the
C49 carbon, see Figure , complex 2.DIPP moiety associated with the
C19 carbon, see for example, Figure , complex 3.The quasi-transparent Li(thf)3 moiety of 3 (Figure ) indicates that the corresponding groups
are half occupied in the solid phase. This would correspond to an
asymmetric structure in the gas phase as used for the computations,
where the Li(thf)3 group is only present on one side. This
explains the asymmetry of the structure and the different values tabulated
for the groups labeled with and without prime. (See Section 3 from Supporting Information).DIPP moiety associated with the
C37 carbon, see Figure , complex 4.DIPP moiety associated with the
C19/C19’ carbon, see Figure . As discussed in the text, the gas-phase structures
of complexes 5 and 6 used in the computations
belong to the symmetry point group Ci, and therefore, the
molecular groups with the same numbering but with prime are equivalent
due to symmetry.
Conclusions
In this work, a combined synthetical and theoretical study on the
coordination chemistry of a bulky bisamidinate ferrocene ligand toward
Li, Cu, Ag, and Au was carried out. A total of six complexes were
synthesized, out of which four were found to feature an “ansa”
type coordination motif (1–4) and two an opposite
orientation of substituents (5 and 6). Intrigued
by short Fe–M distances found in the molecular structures of 1–4, possible long-range interactions stabilizing the
formation of complexes with bridged versus non-bridged structures
were analyzed. Although London dispersion forces show a small reciprocal
interaction between Fe and M, the interactions of the DIPP groups
with M and M′ (M′ ≠ Fe, M) are decisive for the
stabilization of the bridged motif. Thus, contrasting to previously
reported results,[63] neither the tilt angle
nor the Fe···M distance was a clear indicator for a
Fe → M electron-donor effect in the studied systems. This distinct
conclusion was attributed to the different ligand system comprising
various aromatic units. The latter results were experimentally visible
via short π–M distances (M = Cu, Ag, Au) in all compounds
and confirmed by theoretical estimates. With this work, we hope to
have contributed to a better understanding of the stabilization of
ferrocene-bridged compounds, the crucial influence of (long-range)
dispersion forces, and the interpretation of short Fe–M distances
as highly depending on the surrounding ligand system.
Experimental
Section[50]
Theoretical Methods
The structures of the complexes
synthesized in this work were determined via DFT by the BP86[67] and B3LYP[73] functionals
in conjunction with the def2-TZVPP basis set.[69] All the calculations were performed employing the TURBOMOLE program
package.[74] The resolution of identity approximation
was applied in all the cases.[75,76] A self-consistent-field
convergence threshold of 10–8 Eh and
a geometry convergence energy threshold of 10–6 Eh for the total energy and of 10–5 Eh a0–1 for the Cartesian gradient
were used. The numerical quadrature was performed using a spherical
grid 5 as defined in the TURBOMOLE program.[77] Dispersion effects on the molecular structure were investigated
by incorporating in the DFT calculations the dispersion correction
model D3 with Becke-Johnson damping D3(BJ)[78,79] as well as the correction termed D4.[79−81] A detailed analysis
of the London dispersion interaction was carried out by using the
program DFT-D3 of Grimme et al.[78,79] The xyz-coordinates of the optimized structures analyzed in this work are
provided in the Supporting Information.
General Methods and Instruments
The common Schlenk
technique was applied to carry out all reactions under an inert atmosphere
using a dual-manifold Schlenk line (inert gas: N2, vacuum
up to 1·10–3 mbar) or an MBraun glovebox (argon
atmosphere). All reactions containing silver and gold were handled
under exclusion of light as a precaution (use of common aluminum films).
Dry solvents were stored under a nitrogen atmosphere in Schlenk flasks.
They were obtained using a MBraun SPS-800 solvent purification system
(diethyl ether, toluene, and n-pentane) or by distillation
over potassium (THF) or P2O5 (CH2Cl2). Deuterated solvents were purchased from commercial
sources and dried over the NaK alloy (C6D6 and
THF-d8). The dilithioferrocene TMEDA adduct
[FcLi2(TMEDA)2/3],[82,83] [CuCl(Ph3P)],[84] [AgCl(Ph3P)],[84] and [AuCl(Ph3P)][85] were prepared following literature
procedures. All other chemicals were obtained from commercial sources
and used as received.A Bruker AVANCE 400 MHz, AVANCE III 300
MHz, or AVANCE III 400 MHz was used to record NMR spectra. Chemical
shifts are given in parts per million (ppm), referenced to the remaining 1H/13C signal of the solvent used[86] and reported relative to tetramethylsilane. Resonance multiplicities
are abbreviated as the following: s = singlet, d = doublet, t = triplet,
q = quartet, bs = broad singlet, m = multiplet. Further assignment
was done with the following: Cp = cyclopentadienyl, Ar = aromatic.
If not stated otherwise, all NMR spectra were obtained at 298 K.IR spectra were recorded on a Bruker Tensor 37 equipped with a
DLaTGS detector and a diamond ATR (attenuated total reflection) unit
as well as a nitrogen flushed chamber.For ESI mass spectrometry,
a LTQ Orbitrap XL Q Exactive mass spectrometer
(Thermo Fisher Scientific, San Jose, CA, USA) equipped with a HESI
II probe was used. The instrument was calibrated in the m/z range 74–1822 using premixed calibration
solutions (Thermo Scientific).Elemental analyses were carried
out on a Vario MICRO cube instrument
from Elementar Analysensysteme GmbH.All crystals used for single-crystal
diffraction analysis were
taken from the crystallization mother liquor and directly transferred
into mineral oil. The remaining crystals were isolated from the mother
liquor by decantation, dried under reduced pressure, and used to carry
out further analytics. All yields given hence refer to crystalline
samples to ensure the best possible purity of all compounds. Therefore,
yields are generally lower compared to bulk isolation.
[Fc(NCNDIPP)2Li][Li(thf)4]
(1)
The dilithioferrocene TMEDA adduct (1.00
g, 3.62 mmol, 1.00 equiv) and bis(2,6-diisopropylphenyl)carbodiimide
(2.62 g, 7.23 mmol, 2.00 equiv) were suspended in 30 mL of THF and
stirred overnight at room temperature. The obtained orange suspension
was heated (∼80 °C) until a clear solution was formed.
Subsequent storing at room temperature overnight resulted in an orange
crystalline product, which was isolated by decantation and dried for
several hours at elevated temperature (∼50 °C). Yield:
1.22 g, 12.2 mmol, 34%; one molecule of THF remaining). The yield
can be improved by reconcentrating the decanted mother liquor after
every crystal isolation.Depending on the drying time (and if
heating is applied or not), the THF content of the obtained product
varies.1H NMR (400 MHz, DMSO-d6): δ (ppm) = 6.69 (d, 3JH,H = 7.4 Hz, 8H, HAr,m), 6.43 (t, 3JH,H = 7.4 Hz, 4H, HAr,o),
3.99 (s, 4H, HCp), 3.82 (s, 4H, HCp), 3.64–3.56
(m, 8H,
MeCHMe), 0.96 (bs, 48H, CH3)—1H NMR (213 K, 400 MHz, THF-d8): δ (ppm) = 6.98–6.87 (m, 2H, HAr), 6.83–6.74 (m, 4H, HAr), 6.72–6.65 (m,
2H, HAr), 6.63–6.57 (m, 2H, HAr), 6.54–6.47
(m, 2H, HAr), 4.61 (bs, 2H, HCp), 4.02 (bs,
2H, HCp), 3.92–3.83 (m, 2H, HCp), 3.84–3.74
(m, 2H, MeCHMe), 3.54–3.38 (m, 4H, MeCHMe), 3.20 (bs, 2H, HCp), 2.88–2.73 (m,
2H, MeCHMe), 1.48–1.22 (m, CH3a), 1.32–1.22 (m, 6H, CH3), 1.16–0.97 (m, CH3a), 0.97–0.80 (m, 6H, CH3), 0.68 (d, 3JH,H = 6.6 Hz, 6H, CH3), 0.34 (d, 3JH,H = 6.8 Hz, 6H, CH3)—13C{1H} NMR (75 MHz, THF-d8): δ (ppm) = 158.3 (Cq), 152.9
(Cq), 150.7 (Cq), 143.4 (Cq), 125.9
(HCAr), 124.1 (HCAr), 122.1 (HCAr), 121.3 (HCAr), 118.8 (HCAr), 88.1 (Cq), 74.5 (HC), 65.5 (HC), 30.1b, 28.4b, 27.5b, 23.6b—MS
(ESI): m/z (%) = 909.550 ([M-Li
+ H]- cal. 909.549)—IR (ATR): ṽ (cm–1) = 2958 (vs), 2865 (m), 1607 (w), 1586 (w),
1522 (s), 1486 (s), 1465 (m), 1432 (s), 1388 (w), 1359 (m), 1315 (m),
1241 (w), 1188 (vw), 1136 (vw), 1099 (vw), 1033 (w), 900 (w), 757
(m), 460 (vw)—EA: C76H108FeLi2N4O4: calc. C 75.35; H 8.99; N 4.62; exp. C
75.42; H 7.89; N 4.76.
[Fc(NCNDIPP)2Cu(CuCl)2Li(thf)3] (2)
Fc(NCNDIPPLi)2·4THF (1) (150 mg, 124
μmol, 1.00 equiv)
and CuCl (37.0 mg, 371 μmol, 3.00 equiv) were suspended in 10
mL of THF and stirred at room temperature overnight. Filtration through
a syringe filter yielded an orange solution which was concentrated
to ∼4 mL. Subsequent gas diffusion of n-pentane
in the solution yielded the product as orange crystals in a yield
of 21% (36.0 mg, 25.8 μmol, contains three molecules of THF).MS (ESI): m/z (%) = 1169.267
([M–(Li(THF)3)]− cal. 1169.266)—IR
(ATR): ṽ (cm–1) = 3610 (vw),
2959 (vs), 2922 (w), 2862 (w), 1628 (vs), 1576 (w), 1541 (vs), 1505
(vs), 1493 (vs), 1463 (m), 1436 (s), 1397 (w), 1381 (w), 1360 (w),
1318 (w), 1257 (w), 1245 (w), 1209 (vw), 1190 (w), 1178 (vw), 1104
(vw), 1044 (w), 1027 (w), 977 (vw), 933 (vw), 905 (w), 824 (w), 803
(w), 781 (w), 766 (w), 731 (vw), 478 (w), 424 (vw)—EA: C72H100Cl2Cu3FeLiN4O3: calc. C 62.04; H 7.23; N 4.02; exp. C 62.21; H 6.21;
N 4.28.Once in the solid (crystalline) state the product showed
very low
solubility in THF and decomposition in acetonitrile. Therefore, no
useful NMR spectra were obtained.
[Fc(NCNDIPP)2Ag(AgCl)2Li(thf)3] (3)
Fc(NCNDIPPLi)2·4THF (1)
(150 mg, 124 μmol, 1.00 equiv)
and AgCl (53.2 mg, 371 μmol, 3.00 equiv) were stirred overnight
in 10 mL of THF in the dark. The obtained orange suspension was filtered
via a syringe filter and concentrated to ∼4 mL, and n-pentane was diffused into it. Compound 3 was
isolated as orange-red crystals (48.2 mg, 32.3 μmol, 26% calculated
with three molecules of THF left). Please note that 3 shows limited stability in its mother liquor as well and slowly
decomposes/forms a gray precipitate (probably Ag0), also
when kept under exclusion of light.IR (ATR): ṽ (cm–1) = 3055 (vw), 2958 (vs), 2921 (m), 2865
(m), 1635 (vw), 1572 (vw), 1497 (vs), 1488 (vs), 1462 (s), 1435 (m),
1397 (w), 1381 (w), 1368 (w), 1359 (w), 1317 (w), 1256 (vw), 1242
(w), 1209 (vw), 1189 (vw), 1177 (vw), 1144 (vw), 1100 (vw), 1057 (w),
1046 (w), 1031 (w), 961 (vw), 933 (vw), 899 (w), 828 (vw), 802 (w),
782 (vw), 767 (w), 726 (vw), 519 (vw), 469 (w), 417 (vw). EA: C72H100Cl2Ag3FeLiN4O3: calc. C 56.64; H 6.60; N 3.67; exp. C 56.27; H 6.15;
N 3.80.Once in the solid (crystalline) state the product showed
very low
solubility in THF and decomposition (also in the mother liquor if
kept too long). Therefore, no NMR spectra could be obtained.
[Fc(NCNDIPP)2Cu(CuPPh3)] (4)
Fc(NCNDIPPLi)2·1THF
(1) (100 mg, 101 μmol, 1.00 equiv) and 72.6 mg
of [CuCl(PPh3)] (201 μmol, 2.00 equiv) were stirred
in 10 mL of THF at 70 °C over 3 days. After removing the solvent
from the yellow-orange suspension, the solid residues were extracted
with 8 mL of dichloromethane. After filtration (syringe filter), the
solvent was removed to dryness and the resulting residues dissolved
in 4 mL of THF. Gas diffusion of n-pentane into the
solution yielded 3 as orange crystals (72.6 mg, 50.3
μmol, 50% calculated including one molecule of THF and n-pentane each).Note: if crystallization is maintained
for too long, a white precipitate is formed (probably PPh3). However, if the flask is shaken vigorously, the solid suspends
and the crystals (stay on the bottom of the flask) may be isolated
by decantation.1H NMR (223 K, 400 MHz, THF-d8): δ (ppm) = 7.53–7.47 (m, 1H,
HArDIPP),
7.47–7.40 (m, 3H, HPh), 7.31–7.24 (m, 6H,
HPh), 7.21–6.91 (m, 5H, HArDIPP), 6.91–6.83
(m, 6H, HPh), 6.83–6.77 (m, 3H, HArDIPP), 6.61–6.51 (m, 2H, HArDIPP), 6.48 (t, 3JH,H = 7.7 Hz, 1H, HArDIPP), 5.53–5.43 (m, 1H, HCp1), 5.30–5.21 (m,
1H, HCp2), 4.49–4.36 (m, 1H, HCp1), 4.35–4.26
(m, 1H, HCp2), 3.90–3.84 (m, 1H, HCp1), 3.81–3.77 (m, 1H, HCp2), 3.50–3.46 (m,
1H, HCp2), 3.46–3.43 (m, 1H, HCp1), 3.42–3.32
(m, 1H, H3CCHCH3), 2.87–2.66
(m, 2H, H3CCHCH3), 1.66–1.53
(m, 9H, CH3), 1.45 (d, 3JH,H = 6.8 Hz, 6H, CH3), 1.40 (d, 3JH,H = 6.6 Hz, 3H, CH3), 1.36–1.20
(m, CH2Pentan + CH3), 1.09 (d, 3JH,H = 7.0 Hz, 3H, CH3), 1.02 (d, 3JH,H = 7.0 Hz, 3H, CH3), 0.81–0.74
(m, 6H, CH3), 0.67 (d, 3JH,H = 6.5 Hz, 3H, CH3), 0.63 (d, 3JH,H = 6.5 Hz, 3H, CH3), 0.56 (d, 3JH,H = 6.8 Hz, 3H, CH3), 0.50 (d, 3JH,H = 6.7 Hz,
3H, CH3), 0.35 (d, 3JH,H = 6.8 Hz, 3H)—31P{1H} NMR (162 MHz,
THF-d8): δ (ppm) = 8.3 (s)—13C{1H} NMR (101 MHz, THF-d8): δ (ppm) = 170.7 (d, 1JC,P = 3.9 Hz, Cq), 159.1 (Cq), 151.5
(Cq), 148.1 (Cq), 146.5 (Cq), 143.2
(Cq), 141.4 (Cq), 135.0 (HCAr), 134.8 (HCAr), 134.7 (HCAr),
134.5 (HCAr), 131.7 (d, JC,P = 2.0 Hz, HCAr), 130.9 (Cq), 130.5 (Cq), 129.7 (HCAr), 129.5 (HCAr), 129.5 (HCAr), 129.4 (HCAr),
129.3 (HCAr), 129.3 (HCAr), 126.3
(HCAr), 125.4 (HCAr), 123.2 (HCAr), 119.9 (HCAr), 89.9 (Cq), 84.8 (Cq), 74.3 (HCCp),
73.7 (HCCp), 73.4 (HCCp), 71.5 (HCCp), 70.5 (HCCp), 70.0 (HCCp),
69.0 (HCCp), 68.3 (HCCp), 68.0 (HCCp), 67.8 (HCCp), 67.8 (HCCp),
67.6 (HCCp), 29.6–27.9 (H3CCHCH3), 25.7–23.6 (CH3), 25.9 (CH3), 25.7 (CH3), 25.5 (CH3)—MS
(ESI): m/z (%) = 1299.501 ([M +
H]+ cal. 1299.498), 1235.577 ([M–Cu+2H]+ cal. 1235.578), 973.486 ([M–CuPPh3+2H]+ cal. 973.487)—IR (ATR): ṽ (cm–1) = 3053 (vw), 2958 (vs), 2862 (m), 1614 (vw), 1587
(vw), 1531 (s), 1489 (vs), 1464 (m), 1435 (s), 1383 (w), 1358 (w),
1314 (m), 1242 (w), 1211 (vw), 1190 (vw), 1136 (vw), 1099 (m), 1034
(vw), 977 (vw), 904 (vw), 822 (vw), 802 (vw), 780 (w), 760 (w), 745
(m), 695 (m), 531 (w), 517 (vw), 504 (m), 490 (vw), 473 (w), 426 (vw)—EA:
C82H99N4Cu2PFeO (incl.
1 THF): calc. C 71.86; H 7.28; N 4.09; exp. C 71.15; H 6.82; N 4.03.Due to overlay with HCp and solvent resonances, not
all CH3CHCH3 resonances could
be identified unambiguously. The 31P{1H} spectrum
showed small impurities (∼5%). 13C{1H}:
not all resonances could be detected or assigned due to dynamics at
room temperature and overlay of numerous resonances.
[Fc(NCNDIPPAgPPh3)2] (5)
Fc(NCNDIPPLi)21THF (1) (100 mg,
101 μmol, 1.00 equiv) and 81.5 mg of [AgCl(PPh3)]
(201 μmol, 2.00 equiv) were suspended in 10 mL of
THF and stirred over 3 days at room temperature in the dark. After
removal of the solvent, the orange solids were extracted with 8 mL
of dichloromethane. After filtration (PTFE syringe filer) and drying
under reduced pressure, the orange residues were dissolved in 4 mL
of THF. Gas diffusion of n-pentane into the latter
yielded the product as yellow-orange crystals (91.5 mg, 53.1 μmol,
53% calc. with one molecule left inside the product).Please
note that when kept too long in their mother liquor, a grayish precipitate
forms. However, the product can be isolated by suspending the precipitate
(e.g., in the mother liquor or n-pentane), followed
by decantation (the crystalline product stays behind). Moreover, the
product is thermically unstable and heating leads to decomposition.1H NMR (400 MHz, THF-d8):
δ (ppm) = 7.50–6.39 (m, HDIPP + HPhenyl), 4.34 (t, JH,H = 1.9 Hz, 2H, HCp), 4.21 (t, JH,H = 1.9 Hz, 2H,
HCp), 4.12 (t, JH,H = 1.9 Hz,
2H, HCp), 3.99 (t, JH,H = 1.9
Hz, 2H, HCp), 3.56–3.46 (m, MeCHMe), 3.33–3.18* (m, MeCHMe), 3.14–3.01
(m, 2H, MeCHMe), 1.33c (d, 3JH,H = 6.9 Hz, CH3), 1.28c (d, 3JH,H = 7.0 Hz, CH3), 1.01d (d, 3JH,H = 6.8 Hz, CH3), 0.92d (superposition of two dublets CH3), 0.89c (d, 3JH,H = 6.7 Hz, CH3), 0.71 (d, 3JH,H = 6.8 Hz,
6H, CH3)—31P{1H} NMR (162 MHz, THF-d8): δ (ppm)
= 15.7 (d, 1JP,107Ag = 578.3
Hz + d, 1JP,109Ag = 667.8 Hz)—13C{1H, 31P(18.4 ppm)} NMR (101 MHz,
THF-d8): δ (ppm) = 161.4 (Cq), 161.3 (Cq), 156.2 (Cq), 150.2 (Cq), 148.8 (Cq), 148.6 (Cq), 148.4 (Cq), 148.4 (Cq), 147.8 (Cq), 147.8 (Cq), 147.6 (Cq), 143.2 (Cq), 143.2 (Cq), 140.8 (Cq), 140.1 (Cq), 139.3 (Cq), 139.1 (Cq), 138.8 (Cq), 136.2 (Cq), 134.9 (HCAr), 134.8 (HCAr), 134.8
(HCAr), 134.7 (HCAr), 134.7 (HCAr), 132.1 (HCAr), 131.7 (HCAr), 131.2 (Cq), 131.2 (Cq), 129.9 (HCAr), 129.7 (HCAr), 129.4 (HCAr), 128.6 (HCAr), 128.4
(HCAr), 128.2 (HCAr), 127.9 (HCAr), 126.1 (HCAr), 124.2 (HCAr), 124.1 (HCAr), 123.9 (HCAr), 123.8 (HCAr), 123.7
(HCAr), 123.7 (HCAr), 123.4 (HCAr), 123.3 (HCAr), 123.2 (HCAr), 123.0 (HCAr), 122.6 (HCAr), 122.4 (HCAr), 122.2
(HCAr), 122.1 (HCAr), 87.1 (Cq),
87.1 (Cq), 78.9 (Cq), 74.3 (HCCp),
73.7* (HC), 73.4* (HC), 71.8* (HC), 71.5* (HC), 70.7* (HC), 70.0*
(HC), 69.4 (HCCp), 68.2 (HCCp), 29.6* (HC),
29.4* (HC), 29.2 (MeCHMe), 29.1* (HC), 28.8 (MeCHMe), 28.3* (HC), 28.1* (HC), 28.0 (MeCHMe), 25.9 (CH3), 25.7 (CH3), 25.5 (CH3), 25.1 (CH3), 24.9 (CH3), 24.2 (CH3), 24.2* (CH3), 23.7 (CH3)—MS
(ESI): m/z (%) = 1649.545 ([M]+ cal. 1649.537), 1387.451 ([M–PPh3 + H]+ cal. 1387.450), 1279.553 ([M-AgPPh3+2H]+ cal. 1279.553)—IR (ATR): ṽ (cm–1) = 3055 (vw), 2958 (vs), 2863 (m), 1611 (m), 1585
(w), 1510 (m), 1489 (m), 1463 (m), 1435 (m), 1380 (w), 1356 (w), 1316
(w), 1293 (vw), 1234 (vw), 1182 (w), 1132 (vw), 1100 (w), 1068 (vw),
1035 (vw), 891 (vw), 828 (vw), 801 (vw), 762 (m), 743 (m), 693 (m),
517 (m), 489 (m)—EA: C96H106N4Ag2P2Fe: calc. C 69.91; H 6.48; N 3.40; exp.
C 69.89; H 6.31; N 3.80.c/d: A high baseline/overlaps did not
allow reliable integration.
Assignment was done with the
help of 1H COSY NMR spectroscopy.Resonances for
a second compound (possibly due to degradation)
are visible, especially within the area of Cp protons (δ = 4.5–3.95 ppm) and in 31P{1H} NMR
spectroscopy. It shows very similar chemical shifts and patterns (marked
with # in Figure S24) to the product. The
percentage is estimated to <10%. Resonances tentatively assigned
to the side/degradation product are marked with *. Due to overlaying
of multiple resonances, no integrals could be determined within the
aromatic region. For better visibility, only 13C{1H,31P} is given. The biproduct/other structure/decomposition
also leads to more resonances than expected. An assignment whose resonances
belong to the main product was not possible. Where possible, the estimated
non-product resonances are marked with *.
[Fc(NCNDIPPAuPPh3)2] (6)
Fc(NCNDIPPLi)21THF (1) (100 mg, 101 μmol, 1.00
equiv) was stirred with 99.4
mg of [(AuCl)PPh3] (201 μmol, 2.00 equiv) in 10 mL
of toluene at room temperature for 3 days. The yellow suspension was
slightly warmed and filtered (syringe filter). Gas diffusion of n-pentane into the solution or cooling of the concentrated
solution yielded 6 as yellow crystals (57.2 mg, 28.44
μmol, 28% including two molecules of toluene).MS (ESI): m/z (%) = 1828.669 ([M + H]+ cal. 1828.668), 1369.613 ([M–AuPPh3 + 2H]+ cal. 1369.615)—IR (ATR): ṽ (cm–1) = 3054 (wv), 2958 (vs), 2923 (m), 2899
(w), 2864 (m), 1610 (w), 1585 (vw), 1548 (m), 1523 (m), 1504 (w),
1462 (m), 1436 (vs), 1379 (w), 1347 (m), 1330 (w), 1316 (m), 1293
(w), 1256 (w), 1237 (w), 1183 (w), 1101 (m), 891 (vw), 813 (vw), 800
(vw), 762 (w), 743 (m), 727 (w), 711 (w), 693 (m), 543 (m), 511 (m),
497 (m), 464 (w).Elemental analysis gave consequently wrong
carbon values; therefore,
elemental composition was confirmed via HRMS. Due to very low solubility
and low stability, no useful NMR spectra were obtained. Additionally,
the product is thermically unstable and longer heating leads to decomposition.
Reaction in THF however was not possible due to immediate decomposition.
Authors: Patricia Pérez-Galán; Nicolas Delpont; Elena Herrero-Gómez; Feliu Maseras; Antonio M Echavarren Journal: Chemistry Date: 2010-05-10 Impact factor: 5.236
Authors: Aaron G Green; Matthew D Kiesz; Jeremy V Oria; Andrew G Elliott; Andrew K Buechler; Johannes Hohenberger; Karsten Meyer; Jeffrey I Zink; Paula L Diaconescu Journal: Inorg Chem Date: 2013-04-19 Impact factor: 5.165