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ORIGINAL PAPER
Exploring the cocrystallization potential of urea and benzamide
Piotr Cysewski1
& Maciej Przybyłek1
& Dorota Ziółkowska2
& Karina Mroczyńska2
Received: 14 November 2015 /Accepted: 14 March 2016
# The Author(s) 2016. This article is published with open access at Springerlink.com
Abstract The cocrystallization landscape of benzamide and
urea interacting with aliphatic and aromatic carboxylic acids
was studied both experimentally and theoretically. Ten new
cocrystals of benzamide were synthesized using an oriented
samples approach via a fast dropped evaporation technique.
Information about types of known bi-component cocrystals
augmented with knowledge of simple binary eutectic mixtures
was used for the analysis of virtual screening efficiency
among 514 potential pairs involving aromatic carboxylic acids
interacting with urea or benzamide. Quantification of intermo-
lecular interaction was achieved by estimating the excess ther-
modynamic functions of binary liquid mixtures under
supercooled conditions within a COSMO-RS framework.
The smoothed histograms suggest that slightly more potential
pairs of benzamide are characterized in the attractive region
compared to urea. Finally, it is emphasized that prediction of
cocrystals of urea is fairly direct, while it remains ambiguous
for benzamide paired with carboxylic acids. The two known
simple eutectics of urea are found within the first two quartiles
defined by excess thermodynamic functions, and all known
cocrystals are outside of this range belonging to the third or
fourth quartile. On the contrary, such a simple separation of
positive and negative cases of benzamide miscibility in the
solid state is not observed. The difference in properties be-
tween urea and benzamide R2,2(8) heterosynthons is also
documented by alterations of substituent effects.
Intermolecular interactions of urea with para substituted
benzoic acid analogues are stronger compared to those of
benzamide. Also, the amount of charge transfer from amide
to aromatic carboxylic acid and vice versa is more pronounced
for urea. However, in both cases, the greater the electron with-
drawing character of the substituent, the higher the binding
energy, and the stronger the supermolecule polarization via the
charge transfer mechanism.
Keywords Cocrystals . Eutectic . Binary mixtures .
Screening . Heat of mixing . COSMO-RS . Molecular
descriptors
Introduction
Cocrystals represent an interesting and practically important
subgroup of multicomponent solids. By definition, they are
homogenous crystalline systems containing stoichiometric
amounts of one or more neutral molecular species, which are
in the solid state under ambient temperature and pressure con-
ditions [1]. Consequently, species such as clathrates, solvates
and salts are not usually classified as cocrystals. It is worth
mentioning that cocrystallization has been used widely in
many fields, including the agrochemistry, electronics, textile
and pharmaceutical industries. The latter probably accounts
for their the most valuable applications [2]. Supramolecular
synthesis has been applied mainly to overcome the poor
This paper belongs to Topical Collection MIB 2015 (Modeling
Interaction in Biomolecules VII)
Electronic supplementary material The online version of this article
(doi:10.1007/s00894-016-2964-6) contains supplementary material,
which is available to authorized users.
* Piotr Cysewski
piotr.cysewski@cm.umk.pl
1
Department of Physical Chemistry, Faculty of Pharmacy, Collegium
Medicum of Bydgoszcz, Nicolaus Copernicus University in Toruń,
Kurpińskiego 5, 85-950 Bydgoszcz, Poland
2
Research Laboratory, Faculty of Chemical Technology and
Engineering, University of Technology and Life Sciences in
Bydgoszcz, Seminaryjna 3, 85-326 Bydgoszcz, Poland
J Mol Model (2016) 22:103
DOI 10.1007/s00894-016-2964-6
solubility of active pharmaceutical ingredients (API) [3], and
consequently improve their bioavailability, mechanical prop-
erties [4], stability [5] and other physicochemical properties.
There are several efficient methods of cocrystal prepara-
tion, such as solvent-assisted grinding [6–8], anti-solvent crys-
tallization [9–11], slurry cocrystallization [12–14] and solvent
evaporation [15, 16] approaches. Generally speaking,
cocrystal preparation methods can be divided into two cate-
gories, namely kinetic (fast crystal growth) and thermodynam-
ic (slow crystallization) [17–19]. Notably, grinding is the
oldest method of cocrystal preparation, and was used for syn-
thesis of the very first molecular complex formed by hydro-
quinone and quinone [20]. Particularly interesting are methods
like spray drying [21–23] and droplet evaporative crystalliza-
tion (DEC) [24] that involve evaporation of small amounts of
solution. They are efficient, fast, environmentally friendly and
cost preserving, as documented in our previous studies
[24–26]. The formation of oriented crystallite samples on
glass surfaces can be analyzed successfully with the aid of
instrumental methods such as powder X-ray diffraction
(PXRD) and attenuated total reflectance Fourier transform
infrared spectroscopy (ATR-FTIR). The main advantage of
PXRD measurements of oriented samples is the enhancement
of the intensity of diffraction signals coming from the
cocrystal and the decrease in most of the other signals corre-
sponding to the coformers [26].
Amides such as nicotinamide, isonicotinamide and
hydroxybenzamides are often used as coformers of pharma-
ceutical multicomponent crystals [18, 27, 28]. However, it has
been proved that, in the case of substituted analogues of
benzamide-benzoic acid pairs, cocrystals are formed only if
substitution of the benzoic acid moiety is done with electron-
withdrawing functional groups [29]. This indicates that the
ability of benzamide to form cocrystals is limited. Urea, on
the other hand, can easily form molecular complexes in the
solid state, as evidenced by the large number of cocrystal
structures deposited in the Cambridge Structural Database
(CSD) [30]. This high potential of cocrystal formation of urea
can be explained by the fact that it possess both good hydro-
gen bond (HB) donor and acceptor capabilities. However,
only a few cocrystal structures of urea with aromatic carbox-
ylic acids can be found in CSD, for example with salicylic
acid (SLCADC), 3,5-dinitrosalicylic acid (NUHYAQ), 1,1-
binaphthyl-2,2′-dicarboxylic acid (ROGKOO), trimesic acid
(CEKSIU), o-phthalic acid (NUHYIY) and 5-nitrosalicylic
acid (NUHXUJ).
The aim of this paper was threefold. Firstly, a simple
cocrystallization method developed by our group was ap-
plied to extend the cocrystallization landscape of urea and
benzamide with carboxylic acids. Secondly, the applica-
bility of post-quantum chemistry approach within
COSMO-RS framework for theoretical cocrystal screen-
ing was considered. Finally, substituents effects on
RCOOH⋯H2NCOR’ R2
2(8) heterosynthon stabilities
and charge transfer were explained.
Methods
Chemicals
All chemicals in this study were of analytical grade and were
used as received without further purification. Urea (U, CAS:
57-13-6), benzamide (B, CAS: 55-21-0), oxalic acid (OA,
CAS: 144-62-7), benzoic acid (BA, CAS: 65-85-0), salicylic
acid (SA, CAS: 69-72-7), 3-hydroxybenzoic acid (3HBA,
CAS: 99-06-9), 2,5-dihydroxybenzoic acid (2,5DHBA,
gentisic acid, CAS: 490-79-9), 2,6-dihydroxybenzoic acid
(2,6DHBA, γ-resorcylic acid, CAS:303-07-1), acetylsalicylic
acid (ASA, CAS: 50-78-2) and methanol (CAS: 67-56-1)
were purchased from POCH (Gliwice, Poland). Malonic acid
(MOA, CAS: 141-82-2), maleic acid (MEA, CAS: 110-16-7),
fumaric acid (FA, CAS: 110-17-8), succinic acid (SUA, CAS:
110-15-6), glutaric acid (GA CAS: 110-94-1), 4-
hydroxybenzoic acid (4HBA, CAS: 99-96-7), 3,5-
dihydroxybenzoic acid (3,5DHBA, CAS: 99-10-5) and 2,4-
dihydroxybenzoic acid (2,4DHBA, β-resorcylic acid,
CAS:89-86-1) were obtained from Sigma-Aldrich (St. Louis,
MO).
Experimental procedure
The samples used for cocrystal screening were prepared via
the DEC approach, as described in detail in our previous stud-
ies [24–26]. This simple procedure, validated and successfully
applied for cocrystal screening, consists of the three following
steps. Firstly, the methanolic solutions of the solid mixtures
components were prepared and mixed together in equimolar
proportions. Then, 20 μl of the mixtures and pure components
solutions were placed on glass microscope slides and left to
evaporate under conditions of 43 °C and atmospheric pres-
sure. Finally, the crystallite layers thus formed were analyzed
directly on the slide using PXRD and ATR-FTIR. These mea-
surements were performed with the help of a Goniometer
PW3050/60 equipped with an Empyrean XRD tube Cu LFF
DK303072 and Bruker Alpha-PFT-IR spectrometer (Bruker,
Karlsruhe, Germany) combined with an attenuated total re-
flection (ATR) diamond device.
Computations
The computations performed relied on the assumption that
intermolecular interactions responsible for formation of inter-
molecular molecular complexes in the solid state can be esti-
mated reliably based on mixing thermodynamic functions
characterizing the super cooled liquid solution obtained after
103 Page 2 of 10 J Mol Model (2016) 22:103
mixing of components at a specific stoichiometric ratio under
ambient conditions. Thus, negative values of mixing enthalpy
or Gibbs free energy are thought to indicate that the mixture is
thermodynamically favored over the pure component liquids.
In other words, the miscibility of the supercooled liquid is
thought to be also associated with miscibility in the solid state,
hence showing the ability to cocrystallize. This hypothesis
seems crude but was applied successfully to prediction of
the probability of cocrystallization of several active pharma-
ceutical ingredients [31]. The excess thermodynamic func-
tions characterizing hypothetical molecular compounds of a
given stoichiometry requires estimation of the thermodynamic
functions of coformers in their pure liquid state under
supercooled conditions, and additional computations of their
properties in a mixture composed of two components with
given stoichiometric proportions. Hence, the mixing enthalpy
can be defined as follows:
ΔHmix
12 ¼ H12− x1H1
1 þ x2H2
2
À Á
ð1Þ
where subscript denotes solute and superscript represent sol-
vent type. It is worth mentioning that the superscripts denote
modeled rather than real solutions used during crystallization.
Hence, the 1 or 2 superscripts denote single component liq-
uids, while 12 represent the two-component mixture under
supercooled conditions. The enthalpy of cocrystal formation,
H12, can be estimated based on computations in the bi-
component liquid
H12 ¼ x1H1
12 þ x2H2
12 ð2Þ
The excess enthalpy accounts for all energetic contribu-
tions, including hydrogen bonding and van der Waals interac-
tions of all energetically favorable coformers of each compo-
nents. Thus, COSMOtherm [32] explicitly considers all pos-
sible contacts between these coformers, and provides excess
thermodynamic functions after averaging over all the contri-
butions. The Gibbs free energy associated with molecular
complex formation can be related directly to excess enthalpy
after considering entropic contributions:
ΔGcc
12 ¼ ΔHmix
12 −TΔSmix
12 −ΔΔGf us
ð3Þ
An additional assumption is that the difference between the
free energy of fusion of the cocrystal and the reactants is
insignificant, ΔΔGfus
≈0. Hence, the Gibbs free energy can
be obtained after estimation of the related chemical potentials
at infinite dilution:
ΔGmix
12 ¼ G12− x1μ1
1 þ x2μ2
2
À Á
þ RT x1lnx1 þ x2lnx2ð Þ ð4Þ
G12 ¼ x1μ1
12 þ x2μ2
12 ð5Þ
Two levels of approximation arise from these equations,
namely one including entropic contributions and an
alternative one assuming that the entropy of mixing is also
negligible. Thus, for further characterization of cocrystals
and simple eutectics both these options were used and com-
pared each to other. All results presented correspond to quan-
tum chemical COSMO-RS calculations based on BP86 func-
tional and def2-TZVPD basis set computations using
Turbomole [33]. The sigma profiles were generated after sin-
gle point calculations with fine gridding of the tetrahedron
cavity, inclusion of a hydrogen bond interaction term
(HB2012) and accounting for a van der Waals dispersion term
based on the D3 Grimme method [34, 35]. Such an approach
is considered the most advanced level available so far for
predicting thermodynamic data using a combination of com-
putational chemistry and statistical mechanics.
Results and discussion
The cocrystallization of benzamide and urea with carboxylic
acids can be represented by the model system of the
RCOOH⋯H2NCOR’ R2
2(8) heterosynthon. This supramo-
lecular pattern occurs very frequently in solid materials and
is found far more often in the CSD than the corresponding
homosynthon. Since the experimental data are not very rich in
systems of this type, the first part of this paper extends the
collection of cocrystals by documenting the synthesis of new
cocrystals. In the second part, a theoretical screening proce-
dure utilizing an excess thermodynamics functions is used to
characterize intermolecular interactions in the considered sys-
tems. Finally, the third part of the paper discusses quantifica-
tion of substituent effects on synthon properties.
Experimental exploration of the cocrystallization
landscape
Binary mixtures of urea with carboxylic acids
Urea is quite often found as a former of cocrystals, and more
than 100 solved structures of this compound with quite di-
verse coformers are known. This common occurrence of urea
in cocrystals is related to its ability to form a variety of supra-
molecular patterns. The carbonyl group acts as a very strong
acceptor center and can form mono- or bi-center hydrogen
bonds. Additionally, two amine groups offer rich donor capa-
bilities resulting either in direct interactions with coformers, or
occluding it in the network of hydrogen patterns involving
urea itself. This is also visible in the great variety of coformer
ratio. Although a 1:1 ratio predominates in the majority of
cocrystals, one can find proportions as high as 10:1 in the case
of urea-2,12-tridecanedione (MISNOR). A list of all known
cocrystals of urea with carboxylic acids is provided in Table 1.
In our previous study [26], the cocrystallization landscape of
urea was enhanced by several molecular complexes formed
J Mol Model (2016) 22:103 Page 3 of 10 103
with aromatic carboxylic acids, as documented in Table 1. It is
worth noting that dicarboxylic aliphatic acids, like oxalic,
malonic, succinic and glutaric acid, are generally regarded as
good coformers [40], so their ability to form molecular com-
plexes with urea is not surprising. What is worth mentioning is
that, occasionally and contrary to chemical intuition, urea can-
not cocrystalize with some coformers. For example, it is not
possible to cocrystalize urea with aspirin (acetylsalicylic ac-
id)—a common prototypical analgesic having anti-
inflammatory and antipyretic properties. However, the struc-
turally very similar salicylic acid, which is also used as an
analgesic, has been successfully cocrystalized with urea
(SLCADC). The utilization of oriented samples confirmed
cocrystallization of urea with carboxylic acids and also prop-
erly identified negative cases [26]. Examples of our measure-
ments are provided in supporting materials, as indicated in
Table 1.
Binary mixtures of benzamide with carboxylic acids
Benzamide structure differs from urea simply by replacement
of one amine group with an aromatic ring. This, however, can
seriously alter the possible hydrogen boding patterns due to
three major factors. First, the lack of one donor side reduces
the diversity of possible supramolecular patterns.
Additionally, the bulky phenyl group introduces steric restric-
tions, making it more difficult to pack in multicomponent
crystals. Finally, the resonance effect alters significantly elec-
tron densities on both carbonyl and amino groups. All this
added together explains why benzamide is a much less com-
mon former of cocrystals. As documented in Table 1, there are
only 17 known benzamide-carboxylic acid solids, including
those proved by our experiments. The collected results of
DEC are presented in the Supporting Material. However, ex-
emplary positive and negative cases are discussed briefly here.
Figure 1a shows the PXRD patterns and ATR-FTIR spectra
obtained by direct on-glass measurements for a benzamide-2,
4DHBA (B-2,4DHBA) cocrystal and benzamide-
acetylsalicylic acid (B-ASA) mixture. In the former case, the
registered signals characterizing the binary mixture
confronted with patterns obtained for pure components un-
equivocally confirm new compound formation by identifica-
tion of new peaks corresponding to a cocrystal phase.
Interestingly, the miscibility of benzamide and 2,4DHBA
in the solid phase was also confirmed by ATR-FTIR spectros-
copy, since the consequence of formation of the carboxylic
acid amide synthon is a visible shift of N–H vibration in com-
parison to pure amide spectra [41]. In the case of B-2,4DHBA,
the absorption band corresponding to stretching of the N−H
vibration mode was shifted from 3366 cm−1
to 3417 cm−1
.
Table 1 The experimentally
verifieda
cocrystallization abilities
of benzamide (B) and urea (U).
The experimental characteristics
of new cocrystals identified in this
work are provided in supplemen-
tary material, as indicated
Coformer Ua
source Ba
source
Oxalic acid (OA) + UROXAM, UROXAL, Fig. S1 + This work, Fig. S7
Malonic acid (MOA) + URMALN, Fig. S2 + This work, Fig. S8
Maleic acid (MEA) + CEKRUF, CEKSAM, Fig. S3 + This work, Fig. S9
Fumaric acid (FA) + TIPWIY, Fig. S4 + YOPBUB, Fig. S10
Succinic acid (SUA) + UNIRT, VEJXAJ, Fig. S5 + BZASUC, Fig. S11
Glutaric acid (GA) + ZODWIY, TONGOS, Fig. S6 + This work, Fig. S12
Salicylic acid (SA) + SLCADC + URISAQ, Fig. S13
2,4-Dihydroxybenzoic acid (2,4DHBA) + [26] + This work, Fig. 1a,b
2,5-Dihydroxybenzoic acid (2,5DHBA) + [26] + This work, Fig. S14
2,6-Dihydroxybenzoic acid (2,6DHBA) + [26] + This work, Fig. S15
3,5-Dihydroxybenzoic acid (3,5DHBA) + [26] + This work, Fig. S16
Benzoic acid (BA) − [26, 36] − [29], Fig. S17
Acetylsalicylic acid (ASA) − [26, 37] − This work, Fig. 1c,d
3-Hydroxybenzoic acid (3HBA) + [26] − This work, Fig. S18
4-Hydroxybenzoic acid (4HBA) + [26, 38] − [29], Fig. S19
a
Additionally, benzamide is known to be able to cocrystalize with pentafluorobenzoic acid (ESATUN),
phenylacetic acid (MECHAF), 3-nitrobenzoic acid (OVEZUL), 4-nitrobenzoic acid (YOPCAI), 3,5-
dinitrobenzoic acid (OVIBEB), and 4-hydroxy-3-nitrobenzoic acid (OVIBAX), while urea cocrystalizes also
with 1,1′-binaphthyl-2,2′-dicarboxylic acid (ROGKOO), 2-((3-(3,4-dimethoxyphenyl)acryloyl)amino)benzoic
acid (KINVAG), 2-Hydroxy-3,5-dinitrobenzoic acid (NUHYAQ), 2-phthalic acid (NUHYIY), 3-nitrobenzoic
acid [39], 4-aminobenzoic acid (NUHYEU), 5-nitrosalicylic acid (NUHXUJ), adipic acid (ERIWUY), barbituric
acid (EFOZAB), cis,cis-1,3,5-cyclohexanetricarboxylic acid (XORMUM), cyanuric acid (PANVUV), DL-tartaric
acid (NEHPIZ), D-tartaric acid (NEZDAX), glycine (NUBHOH), heptanedioic acid (EVETAB), itaconic acid
(PANVAB), parabanic acid (URPRBN10), pyrazine-2,3-dicarboxylic acid (NUHYOE), pyridine-2,6-dicarboxyl-
ic acid (NUHYUK) and suberic acid (QQQBKM)
103 Page 4 of 10 J Mol Model (2016) 22:103
Such shifts of absorption bands can be observed also in
other cases where a new cocrystal phase is formed, which
can be inferred directly from figures provided in the
Supporting Material (Figs. S1–S19). The second example
provided in Fig. 1 clarifies that the lack of crystal struc-
ture in the CSD database for the B-ASA pair is not acci-
dental. As can be seen from Fig. 1c, in the case of the
benzamide-acetylsalicylic acid system, an overlapping of
single component PXRD patterns with signals measured
for mixtures of benzamide with ASA is evident.
Furthermore, there are no absorption bands shifts in this
case, which additionally indicates the probable immisci-
bility of components in the solid state (Fig. 1d). Similar
observations can lead to the conclusion that mixtures of
benzamide with 3HBA, 4HBA and BA also show immis-
cibility in the solid state (see Figs. S17–S19). It is worth
mentioning that the lack of cocrystal formation in the
latter two cases has already been documented [29].
Theoretical cocrystal screening
The statistical thermodynamics approach offered by post-
quantum analysis has the advantage of providing values of
thermodynamic functions. From the perspective of this
project, the excess enthalpies and excess Gibbs free ener-
gies are of particular importance. The observed diversity of
pair behaviors requires an unambiguous definition of the
criterion for selecting excess data for further analysis. One
can take just the values corresponding to 1:1 molar propor-
tions of components, ignoring the fact that cocrystals can
be formed with different stoichiometry. Alternatively, one
can take into account the shape of Hmix
(x1) or Gmix
(x1)
and locate molar fractions corresponding to the minima
found on such curves. Figure 2 presents some exemplary
plots. Although the concentration-dependent mixing en-
thalpies and Gibbs free energies are quite similar for oxalic
acid, the ones characterizing benzoic acid, 2,6-
A B
C D
5 10 15 20 25 30 35 40
relaƟveintensity
2θ[°]
B (glass)
2,4DHBA (glass)
2,4DHBA
(ZZZEEU08)
B-2,4DHBA (glass)
B (BZAMID07)
2,4DHBA
(ZZZEEU04)
2,4DHBA hydrate
(QIVTUK)
0.0
0.2
0.4
0.6
0.8
1.0
2000 2500 3000 3500 4000
normalizedtransmitance
wave number [cm-1]
2,4DHBA
B
B-2,4DHBA
5 10 15 20 25 30 35 40
relaƟveintensity
2θ[°]
B(glass)
ASA (glass)
ASA (ACSALA01)
B-ASA (glass)
B (BZAMID07)
0.0
0.2
0.4
0.6
0.8
1.0
2000 2500 3000 3500 4000
normalizedtransmitance
wave number [cm-1]
ASA
B
B-ASA
Fig. 1 Powder X-ray diffraction (PXRD) patterns and attenuated total
reflectance Fourier transform infrared spectroscopy (ATR-FTIR) spectra
of benzamide-2,4DHBA (B-2,4DHBA) cocrystal (a, b) and benzamide-
acetylsalicylic acid (B-ASA) mixture (c, d) obtained via droplet evapo-
rative crystallization (DEC) on a glass surface. Spectra of pure compo-
nents are also shown
J Mol Model (2016) 22:103 Page 5 of 10 103
dihydroxybenzoic acid, 4-aminobutanoic acid and many
other carboxylic acids are quite diverse. They can differ
in shape, sign and localization of the extrema points.
Such incongruent trends of Hmix
and Gmix
suggest that
the entropic contributions to thermodynamics of mixing
are often non-negligible. The set of binary mixtures used
for virtual cocrystal screening of benzamide or urea com-
prised 514 aromatic carboxylic acids found in CSD as con-
stituents of bi-component cocrystals. The complete list of
analyzed pairs, along with the values of Hmix
and Gmix
obtained are provided in the Supporting Material (Table
S1). In Fig. 3 these values are presented graphically by
providing the corresponding distribution plots. The first
observation is that, for these types of systems, the curves
characterizing values of Gibbs free energy are shifted more
toward negative values than those derived using the values
of excess enthalpies. On the other hand, on smoothed his-
tograms classifying the distributions of excess enthalpies,
the maximum is found in fairly the same place for both
amides interacting with carboxylic acids. Besides, slightly
more homogeneous interactions are to be expected in the
case of benzamide since broader peaks associated with ex-
cess function of urea suggest a higher diversity of interac-
tions in such case.
Consequently, one can find pairs showing quite strong at-
tractions along with the pairs for which repulsion predomi-
nates. Figure 4 presents the cumulative distributions of both
Hmix
and Gmix
values, characterizing all 514 pairs of urea with
carboxylic acids. Additionally, the values of excess thermody-
namic functions for experimentally studied systems are pro-
vided. The conclusions drawn from Gibbs free energy distri-
butions and from enthalpy of mixing are quite diverse. First of
all, the percentage of structures exhibiting attractions is much
higher when Gmix
is used as a quantification criterion,
reaching 95 % versus 53 % for Hmix
. Also, down-shifting of
all quartiles by about 0.5 kcal mol−1
if Gmix
is used is also
worth noting. Also the medians differ by the same interval.
The straight lines presented in Fig. 4 denote the excess values
for all experimentally studied pairs. From the perspective of
Hmix
, the two known simple eutectics of urea are found within
the first two quartiles, and all known cocrystals are outside of
this range, belonging to the third or fourth quartiles. Similar
dicacilaxodicaciozneb
dicacionatubonima-4dicacioznebyxordyhid-6,2
-0.8
-0.6
-0.4
-0.2
0.0
0.2
exceesfuncƟon[kcal/mol]
x1
Hmix(benzamide) Gmix(benzamide)
Hmix(urea) Gmix(urea)
-2.0
-1.6
-1.2
-0.8
-0.4
0.0
exceesfuncƟon[kcal/mol]
x1
Hmix(benzamide) Gmix(benzamide)
Hmix(urea) Gmix(urea)
-1.00
-0.80
-0.60
-0.40
-0.20
0.00
exceesfuncƟon[kcal/mol]
x1
Hmix(benzamide) Gmix(benzamide)
Hmix(urea) Gmix(urea)
-0.50
0.00
0.50
1.00
1.50
2.00
2.50
3.00
3.50
0.0 0.2 0.4 0.6 0.8 1.0 0.0 0.2 0.4 0.6 0.8 1.0
0.000 0.200 0.400 0.600 0.800 1.000 0.000 0.200 0.400 0.600 0.800 1.000
exceesfuncƟon[kcal/mol]
x1
Hmix(benzamide) Gmix(benzamide)
Hmix(urea) Gmix(urea)
Fig. 2 Examples of typical plots of Hmix
(x1) or Gmix
(x1) corresponding to supercooled fluids of coformers involved in cocrystallization of urea or
benzamide with carboxylic acids
103 Page 6 of 10 J Mol Model (2016) 22:103
conclusions can also be drawn using Gmix
. This suggests that
classifying a potential pair as falling into a cocrystal group or
simple eutectic group is fairly reliable in the case of urea
interacting with carboxylic acids due to its quite distinct ener-
getic patterns. Turning our attention to benzamide pairs and
inspecting the data presented in Fig. 5, no such uniquivocal
conclusion can be drawn. First of all, the percentages of struc-
tures exhibiting attraction in terms of negative values of Gmix
and Hmix
are much closer to each other, at 99 % and 82 %,
respectively. The higher percentage of structures with negative
values of excess thermodynamic functions is also reflected in
the changes in the quartiles and median values. This makes it
much more complicated for the separation of samples show-
ing miscibility in the solid phase from those not being able to
form homogenous solid dispersions. Indeed, the simple eutec-
tics formed by benzamide are characterized by Hmix
and Gmix
almost within the same range as real cocrystals. This some-
what negative conclusion limits, to some extent, the generality
of cocrystal screening based on liquid mixtures under
supercooled conditions. As already mentioned [42], based
on distribution of heat of formation in water, where a
significantly lower percentage of structures were confirmed
after applying the proposed scoring function for this particular
group of compounds, the prediction of aromatic amides
cocrystals is much more difficult than that of carboxylic acids.
Substituent effects on –COOH⋯H2NOC- hetero synthon
properties
The major energetic contribution to stabilization of benzamide
and urea cocrystals with carboxylic acids comes from –
COOH⋯H2NOC- heterosynthons of the R2
2(8) type. The
sensitivity of this pattern to substituent effects can be revealed
directly in the case of benzoic acid analogues. This can be
done by studying relationships with respect to the Hammett
constant values [43] characterizing the electro-donating and
electro-withdrawing capabilities of substituents bonded at the
para position. Unfortunately, there is no detectable trend for
computed excess thermodynamic functions with Hammett
constants, but application of an alternative strategy can be
quite efficient. For this purpose, full gradient optimization
was performed for 110 pairs of para-substituted benzoic acid
analogues with benzamide and urea. The list of these species
is provided in the Supporting Material as Table S2. The ge-
ometries of all of these pairs were fully optimized by means of
the ωB97XD density functional with 311++G** basis set, as
implemented in the GAUSSIAN09 package [44]. In order to
characterize the contribution to pair stabilization energy, the
decomposition analysis was performed based on the absolute-
ly localized orbitals approach (ALMO) [33] implemented in
the QChem 4 package [45, 46]. This method offers decompo-
sition of the total intermolecular binding energy into several
components including, among others, a charge-transfer (CT)
portion of binding energy [45]. Because formation of hydro-
gen bonds in the intermolecular complexes is often associated
with significant charge transfer between monomers, the
ALMO method can be used to provide a conceptual descrip-
tion of an amount of bidirectional charge transfer from and to
interacting monomers. The results of such decomposition of
the total charge-transfer into complementary occupied-virtual
quarƟle Hmix Gmix
1 -0.38 -0.82
2 -0.02 -0.55
3 0.26 -0.33
4 1.33 0.62
median -0.02 -0.55
0%
20%
40%
60%
80%
100%
-2.0 -1.5 -1.0 -0.5 0.0 0.5 1.0
cummilaƟvepercentage
Hmix or Gmix [kcal/mol]
(+) (cocrystals) Gmix
(+) (cocrystals) Hmix
(-) (eutecƟcs) Gmix
(-) (eutecƟcs) Hmix
Fig. 4 Cumulative distributions
of urea-aromatic carboxylic acid
pair populations expressed as a
function of increasing inclusion
criterion Hmix
(black lines) or
Gmix
(gray lines). The lines rep-
resent energetics of mixing of
urea with carboxylic acids for
which the ability of
cocrystallization or simple binary
eutectics formation is experimen-
tally validated
0%
10%
20%
30%
40%
50%
60%
-3.0 -2.0 -1.0 0.0 1.0 2.0
populaƟondistribuƟon
Hmix or Gmix [kcal/mol]
Hmix(benzamide) Hmix(urea)
Gmix(benzamide) Gmix(urea)
Fig. 3 Smoothed histograms characterizing distributions of Hmix
and
Gmix
of 514 pairs of carboxylic acids interacting with benzamide or urea
J Mol Model (2016) 22:103 Page 7 of 10 103
orbitals is typically expressed as the sum of four contributions
to the total electron charge dislocation coming from the intra
and inter CT of both components [47]. The results of binding
energy ΔEBSSE
computations and charge transfer analysis are
provided in Figs. 6 and 7, respectively. It is interesting to note
that the observed substituent effects on binding energy are
quite strong and highly linear. The greater the electron-
withdrawing character of the substituent, the stronger the
binding of aromatic carboxylic acids with either of the con-
sidered amides. This trend is slightly more pronounced in the
case of urea, suggesting not only a higher sensitivity to sub-
stituent character but usually also stronger stabilization of the
considered heterosynthon. It is interesting to note that interac-
tions between the carboxylic and amide groups involve two
types of hydrogen bond formation, with –COOH playing both
a donor and acceptor role. As the consequence of such con-
tacts, charge transfer is allowed from and to urea or benzamide
via these two hydrogen bonding channels. According to ex-
pectation, the greater the electron-withdrawing character of
the substituent, the stronger the CT from amide to benzoic
acid analogue. On the other hand, the opposite direction of
CT is also possible but, as documented in Fig. 7, it is much
smaller. Indeed, the partial charge transferred from aromatic
carboxylic acid towards the amide stands at roughly half of the
most dominant contribution observed for the reverse direction.
All trends mentioned are highly linear for both amides paired
with para-substituted benzoic acid analogues. It seems that
complexes involving urea are more polarizable compared to
those comprising benzamide.
Conclusions
A knowledge of cocrystallization abilities and the possibilities
of simple binary eutectics formation are important issues hav-
ing many practical implications. Here, two representative
cases of popular coformers were analyzed in detail from both
experimental and theoretical perspectives. Despite the signif-
icant structural similarities of the two considered amides, the
consequences of mixing with carboxylic acids are quite di-
verse. The lack of one amino group in benzamide compared
quarƟle Hmix Gmix
0%
20%
40%
60%
80%
100%
1 -0.37 -0.79
2 -0.17 -0.65
3 -0.05 -0.53
4 3.10 0.65
median -0.17 -0.65
-2.0 -1.5 -1.0 -0.5 0.0 0.5 1.0
cummilaƟvepercentage
Hmix or Gmix [kcal/mol]
(-) (eutecƟcs) Gmix
(-) (eutecƟcs) Hmix
(-) (cocrystals) Gmix
(-) (cocrystals) Hmix
Fig. 5 Cumulative distributions
of populations of benzamide-
aromatic carboxylic pairs
expressed as a function of in-
creasing values of Hmix
(black
lines) or Gmix
(gray lines). The
lines represent energetics of
mixing of benzamine with car-
boxylic acids for which the ability
of cocrystallization or simple bi-
nary eutectics formation is exper-
imentally validated
y = -1.259x - 18.071
R² = 0.920
y = -1.050x - 17.783
R² = 0.916
-20.0
-19.5
-19.0
-18.5
-18.0
-17.5
-17.0
-16.5
-1.0 -0.5 0.0 0.5 1.0 1.5
ΔEBSSE[kcal/mol]
σp
U
B
Fig. 6 Substituent effects on binding energy of the R2
2(8) heterosynthon
formed between urea or benzamide with para-substituted benzoic acid
analogues (σp stands for Hammett constant [43])
R² = 0.90
R² = 0.86
R² = 0.93
R² = 0.92
R² = 0.91
R² = 0.83
0.0
2.0
4.0
6.0
8.0
10.0
12.0
-1.0 -0.5 0.0 0.5 1.0 1.5
Q(CT)
Q(U) Q(B)
Q(U)1->2 Q(B)1->2
Q(U)2->1 Q(B)2->1
Fig. 7 Substituent effects on a charge transfer between urea or
benzamide and para substituted analogues of benzoic acid. The amount
of charge transfer (CT) from amide to aromatic carboxylic acid and vice
versa is represented by Q1->2, Q2->1; σp stands for Hammett constant [43]
103 Page 8 of 10 J Mol Model (2016) 22:103
to urea results in a significant alteration of the intermolecular
interactions with carboxylic acids despite potentially using the
same synthon pattern. The profiles of smoothed histograms
suggested that slightly more potential pairs of benzamide are
characterized in the attractive region compared to urea. Thus,
one could expect to find more cocrystals of benzamide than of
urea. The experimental data are in opposition to this expecta-
tion, which is obvious if one compares 17 cocrystals of
benzamide with 32 cocrystals of urea with carboxylic acids.
However, the number of coformers known from literature data
and this work is quite limited and hence further experimental
effort is required. Nevertheless, it seems that discrimination of
simple binary eutectics from the two component cocrystal is
much more difficult in the case of benzamide than for urea
interacting with carboxylic acids. One reason for this is the
much less populated eutectic set for urea, which encompasses
only two cases. The origin of this discrepancy might be related
to the much higher divisibility of the hydrogen bonding pat-
tern that can be potentially adopted by urea compared to that
of benzamide. This emphasizes the necessity of individual
characterization of the cocrystallization landscape for each
particular compound rather than formulating general rules
governing the affinities of two interacting coformers.
Acknowledgments This work utilized the COSMOtherm software
with the BP-TZVPD-FINE database kindly provided by COSMOlogic.
The project was partly supported by PL-Grid Infrastructure. The alloca-
tion of computational facilities of the Academic Computer Centre
BCyfronet^ AGH/Krakow/POLAND is also acknowledged.
Open Access This article is distributed under the terms of the Creative
Commons Attribution 4.0 International License (http://
creativecommons.org/licenses/by/4.0/), which permits unrestricted use,
distribution, and reproduction in any medium, provided you give
appropriate credit to the original author(s) and the source, provide a link
to the Creative Commons license, and indicate if changes were made.
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  • 1. ORIGINAL PAPER Exploring the cocrystallization potential of urea and benzamide Piotr Cysewski1 & Maciej Przybyłek1 & Dorota Ziółkowska2 & Karina Mroczyńska2 Received: 14 November 2015 /Accepted: 14 March 2016 # The Author(s) 2016. This article is published with open access at Springerlink.com Abstract The cocrystallization landscape of benzamide and urea interacting with aliphatic and aromatic carboxylic acids was studied both experimentally and theoretically. Ten new cocrystals of benzamide were synthesized using an oriented samples approach via a fast dropped evaporation technique. Information about types of known bi-component cocrystals augmented with knowledge of simple binary eutectic mixtures was used for the analysis of virtual screening efficiency among 514 potential pairs involving aromatic carboxylic acids interacting with urea or benzamide. Quantification of intermo- lecular interaction was achieved by estimating the excess ther- modynamic functions of binary liquid mixtures under supercooled conditions within a COSMO-RS framework. The smoothed histograms suggest that slightly more potential pairs of benzamide are characterized in the attractive region compared to urea. Finally, it is emphasized that prediction of cocrystals of urea is fairly direct, while it remains ambiguous for benzamide paired with carboxylic acids. The two known simple eutectics of urea are found within the first two quartiles defined by excess thermodynamic functions, and all known cocrystals are outside of this range belonging to the third or fourth quartile. On the contrary, such a simple separation of positive and negative cases of benzamide miscibility in the solid state is not observed. The difference in properties be- tween urea and benzamide R2,2(8) heterosynthons is also documented by alterations of substituent effects. Intermolecular interactions of urea with para substituted benzoic acid analogues are stronger compared to those of benzamide. Also, the amount of charge transfer from amide to aromatic carboxylic acid and vice versa is more pronounced for urea. However, in both cases, the greater the electron with- drawing character of the substituent, the higher the binding energy, and the stronger the supermolecule polarization via the charge transfer mechanism. Keywords Cocrystals . Eutectic . Binary mixtures . Screening . Heat of mixing . COSMO-RS . Molecular descriptors Introduction Cocrystals represent an interesting and practically important subgroup of multicomponent solids. By definition, they are homogenous crystalline systems containing stoichiometric amounts of one or more neutral molecular species, which are in the solid state under ambient temperature and pressure con- ditions [1]. Consequently, species such as clathrates, solvates and salts are not usually classified as cocrystals. It is worth mentioning that cocrystallization has been used widely in many fields, including the agrochemistry, electronics, textile and pharmaceutical industries. The latter probably accounts for their the most valuable applications [2]. Supramolecular synthesis has been applied mainly to overcome the poor This paper belongs to Topical Collection MIB 2015 (Modeling Interaction in Biomolecules VII) Electronic supplementary material The online version of this article (doi:10.1007/s00894-016-2964-6) contains supplementary material, which is available to authorized users. * Piotr Cysewski piotr.cysewski@cm.umk.pl 1 Department of Physical Chemistry, Faculty of Pharmacy, Collegium Medicum of Bydgoszcz, Nicolaus Copernicus University in Toruń, Kurpińskiego 5, 85-950 Bydgoszcz, Poland 2 Research Laboratory, Faculty of Chemical Technology and Engineering, University of Technology and Life Sciences in Bydgoszcz, Seminaryjna 3, 85-326 Bydgoszcz, Poland J Mol Model (2016) 22:103 DOI 10.1007/s00894-016-2964-6
  • 2. solubility of active pharmaceutical ingredients (API) [3], and consequently improve their bioavailability, mechanical prop- erties [4], stability [5] and other physicochemical properties. There are several efficient methods of cocrystal prepara- tion, such as solvent-assisted grinding [6–8], anti-solvent crys- tallization [9–11], slurry cocrystallization [12–14] and solvent evaporation [15, 16] approaches. Generally speaking, cocrystal preparation methods can be divided into two cate- gories, namely kinetic (fast crystal growth) and thermodynam- ic (slow crystallization) [17–19]. Notably, grinding is the oldest method of cocrystal preparation, and was used for syn- thesis of the very first molecular complex formed by hydro- quinone and quinone [20]. Particularly interesting are methods like spray drying [21–23] and droplet evaporative crystalliza- tion (DEC) [24] that involve evaporation of small amounts of solution. They are efficient, fast, environmentally friendly and cost preserving, as documented in our previous studies [24–26]. The formation of oriented crystallite samples on glass surfaces can be analyzed successfully with the aid of instrumental methods such as powder X-ray diffraction (PXRD) and attenuated total reflectance Fourier transform infrared spectroscopy (ATR-FTIR). The main advantage of PXRD measurements of oriented samples is the enhancement of the intensity of diffraction signals coming from the cocrystal and the decrease in most of the other signals corre- sponding to the coformers [26]. Amides such as nicotinamide, isonicotinamide and hydroxybenzamides are often used as coformers of pharma- ceutical multicomponent crystals [18, 27, 28]. However, it has been proved that, in the case of substituted analogues of benzamide-benzoic acid pairs, cocrystals are formed only if substitution of the benzoic acid moiety is done with electron- withdrawing functional groups [29]. This indicates that the ability of benzamide to form cocrystals is limited. Urea, on the other hand, can easily form molecular complexes in the solid state, as evidenced by the large number of cocrystal structures deposited in the Cambridge Structural Database (CSD) [30]. This high potential of cocrystal formation of urea can be explained by the fact that it possess both good hydro- gen bond (HB) donor and acceptor capabilities. However, only a few cocrystal structures of urea with aromatic carbox- ylic acids can be found in CSD, for example with salicylic acid (SLCADC), 3,5-dinitrosalicylic acid (NUHYAQ), 1,1- binaphthyl-2,2′-dicarboxylic acid (ROGKOO), trimesic acid (CEKSIU), o-phthalic acid (NUHYIY) and 5-nitrosalicylic acid (NUHXUJ). The aim of this paper was threefold. Firstly, a simple cocrystallization method developed by our group was ap- plied to extend the cocrystallization landscape of urea and benzamide with carboxylic acids. Secondly, the applica- bility of post-quantum chemistry approach within COSMO-RS framework for theoretical cocrystal screen- ing was considered. Finally, substituents effects on RCOOH⋯H2NCOR’ R2 2(8) heterosynthon stabilities and charge transfer were explained. Methods Chemicals All chemicals in this study were of analytical grade and were used as received without further purification. Urea (U, CAS: 57-13-6), benzamide (B, CAS: 55-21-0), oxalic acid (OA, CAS: 144-62-7), benzoic acid (BA, CAS: 65-85-0), salicylic acid (SA, CAS: 69-72-7), 3-hydroxybenzoic acid (3HBA, CAS: 99-06-9), 2,5-dihydroxybenzoic acid (2,5DHBA, gentisic acid, CAS: 490-79-9), 2,6-dihydroxybenzoic acid (2,6DHBA, γ-resorcylic acid, CAS:303-07-1), acetylsalicylic acid (ASA, CAS: 50-78-2) and methanol (CAS: 67-56-1) were purchased from POCH (Gliwice, Poland). Malonic acid (MOA, CAS: 141-82-2), maleic acid (MEA, CAS: 110-16-7), fumaric acid (FA, CAS: 110-17-8), succinic acid (SUA, CAS: 110-15-6), glutaric acid (GA CAS: 110-94-1), 4- hydroxybenzoic acid (4HBA, CAS: 99-96-7), 3,5- dihydroxybenzoic acid (3,5DHBA, CAS: 99-10-5) and 2,4- dihydroxybenzoic acid (2,4DHBA, β-resorcylic acid, CAS:89-86-1) were obtained from Sigma-Aldrich (St. Louis, MO). Experimental procedure The samples used for cocrystal screening were prepared via the DEC approach, as described in detail in our previous stud- ies [24–26]. This simple procedure, validated and successfully applied for cocrystal screening, consists of the three following steps. Firstly, the methanolic solutions of the solid mixtures components were prepared and mixed together in equimolar proportions. Then, 20 μl of the mixtures and pure components solutions were placed on glass microscope slides and left to evaporate under conditions of 43 °C and atmospheric pres- sure. Finally, the crystallite layers thus formed were analyzed directly on the slide using PXRD and ATR-FTIR. These mea- surements were performed with the help of a Goniometer PW3050/60 equipped with an Empyrean XRD tube Cu LFF DK303072 and Bruker Alpha-PFT-IR spectrometer (Bruker, Karlsruhe, Germany) combined with an attenuated total re- flection (ATR) diamond device. Computations The computations performed relied on the assumption that intermolecular interactions responsible for formation of inter- molecular molecular complexes in the solid state can be esti- mated reliably based on mixing thermodynamic functions characterizing the super cooled liquid solution obtained after 103 Page 2 of 10 J Mol Model (2016) 22:103
  • 3. mixing of components at a specific stoichiometric ratio under ambient conditions. Thus, negative values of mixing enthalpy or Gibbs free energy are thought to indicate that the mixture is thermodynamically favored over the pure component liquids. In other words, the miscibility of the supercooled liquid is thought to be also associated with miscibility in the solid state, hence showing the ability to cocrystallize. This hypothesis seems crude but was applied successfully to prediction of the probability of cocrystallization of several active pharma- ceutical ingredients [31]. The excess thermodynamic func- tions characterizing hypothetical molecular compounds of a given stoichiometry requires estimation of the thermodynamic functions of coformers in their pure liquid state under supercooled conditions, and additional computations of their properties in a mixture composed of two components with given stoichiometric proportions. Hence, the mixing enthalpy can be defined as follows: ΔHmix 12 ¼ H12− x1H1 1 þ x2H2 2 À Á ð1Þ where subscript denotes solute and superscript represent sol- vent type. It is worth mentioning that the superscripts denote modeled rather than real solutions used during crystallization. Hence, the 1 or 2 superscripts denote single component liq- uids, while 12 represent the two-component mixture under supercooled conditions. The enthalpy of cocrystal formation, H12, can be estimated based on computations in the bi- component liquid H12 ¼ x1H1 12 þ x2H2 12 ð2Þ The excess enthalpy accounts for all energetic contribu- tions, including hydrogen bonding and van der Waals interac- tions of all energetically favorable coformers of each compo- nents. Thus, COSMOtherm [32] explicitly considers all pos- sible contacts between these coformers, and provides excess thermodynamic functions after averaging over all the contri- butions. The Gibbs free energy associated with molecular complex formation can be related directly to excess enthalpy after considering entropic contributions: ΔGcc 12 ¼ ΔHmix 12 −TΔSmix 12 −ΔΔGf us ð3Þ An additional assumption is that the difference between the free energy of fusion of the cocrystal and the reactants is insignificant, ΔΔGfus ≈0. Hence, the Gibbs free energy can be obtained after estimation of the related chemical potentials at infinite dilution: ΔGmix 12 ¼ G12− x1μ1 1 þ x2μ2 2 À Á þ RT x1lnx1 þ x2lnx2ð Þ ð4Þ G12 ¼ x1μ1 12 þ x2μ2 12 ð5Þ Two levels of approximation arise from these equations, namely one including entropic contributions and an alternative one assuming that the entropy of mixing is also negligible. Thus, for further characterization of cocrystals and simple eutectics both these options were used and com- pared each to other. All results presented correspond to quan- tum chemical COSMO-RS calculations based on BP86 func- tional and def2-TZVPD basis set computations using Turbomole [33]. The sigma profiles were generated after sin- gle point calculations with fine gridding of the tetrahedron cavity, inclusion of a hydrogen bond interaction term (HB2012) and accounting for a van der Waals dispersion term based on the D3 Grimme method [34, 35]. Such an approach is considered the most advanced level available so far for predicting thermodynamic data using a combination of com- putational chemistry and statistical mechanics. Results and discussion The cocrystallization of benzamide and urea with carboxylic acids can be represented by the model system of the RCOOH⋯H2NCOR’ R2 2(8) heterosynthon. This supramo- lecular pattern occurs very frequently in solid materials and is found far more often in the CSD than the corresponding homosynthon. Since the experimental data are not very rich in systems of this type, the first part of this paper extends the collection of cocrystals by documenting the synthesis of new cocrystals. In the second part, a theoretical screening proce- dure utilizing an excess thermodynamics functions is used to characterize intermolecular interactions in the considered sys- tems. Finally, the third part of the paper discusses quantifica- tion of substituent effects on synthon properties. Experimental exploration of the cocrystallization landscape Binary mixtures of urea with carboxylic acids Urea is quite often found as a former of cocrystals, and more than 100 solved structures of this compound with quite di- verse coformers are known. This common occurrence of urea in cocrystals is related to its ability to form a variety of supra- molecular patterns. The carbonyl group acts as a very strong acceptor center and can form mono- or bi-center hydrogen bonds. Additionally, two amine groups offer rich donor capa- bilities resulting either in direct interactions with coformers, or occluding it in the network of hydrogen patterns involving urea itself. This is also visible in the great variety of coformer ratio. Although a 1:1 ratio predominates in the majority of cocrystals, one can find proportions as high as 10:1 in the case of urea-2,12-tridecanedione (MISNOR). A list of all known cocrystals of urea with carboxylic acids is provided in Table 1. In our previous study [26], the cocrystallization landscape of urea was enhanced by several molecular complexes formed J Mol Model (2016) 22:103 Page 3 of 10 103
  • 4. with aromatic carboxylic acids, as documented in Table 1. It is worth noting that dicarboxylic aliphatic acids, like oxalic, malonic, succinic and glutaric acid, are generally regarded as good coformers [40], so their ability to form molecular com- plexes with urea is not surprising. What is worth mentioning is that, occasionally and contrary to chemical intuition, urea can- not cocrystalize with some coformers. For example, it is not possible to cocrystalize urea with aspirin (acetylsalicylic ac- id)—a common prototypical analgesic having anti- inflammatory and antipyretic properties. However, the struc- turally very similar salicylic acid, which is also used as an analgesic, has been successfully cocrystalized with urea (SLCADC). The utilization of oriented samples confirmed cocrystallization of urea with carboxylic acids and also prop- erly identified negative cases [26]. Examples of our measure- ments are provided in supporting materials, as indicated in Table 1. Binary mixtures of benzamide with carboxylic acids Benzamide structure differs from urea simply by replacement of one amine group with an aromatic ring. This, however, can seriously alter the possible hydrogen boding patterns due to three major factors. First, the lack of one donor side reduces the diversity of possible supramolecular patterns. Additionally, the bulky phenyl group introduces steric restric- tions, making it more difficult to pack in multicomponent crystals. Finally, the resonance effect alters significantly elec- tron densities on both carbonyl and amino groups. All this added together explains why benzamide is a much less com- mon former of cocrystals. As documented in Table 1, there are only 17 known benzamide-carboxylic acid solids, including those proved by our experiments. The collected results of DEC are presented in the Supporting Material. However, ex- emplary positive and negative cases are discussed briefly here. Figure 1a shows the PXRD patterns and ATR-FTIR spectra obtained by direct on-glass measurements for a benzamide-2, 4DHBA (B-2,4DHBA) cocrystal and benzamide- acetylsalicylic acid (B-ASA) mixture. In the former case, the registered signals characterizing the binary mixture confronted with patterns obtained for pure components un- equivocally confirm new compound formation by identifica- tion of new peaks corresponding to a cocrystal phase. Interestingly, the miscibility of benzamide and 2,4DHBA in the solid phase was also confirmed by ATR-FTIR spectros- copy, since the consequence of formation of the carboxylic acid amide synthon is a visible shift of N–H vibration in com- parison to pure amide spectra [41]. In the case of B-2,4DHBA, the absorption band corresponding to stretching of the N−H vibration mode was shifted from 3366 cm−1 to 3417 cm−1 . Table 1 The experimentally verifieda cocrystallization abilities of benzamide (B) and urea (U). The experimental characteristics of new cocrystals identified in this work are provided in supplemen- tary material, as indicated Coformer Ua source Ba source Oxalic acid (OA) + UROXAM, UROXAL, Fig. S1 + This work, Fig. S7 Malonic acid (MOA) + URMALN, Fig. S2 + This work, Fig. S8 Maleic acid (MEA) + CEKRUF, CEKSAM, Fig. S3 + This work, Fig. S9 Fumaric acid (FA) + TIPWIY, Fig. S4 + YOPBUB, Fig. S10 Succinic acid (SUA) + UNIRT, VEJXAJ, Fig. S5 + BZASUC, Fig. S11 Glutaric acid (GA) + ZODWIY, TONGOS, Fig. S6 + This work, Fig. S12 Salicylic acid (SA) + SLCADC + URISAQ, Fig. S13 2,4-Dihydroxybenzoic acid (2,4DHBA) + [26] + This work, Fig. 1a,b 2,5-Dihydroxybenzoic acid (2,5DHBA) + [26] + This work, Fig. S14 2,6-Dihydroxybenzoic acid (2,6DHBA) + [26] + This work, Fig. S15 3,5-Dihydroxybenzoic acid (3,5DHBA) + [26] + This work, Fig. S16 Benzoic acid (BA) − [26, 36] − [29], Fig. S17 Acetylsalicylic acid (ASA) − [26, 37] − This work, Fig. 1c,d 3-Hydroxybenzoic acid (3HBA) + [26] − This work, Fig. S18 4-Hydroxybenzoic acid (4HBA) + [26, 38] − [29], Fig. S19 a Additionally, benzamide is known to be able to cocrystalize with pentafluorobenzoic acid (ESATUN), phenylacetic acid (MECHAF), 3-nitrobenzoic acid (OVEZUL), 4-nitrobenzoic acid (YOPCAI), 3,5- dinitrobenzoic acid (OVIBEB), and 4-hydroxy-3-nitrobenzoic acid (OVIBAX), while urea cocrystalizes also with 1,1′-binaphthyl-2,2′-dicarboxylic acid (ROGKOO), 2-((3-(3,4-dimethoxyphenyl)acryloyl)amino)benzoic acid (KINVAG), 2-Hydroxy-3,5-dinitrobenzoic acid (NUHYAQ), 2-phthalic acid (NUHYIY), 3-nitrobenzoic acid [39], 4-aminobenzoic acid (NUHYEU), 5-nitrosalicylic acid (NUHXUJ), adipic acid (ERIWUY), barbituric acid (EFOZAB), cis,cis-1,3,5-cyclohexanetricarboxylic acid (XORMUM), cyanuric acid (PANVUV), DL-tartaric acid (NEHPIZ), D-tartaric acid (NEZDAX), glycine (NUBHOH), heptanedioic acid (EVETAB), itaconic acid (PANVAB), parabanic acid (URPRBN10), pyrazine-2,3-dicarboxylic acid (NUHYOE), pyridine-2,6-dicarboxyl- ic acid (NUHYUK) and suberic acid (QQQBKM) 103 Page 4 of 10 J Mol Model (2016) 22:103
  • 5. Such shifts of absorption bands can be observed also in other cases where a new cocrystal phase is formed, which can be inferred directly from figures provided in the Supporting Material (Figs. S1–S19). The second example provided in Fig. 1 clarifies that the lack of crystal struc- ture in the CSD database for the B-ASA pair is not acci- dental. As can be seen from Fig. 1c, in the case of the benzamide-acetylsalicylic acid system, an overlapping of single component PXRD patterns with signals measured for mixtures of benzamide with ASA is evident. Furthermore, there are no absorption bands shifts in this case, which additionally indicates the probable immisci- bility of components in the solid state (Fig. 1d). Similar observations can lead to the conclusion that mixtures of benzamide with 3HBA, 4HBA and BA also show immis- cibility in the solid state (see Figs. S17–S19). It is worth mentioning that the lack of cocrystal formation in the latter two cases has already been documented [29]. Theoretical cocrystal screening The statistical thermodynamics approach offered by post- quantum analysis has the advantage of providing values of thermodynamic functions. From the perspective of this project, the excess enthalpies and excess Gibbs free ener- gies are of particular importance. The observed diversity of pair behaviors requires an unambiguous definition of the criterion for selecting excess data for further analysis. One can take just the values corresponding to 1:1 molar propor- tions of components, ignoring the fact that cocrystals can be formed with different stoichiometry. Alternatively, one can take into account the shape of Hmix (x1) or Gmix (x1) and locate molar fractions corresponding to the minima found on such curves. Figure 2 presents some exemplary plots. Although the concentration-dependent mixing en- thalpies and Gibbs free energies are quite similar for oxalic acid, the ones characterizing benzoic acid, 2,6- A B C D 5 10 15 20 25 30 35 40 relaƟveintensity 2θ[°] B (glass) 2,4DHBA (glass) 2,4DHBA (ZZZEEU08) B-2,4DHBA (glass) B (BZAMID07) 2,4DHBA (ZZZEEU04) 2,4DHBA hydrate (QIVTUK) 0.0 0.2 0.4 0.6 0.8 1.0 2000 2500 3000 3500 4000 normalizedtransmitance wave number [cm-1] 2,4DHBA B B-2,4DHBA 5 10 15 20 25 30 35 40 relaƟveintensity 2θ[°] B(glass) ASA (glass) ASA (ACSALA01) B-ASA (glass) B (BZAMID07) 0.0 0.2 0.4 0.6 0.8 1.0 2000 2500 3000 3500 4000 normalizedtransmitance wave number [cm-1] ASA B B-ASA Fig. 1 Powder X-ray diffraction (PXRD) patterns and attenuated total reflectance Fourier transform infrared spectroscopy (ATR-FTIR) spectra of benzamide-2,4DHBA (B-2,4DHBA) cocrystal (a, b) and benzamide- acetylsalicylic acid (B-ASA) mixture (c, d) obtained via droplet evapo- rative crystallization (DEC) on a glass surface. Spectra of pure compo- nents are also shown J Mol Model (2016) 22:103 Page 5 of 10 103
  • 6. dihydroxybenzoic acid, 4-aminobutanoic acid and many other carboxylic acids are quite diverse. They can differ in shape, sign and localization of the extrema points. Such incongruent trends of Hmix and Gmix suggest that the entropic contributions to thermodynamics of mixing are often non-negligible. The set of binary mixtures used for virtual cocrystal screening of benzamide or urea com- prised 514 aromatic carboxylic acids found in CSD as con- stituents of bi-component cocrystals. The complete list of analyzed pairs, along with the values of Hmix and Gmix obtained are provided in the Supporting Material (Table S1). In Fig. 3 these values are presented graphically by providing the corresponding distribution plots. The first observation is that, for these types of systems, the curves characterizing values of Gibbs free energy are shifted more toward negative values than those derived using the values of excess enthalpies. On the other hand, on smoothed his- tograms classifying the distributions of excess enthalpies, the maximum is found in fairly the same place for both amides interacting with carboxylic acids. Besides, slightly more homogeneous interactions are to be expected in the case of benzamide since broader peaks associated with ex- cess function of urea suggest a higher diversity of interac- tions in such case. Consequently, one can find pairs showing quite strong at- tractions along with the pairs for which repulsion predomi- nates. Figure 4 presents the cumulative distributions of both Hmix and Gmix values, characterizing all 514 pairs of urea with carboxylic acids. Additionally, the values of excess thermody- namic functions for experimentally studied systems are pro- vided. The conclusions drawn from Gibbs free energy distri- butions and from enthalpy of mixing are quite diverse. First of all, the percentage of structures exhibiting attractions is much higher when Gmix is used as a quantification criterion, reaching 95 % versus 53 % for Hmix . Also, down-shifting of all quartiles by about 0.5 kcal mol−1 if Gmix is used is also worth noting. Also the medians differ by the same interval. The straight lines presented in Fig. 4 denote the excess values for all experimentally studied pairs. From the perspective of Hmix , the two known simple eutectics of urea are found within the first two quartiles, and all known cocrystals are outside of this range, belonging to the third or fourth quartiles. Similar dicacilaxodicaciozneb dicacionatubonima-4dicacioznebyxordyhid-6,2 -0.8 -0.6 -0.4 -0.2 0.0 0.2 exceesfuncƟon[kcal/mol] x1 Hmix(benzamide) Gmix(benzamide) Hmix(urea) Gmix(urea) -2.0 -1.6 -1.2 -0.8 -0.4 0.0 exceesfuncƟon[kcal/mol] x1 Hmix(benzamide) Gmix(benzamide) Hmix(urea) Gmix(urea) -1.00 -0.80 -0.60 -0.40 -0.20 0.00 exceesfuncƟon[kcal/mol] x1 Hmix(benzamide) Gmix(benzamide) Hmix(urea) Gmix(urea) -0.50 0.00 0.50 1.00 1.50 2.00 2.50 3.00 3.50 0.0 0.2 0.4 0.6 0.8 1.0 0.0 0.2 0.4 0.6 0.8 1.0 0.000 0.200 0.400 0.600 0.800 1.000 0.000 0.200 0.400 0.600 0.800 1.000 exceesfuncƟon[kcal/mol] x1 Hmix(benzamide) Gmix(benzamide) Hmix(urea) Gmix(urea) Fig. 2 Examples of typical plots of Hmix (x1) or Gmix (x1) corresponding to supercooled fluids of coformers involved in cocrystallization of urea or benzamide with carboxylic acids 103 Page 6 of 10 J Mol Model (2016) 22:103
  • 7. conclusions can also be drawn using Gmix . This suggests that classifying a potential pair as falling into a cocrystal group or simple eutectic group is fairly reliable in the case of urea interacting with carboxylic acids due to its quite distinct ener- getic patterns. Turning our attention to benzamide pairs and inspecting the data presented in Fig. 5, no such uniquivocal conclusion can be drawn. First of all, the percentages of struc- tures exhibiting attraction in terms of negative values of Gmix and Hmix are much closer to each other, at 99 % and 82 %, respectively. The higher percentage of structures with negative values of excess thermodynamic functions is also reflected in the changes in the quartiles and median values. This makes it much more complicated for the separation of samples show- ing miscibility in the solid phase from those not being able to form homogenous solid dispersions. Indeed, the simple eutec- tics formed by benzamide are characterized by Hmix and Gmix almost within the same range as real cocrystals. This some- what negative conclusion limits, to some extent, the generality of cocrystal screening based on liquid mixtures under supercooled conditions. As already mentioned [42], based on distribution of heat of formation in water, where a significantly lower percentage of structures were confirmed after applying the proposed scoring function for this particular group of compounds, the prediction of aromatic amides cocrystals is much more difficult than that of carboxylic acids. Substituent effects on –COOH⋯H2NOC- hetero synthon properties The major energetic contribution to stabilization of benzamide and urea cocrystals with carboxylic acids comes from – COOH⋯H2NOC- heterosynthons of the R2 2(8) type. The sensitivity of this pattern to substituent effects can be revealed directly in the case of benzoic acid analogues. This can be done by studying relationships with respect to the Hammett constant values [43] characterizing the electro-donating and electro-withdrawing capabilities of substituents bonded at the para position. Unfortunately, there is no detectable trend for computed excess thermodynamic functions with Hammett constants, but application of an alternative strategy can be quite efficient. For this purpose, full gradient optimization was performed for 110 pairs of para-substituted benzoic acid analogues with benzamide and urea. The list of these species is provided in the Supporting Material as Table S2. The ge- ometries of all of these pairs were fully optimized by means of the ωB97XD density functional with 311++G** basis set, as implemented in the GAUSSIAN09 package [44]. In order to characterize the contribution to pair stabilization energy, the decomposition analysis was performed based on the absolute- ly localized orbitals approach (ALMO) [33] implemented in the QChem 4 package [45, 46]. This method offers decompo- sition of the total intermolecular binding energy into several components including, among others, a charge-transfer (CT) portion of binding energy [45]. Because formation of hydro- gen bonds in the intermolecular complexes is often associated with significant charge transfer between monomers, the ALMO method can be used to provide a conceptual descrip- tion of an amount of bidirectional charge transfer from and to interacting monomers. The results of such decomposition of the total charge-transfer into complementary occupied-virtual quarƟle Hmix Gmix 1 -0.38 -0.82 2 -0.02 -0.55 3 0.26 -0.33 4 1.33 0.62 median -0.02 -0.55 0% 20% 40% 60% 80% 100% -2.0 -1.5 -1.0 -0.5 0.0 0.5 1.0 cummilaƟvepercentage Hmix or Gmix [kcal/mol] (+) (cocrystals) Gmix (+) (cocrystals) Hmix (-) (eutecƟcs) Gmix (-) (eutecƟcs) Hmix Fig. 4 Cumulative distributions of urea-aromatic carboxylic acid pair populations expressed as a function of increasing inclusion criterion Hmix (black lines) or Gmix (gray lines). The lines rep- resent energetics of mixing of urea with carboxylic acids for which the ability of cocrystallization or simple binary eutectics formation is experimen- tally validated 0% 10% 20% 30% 40% 50% 60% -3.0 -2.0 -1.0 0.0 1.0 2.0 populaƟondistribuƟon Hmix or Gmix [kcal/mol] Hmix(benzamide) Hmix(urea) Gmix(benzamide) Gmix(urea) Fig. 3 Smoothed histograms characterizing distributions of Hmix and Gmix of 514 pairs of carboxylic acids interacting with benzamide or urea J Mol Model (2016) 22:103 Page 7 of 10 103
  • 8. orbitals is typically expressed as the sum of four contributions to the total electron charge dislocation coming from the intra and inter CT of both components [47]. The results of binding energy ΔEBSSE computations and charge transfer analysis are provided in Figs. 6 and 7, respectively. It is interesting to note that the observed substituent effects on binding energy are quite strong and highly linear. The greater the electron- withdrawing character of the substituent, the stronger the binding of aromatic carboxylic acids with either of the con- sidered amides. This trend is slightly more pronounced in the case of urea, suggesting not only a higher sensitivity to sub- stituent character but usually also stronger stabilization of the considered heterosynthon. It is interesting to note that interac- tions between the carboxylic and amide groups involve two types of hydrogen bond formation, with –COOH playing both a donor and acceptor role. As the consequence of such con- tacts, charge transfer is allowed from and to urea or benzamide via these two hydrogen bonding channels. According to ex- pectation, the greater the electron-withdrawing character of the substituent, the stronger the CT from amide to benzoic acid analogue. On the other hand, the opposite direction of CT is also possible but, as documented in Fig. 7, it is much smaller. Indeed, the partial charge transferred from aromatic carboxylic acid towards the amide stands at roughly half of the most dominant contribution observed for the reverse direction. All trends mentioned are highly linear for both amides paired with para-substituted benzoic acid analogues. It seems that complexes involving urea are more polarizable compared to those comprising benzamide. Conclusions A knowledge of cocrystallization abilities and the possibilities of simple binary eutectics formation are important issues hav- ing many practical implications. Here, two representative cases of popular coformers were analyzed in detail from both experimental and theoretical perspectives. Despite the signif- icant structural similarities of the two considered amides, the consequences of mixing with carboxylic acids are quite di- verse. The lack of one amino group in benzamide compared quarƟle Hmix Gmix 0% 20% 40% 60% 80% 100% 1 -0.37 -0.79 2 -0.17 -0.65 3 -0.05 -0.53 4 3.10 0.65 median -0.17 -0.65 -2.0 -1.5 -1.0 -0.5 0.0 0.5 1.0 cummilaƟvepercentage Hmix or Gmix [kcal/mol] (-) (eutecƟcs) Gmix (-) (eutecƟcs) Hmix (-) (cocrystals) Gmix (-) (cocrystals) Hmix Fig. 5 Cumulative distributions of populations of benzamide- aromatic carboxylic pairs expressed as a function of in- creasing values of Hmix (black lines) or Gmix (gray lines). The lines represent energetics of mixing of benzamine with car- boxylic acids for which the ability of cocrystallization or simple bi- nary eutectics formation is exper- imentally validated y = -1.259x - 18.071 R² = 0.920 y = -1.050x - 17.783 R² = 0.916 -20.0 -19.5 -19.0 -18.5 -18.0 -17.5 -17.0 -16.5 -1.0 -0.5 0.0 0.5 1.0 1.5 ΔEBSSE[kcal/mol] σp U B Fig. 6 Substituent effects on binding energy of the R2 2(8) heterosynthon formed between urea or benzamide with para-substituted benzoic acid analogues (σp stands for Hammett constant [43]) R² = 0.90 R² = 0.86 R² = 0.93 R² = 0.92 R² = 0.91 R² = 0.83 0.0 2.0 4.0 6.0 8.0 10.0 12.0 -1.0 -0.5 0.0 0.5 1.0 1.5 Q(CT) Q(U) Q(B) Q(U)1->2 Q(B)1->2 Q(U)2->1 Q(B)2->1 Fig. 7 Substituent effects on a charge transfer between urea or benzamide and para substituted analogues of benzoic acid. The amount of charge transfer (CT) from amide to aromatic carboxylic acid and vice versa is represented by Q1->2, Q2->1; σp stands for Hammett constant [43] 103 Page 8 of 10 J Mol Model (2016) 22:103
  • 9. to urea results in a significant alteration of the intermolecular interactions with carboxylic acids despite potentially using the same synthon pattern. The profiles of smoothed histograms suggested that slightly more potential pairs of benzamide are characterized in the attractive region compared to urea. Thus, one could expect to find more cocrystals of benzamide than of urea. The experimental data are in opposition to this expecta- tion, which is obvious if one compares 17 cocrystals of benzamide with 32 cocrystals of urea with carboxylic acids. However, the number of coformers known from literature data and this work is quite limited and hence further experimental effort is required. Nevertheless, it seems that discrimination of simple binary eutectics from the two component cocrystal is much more difficult in the case of benzamide than for urea interacting with carboxylic acids. One reason for this is the much less populated eutectic set for urea, which encompasses only two cases. The origin of this discrepancy might be related to the much higher divisibility of the hydrogen bonding pat- tern that can be potentially adopted by urea compared to that of benzamide. This emphasizes the necessity of individual characterization of the cocrystallization landscape for each particular compound rather than formulating general rules governing the affinities of two interacting coformers. Acknowledgments This work utilized the COSMOtherm software with the BP-TZVPD-FINE database kindly provided by COSMOlogic. The project was partly supported by PL-Grid Infrastructure. The alloca- tion of computational facilities of the Academic Computer Centre BCyfronet^ AGH/Krakow/POLAND is also acknowledged. 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