Chris H. J. Franco,
Renata C. Aglio,
Charlane C. Corrêa and
Renata Diniz*
Departamento de Química – ICE, Universidade Federal de Juiz de Fora, 36036-900, Juiz de Fora, Minas Gerais, Brazil. E-mail: renata.diniz@ufjf.edu.br
First published on 7th August 2014
There has been recent interest in coordinated polymers due to their structural and topological properties; therefore, the search for efficient synthesis processes to construct these materials by exploiting different organic ligands has intensified. In this context, two coordinated polymers (Zn–psb and Mn–psb) consisting of p-sulfobenzoic acid and either Zn2+ or Mn2+ ions, respectively, were synthesized by crystallization in gel using ethambutol hydrochloride as a new crystallization agent. Both compounds crystallized in the triclinic system and space group P
and have similar unit cell volumes with a difference of 2%. The crystal data for Zn–psb: a = 8.080(4) Å, b = 11.385(6) Å, c = 12.282(6) Å, α = 97.402(4)°, β = 106.530(4)°, and γ = 110.445(5)°; and for Mn–psb: a = 8.055(5) Å, b = 10.152(7) Å, c = 12.541(8) Å, α = 99.084(6)°, β = 95.358(5)°, and γ = 106.090(6)°. Despite the structural similarity, two different networks (tfz-d and pcu for Zn–psb and Mn–psb, respectively) were formed, and their topological properties were explored by reticular chemistry.
p-Sulfobenzoic acid (psb) may be used as a precursor for different polymers because it exhibits different coordination sites with two different functional groups (carboxylate and sulfonate). The advantage of this ligand over carboxylate is that it allows an additional dimension for building networks and also a greater flexibility of modes combined with a nearly spherical shape.33 However, most of these compounds described in the literature display a hydrated metal ion with the sulfonate group working as a non-coordinated ion or as a free sulfonate group in the lattice.18,25,34–36
The formation of these compounds may be explained by the principle of hard and soft acids and bases (HSAB), where Lewis acids and bases are classified into three categories: hard, soft and borderline; thus, hard acids prefer to bind to hard bases and soft acids prefer to bind to soft bases.37 Moreover, according to Klopman, solvation effects are also highly important;38 therefore, in aqueous solution, there is a competition between sulfonate groups and water molecules over transition metal ions in the system. The covalent nature of transition metal ions appears to favor the hydration of metal ions over their interaction with sulfonate groups. This reduced hardness of the transition metal is responsible for the lack of chemical reactivity in aqueous solution.39,40
There have been many efforts using different techniques to develop these high performance materials through crystallization by diffusion,41,42 hydrothermal43–45 and microwave hydrothermal46–48 synthesis reactions, in which different solvents (water, methanol, ethanol, dimethylformamide) can be used to provide interactions between species, allowing a good environment for crystallization; however, to date, there have been no satisfactory results. The main methodology used in this work was crystallization of the crystals in gels used for the construction of polymers. This technique has been used in the literature for the crystallization of inorganic compounds and for the crystallization of macromolecules, where the crystallization agents most frequently used are agarose, polyacrylamide and silica.49,50
In this context, we recently worked investigated the synthesis of coordination polymers containing sulfonate groups via crystallization in gels, using ethambutol hydrochloride as a new crystallization agent to encourage the construction of networks using transition metal ions and sulfonate group ligands.
. The crystal structure of Zn–psb is displayed in Fig. 1(a), which shows that the ligand is coordinated to Zn and K atoms and presents the coordinated and free water molecules. The Zn–O distances are 2.02(2) Å [Zn–O12] and 2.14 (2) Å [Zn–O13] for water molecules and 2.12(2) Å [Zn–O5] for the ligand, whose O5 atom is derived from the sulfonate group. The Zn site adopts a slightly distorted octahedral geometry, and it is still possible to perceive that this atom is coordinated to the sulfonate group of the ligand by the coordination mode ημk.56
| Compound | Zn–psb | Mn–psb |
|---|---|---|
| a R(Fo) = ∑||Fo| − |Fc||/∑|Fo|.b Rw(Fo2) = [∑w(Fo2 − Fc2)2/∑wFo2]1/2. | ||
| Empirical formula | ZnC28H32K2O26S4 | MnC28H32K2O26S4 |
| Formula weight (g mol−1) | 1056.35 | 1045.92 |
| Crystal system | Triclinic | Triclinic |
| Space group | P![]() |
P![]() |
| T (K) | 293(2) | 293(2) |
| a (Å) | 8.080(4) | 8.055(5) |
| b (Å) | 11.385(6) | 10.152(7) |
| c (Å) | 12.282(6) | 12.541(8) |
| α (∘) | 97.402(4) | 99.084(6) |
| β (∘) | 106.530(4) | 95.358(5) |
| γ (∘) | 110.445(4) | 106.090(6) |
| V (Å3) | 981.61(9) | 962.78(11) |
| Z | 1 | 1 |
| MoKα (cm−1) | 0.71073 | 0.71073 |
| D (g cm−3) | 1.787 | 1.804 |
| R(Fo)a | 0.0441 | 0.0484 |
| Rw(Fo2)b | 0.0903 | 0.0862 |
| S | 1.136 | 1.079 |
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| Fig. 1 Crystal structures of (a) Zn–psb and (b) Mn–psb. Symmetry code: (i) (−x, −y, −z). Thermal ellipsoids at 50% probability. | ||
There are two different types of psb ligand in the crystal structure, one that is coordinated to Zn and K atoms and another that interacts only with K ions, but in both cases, the carboxylic group remains in the acid form. The Mn–psb compound has the same quantity of water molecules in the crystal structure as the Zn–psb and ligand; however, the interactions are different. The Mn atom forms a slightly distorted octahedral geometry with the distance Mn–O11 of 2.17(2) Å of oxygen atoms from the water molecules and Mn–O5 and Mn–O8, with distances of 2.21 (3) Å and 2.17 (2) Å, respectively, from the oxygen atoms of the sulfonate groups, as shown in Fig. 1(b). The distances are similar in both compounds, but there is only one type of psb ligand in the Mn–psb structure with the coordination mode ημκ for the whole sulfonate groups.
The coordination between the metal and the oxygen atoms of the sulfonate groups can be elucidated by the presence of electrons in the d orbitals. The stability results from the increased number of d electrons that decrease with hardness in Lewis acids. Thus, Mn2+ ions are considered to be a hard acid, while Zn2+ ions have an intermediate hardness. When considering the effects of electronegativity, polarizability and the oxidation state for Lewis bases, the water molecule is classified as a harder base than the sulfonate group. It is known by HSAB that metal–water interactions are more stable than the other bonds considered. However, there is competition among water, the psb ligand, and ethambutol hydrochloride molecules during the crystallization process.
In very concentrated solutions of ethambutol hydrochloride, the ethambutol molecule may interact with water molecules and chloride ions to bind to soft metal ions such as Zn2+. The addition of the crystallization agent should increase the reactivity of metals in aqueous solution with ethambutol–water and chloride–ion interactions, and thus favor metal–sulfonate coordination.
The neutrality of the compounds is produced by protonation of all the carboxylate groups present in the structures, with average C–OH distances of 1.32(4) Å. The sulfonate groups are deprotonated with similar S–O bond distances, C–S–O angles and O–S–O angles in both compounds, with values of approximately 1.45(2) Å, 106.30(14)° and 112.32(12)°, respectively. The coordination environment of the potassium ions is shown in Fig. 2, and it has been observed that the K–O interactions are similar in the two structures, with average interaction distances of approximately 2.92(2) Å and 2.84(2) Å for Zn–psb and Mn–psb, respectively.
As seen in Fig. 3, the K–O interactions in Zn–psb give rise to a 2D network in the ac-plane that extends along the b-axis through Zn octahedral atoms coordinated with a psb ligand, forming a 3D polymeric net. Similarly, Mn–psb forms a 2D network in the ab-plane, and the 2D ladder is formed by K–O interactions and Mn octahedral atoms and is extended by bridge ligands to make a 3D polymeric net along the c-axis. The single-crystal X-ray diffraction analysis reveals that although the Zn–psb and Mn–psb structures show distinct environments for metal ion coordination, they have analogous crystallographic relationships, such as space group, unit cell and similar interactions, with a difference in unit cell volume of approximately 2%.
| D | H | A | D–H | H⋯A | D⋯A | D–H⋯A | Ω(A)/Å2 | Ω(H⋯A)/% |
|---|---|---|---|---|---|---|---|---|
| a Symmetry code: (i) (−1 − x, −y, −1 − z); (ii) (1 − x, 1 − y, 1 − z); (iii) (1 + x, y, 1 + z); (iv) (−x, −y, −z), (v) (2 − x, 1 − y, 2 − z); (vi) (1 + x, y, z); (vii) (x, y, −1 + z), (viii) (−1 + x, y, −1 + x), (ix) (−1 + x, y, −1 + x), (x) (1 − x, 1 − y, 1 − z). | ||||||||
| Zn–psb | ||||||||
| O1 | H1C | O11i | 0.6900 | 1.9500 | 2.625(4) | 168.00 | 23.94 | 22.18 |
| O6 | H6C | O4ii | 0.8600 | 2.1700 | 2.948(3) | 150.00 | 29.11 | 16.80 |
| O11 | H11B | O13 | 0.8400 | 2.1300 | 2.880(3) | 150.00 | 19.81 | 18.98 |
| O12 | H12A | O2iii | 0.8500 | 1.8800 | 2.727(3) | 170.00 | 34.43 | 23.50 |
| O12 | H12B | O8 | 0.8100 | 1.9600 | 2.744(3) | 162.00 | 36.02 | 18.78 |
| O13 | H13A | O4iv | 0.8400 | 2.1300 | 2.879(3) | 149.00 | 29.11 | 15.80 |
| O13 | H13B | O10 | 0.8400 | 1.9000 | 2.733(4) | 171.00 | 33.86 | 23.00 |
| Mn–psb | ||||||||
| O2 | H2C | O12 | 0.7900 | 1.8600 | 2.650(4) | 176.00 | 22.36 | 23.57 |
| O7 | H7C | O13v | 0.8300 | 1.8000 | 2.618(3) | 167.00 | 21.61 | 20.96 |
| O11 | H11A | O4vi | 0.8300 | 2.0100 | 2.784(4) | 155.00 | 31.09 | 19.17 |
| O11 | H11B | O6vii | 0.8300 | 1.9000 | 2.732(4) | 179.00 | 33.49 | 21.53 |
| O12 | H12A | O10viii | 0.8400 | 2.3100 | 3.130(5) | 166.00 | 34.50 | 15.04 |
| O12 | H12B | O11ix | 0.8100 | 2.1100 | 2.887(4) | 160.00 | 19.44 | 15.12 |
| O13 | H13A | O8vii | 0.8400 | 2.1200 | 2.942(4) | 168.00 | 31.56 | 17.81 |
| O13 | H13B | O4x | 0.8300 | 2.2600 | 2.973(4) | 145.00 | 31.19 | 15.68 |
The geometric factors derived from the Voronoi–Dirichlet Polyhedral (VDP) were also considered (Table 2). Fig. 4 shows the VDP of certain hydrogen atoms in the Zn–psb and Mn–psb structures. The method considers the whole surroundings of the atoms, where the size of the face of the convex polyhedron formed represents the solid angle of the face (Ω) and is a definite percentage of the sum of solid angles of all other faces that can represent different types of interactions, such as hydrogen bonds [Ω(H⋯A)].57 These results show that when the distances H⋯A begin to decrease, the percentage of solid angles increases, and more strong hydrogen bonds are found.
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| Fig. 4 Voronoi–Dirichlet polyhedron of a hydrogen atom for (a) Zn–psb and (b) Mn–psb. Hydrogen bonds are shown by dash-and-dotted lines. | ||
Certainly, their observation is associated directly with a contribution to the construction of the VDP faces. For the Zn–psb compound, the hydrogen bond network extends in 3D space for infinite chains made by interactions of the oxygen atoms of the carboxyl groups (O1, O2), water molecules (O11, O12, O13) and sulfonate groups (O4, O10 and O4, O6), as shown in Fig. 5. Similar interactions are found in the Mn–psb compound; however, the complex packing of hydrogen bonds among these groups can be explored using graph theory, such as with graph-set assignments.58 In particular, Mn–psb possesses hydrogen bond motifs involving oxygen atoms of carboxyl groups (O6), water molecules (O13, O11) and sulfonate groups (O4) that form a highly extensive ring motif specified as R44(70), as illustrated in Fig. 6. To build the simplified model for other interactions, a set of atoms associated with the actual connection of the structure was considered, respecting the nature and extent of the connections into the crystal structures. For example, in the Zn–psb structure, the ligand center includes a vertex 3-connected to another vertex by 8-connected potassium ions, as illustrated in Fig. 7.
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| Fig. 5 Extensions of the hydrogen bond network in 3D space for the Zn–psb structure. Some atoms are not shown for clarity. | ||
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| Fig. 6 For Mn–psb structure, (a) extension of the hydrogen bond network in 3D space and (b) graph-set for the hydrogen bond motif selected. Some atoms are not shown for clarity. | ||
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| Fig. 7 Simplified model of Zn–psb for building a binodal (3,6)-coordinated ladder along the ac-plane. | ||
The structure of Zn–psb consists of a binodal (3,8)-connected system and can be described with a point symbol (43) by the vertex formed for the ligand and (46.618.84) for the vertex constructed using the potassium ions. This network is deposited in RCSR59 as a net of type tfz-d with hexagonal symmetry P6/mmm with two different tiles of transitivity [2222] and signature 3[42.62] + 2[63], as illustrated by Fig. 8(a). Despite the structural similarities of the compounds, a simple modification of the metal ion in the reaction leads to a tendency toward a different network with different topological properties. The Mn–psb structure leads to the formation of a single regular pcu type network with Pm
m symmetry, where one type of tile is observed in the cubic form with transitivity [1111] and signature [46], as shown in Fig. 8(b). This evidence may be used to predict possible structural modifications that may cause the growth of interpenetrated nets.
The construction of the tiles of networks for structures in combination with the VDP method was used to investigate the system cavities in the crystal structures. As shown in Fig. 9, the systems of cavities in the network described by tiles are blocked for the ligands facing the direction of potential voids, with a volume of approximately 279.54 Å3 and 265.17 Å3, respectively, for Zn–psb and Mn–psb.
Footnote |
| † CCDC 1004574 and 1004580. For crystallographic data in CIF or other electronic format see DOI: 10.1039/c4ra07629j |
| This journal is © The Royal Society of Chemistry 2014 |