Hostname: page-component-745bb68f8f-hvd4g Total loading time: 0 Render date: 2025-02-05T17:53:02.678Z Has data issue: false hasContentIssue false

Crystal structure of copper(ii) citrate monohydrate solved from a mixture powder X-ray diffraction pattern

Published online by Cambridge University Press:  07 November 2013

Ana Palčić
Affiliation:
Ruđer Bošković Institute, Bijenička 54, 10000 Zagreb, Croatia
Ivan Halasz*
Affiliation:
Ruđer Bošković Institute, Bijenička 54, 10000 Zagreb, Croatia
Josip Bronić
Affiliation:
Ruđer Bošković Institute, Bijenička 54, 10000 Zagreb, Croatia
*
a) Author to whom correspondence should be addressed. Electronic mail: ihalasz@irb.hr
Rights & Permissions [Opens in a new window]

Abstract

The crystal structure of copper(ii) citrate monohydrate (C6H4O7Cu2·H2O) has been solved from a mixture powder diffraction pattern. Approach to indexing, structure solution and Rietveld refinement of multiphase diffraction patterns is discussed. Rietveld refinement is carried out employing free-atom refinement and rigid body refinement.

Type
Technical Articles
Copyright
Copyright © International Centre for Diffraction Data 2013 

I. INTRODUCTION

In the past decade, crystal structure solution from powder diffraction data has become a viable alternative to single-crystal diffraction in obtaining accurate structural information of materials (Harris and Cheung, Reference Harris and Cheung2004; David and Shankland, Reference David and Shankland2008; Le Bail et al., Reference Le Bail, Cranswick, Adil, Altomare, Avdeev, Campi, Cerny, Cuocci, Giacovazzo, Halasz, Louwen, Moliterni, Palatinus, Rizzi, Schilder, Stephens, Stone and van Mechelen2009; Rubčić et al., Reference Rubčić, Užarević, Halasz, Bregović, Mališ, Đilović, Kokan, Stein, Dinnebier and Tomišić2012). Besides the fact that new materials are often prepared in the form of polycrystalline powders, structural characterization by powder diffraction experiment has another enormous benefit since it is performed on the bulk material rather than on one isolated single crystal. Moreover, materials are sometimes obtained not as a pure phase but in a mixture with other known or unknown phases (Halasz and Dinnebier, Reference Halasz and Dinnebier2010). While Rietveld refinement (Rietveld, Reference Rietveld1969) of multiphase diffraction patterns in principle presents no problem, indexing of more than one phase in a powder diffraction pattern and subsequent structure solution may be challenging. This is particularly difficult if the peaks belonging to different phases cannot be distinguished on the grounds of e.g. different peak widths (Dinnebier et al., Reference Dinnebier, Olbrich, van Smaalen and Stephens1997).

One of the growing areas in material research is the construction and characterization of new coordination polymers, especially the porous metal–organic frameworks (Férey, Reference Férey2008; Zhou et al., Reference Zhou, Long and Yaghi2012). However, the rational design of coordination polymers with desired framework and properties represents a challenge since their synthesis depends on many factors – starting chemicals, precursors, solvent, structure-directing agents, reaction temperature, or reaction time (Stock and Biswas, Reference Stock and Biswas2012). Copper(ii) salts with citric acid have been long studied, both in solution (Dunhill et al., Reference Dunhill, Pilbrow and Smith1966) and in the solid state (Pickering, Reference Pickering1912). The crystal structure of copper(ii) citrate dihydrate has previously been solved from single-crystal diffraction data (Mastropaolo et al., Reference Mastropaolo, Powers, Potenza and Schugar1976; Zhang et al., Reference Zhang, Yang and Ma2006). To the best of our knowledge, no report of the copper(ii) citrate monohydrate has thus far been made. Similar reaction conditions as by Zhang et al. (Reference Zhang, Yang and Ma2006) have in our experiments yielded a mixture sample of, what turned out to be, a monohydrate and the known dihydrate. Herein we report on the crystal structure of copper(ii) citrate monohydrate solved from a mixture powder diffraction pattern.

II. EXPERIMENTAL

A. Sample preparation

The clear starting solution was prepared by dissolving 8.2 mmol of Cu(NO3)2 × 3 H2O (p.a., Kemika) and 6.8 mmol of citric acid monohydrate (p.a., Kemika) in 21.3 ml of demineralized water prepared in our laboratory. The solution was poured into a Teflon lined autoclave and put in a convection oven preheated to 120 °C. Intergrown small crystals were obtained after heating for 48 h and cooling in air. The ground material was turquoize in color.

B. High-resolution laboratory diffraction

High-resolution X-ray powder diffraction patterns (Bruker D8 ADVANCE in Debye-Scherrer geometry with Våntag-1 position sensitive detector with a 6° opening angle and Cu 1 radiation from primary Ge(111)-Johansson-type monochromator, step size of 0.00853° in 2θ) were used for indexing, structure solution, and refinement. Sample was gently crushed in an agate mortar into a fine powder and packed in 0.5 mm borosilicate glass capillary. The capillary was rotated during data collection for better particle statistics. Data were collected for 12 h in the angular range from 5 to 90° in 2θ. Herein, all the calculations were performed using the program TOPAS (Version 4.2, Bruker-AXS, 2007).

III. RESULTS AND DISCUSSION

A. Indexing, unit cell, and space group determination

Initial indexing of the powder diffraction pattern provided no solution and the pattern seemed to be unusually rich in peaks (Figure 1). Therefore, we have assumed that the pattern might correspond to a mixture sample. Inspection of the Cambridge Structural Database (CSD) revealed a known crystal structure of a copper(ii) citrate dihydrate (CSD refcode CUCITD01; Zhang et al., Reference Zhang, Yang and Ma2006) which was likely to be a side product in the synthesis. Indeed, the dihydrate could fit approximately half of the peaks in the pattern. This allowed for a clear identification of unindexed peaks which could then be used to search for the unit cell of the other mixture component. The shape of unindexed peaks was described using the fundamental parameters approach (Cheary et al., Reference Cheary, Coelho and Cline2004) with finite particle size contribution to peak broadening. The refined peak positions of 18 strong reflections were subjected to indexing using singular value decomposition as implemented in TOPAS (Coelho, Reference Coelho2003) and yielded a unit cell with a de Wolff figure-of-merit of 40 (de Wolff, Reference de Wolff1968). The suggested unit cell was similar to the unit cell of the dihydrate and its volume corresponded to Z = 4 with the assumed composition of one citrate and two copper atoms in the asymmetric unit (Table I). Such a composition is electrically neutral provided the hydroxyl group of citric acid is also deprotonated as is the case with the dihydrate. The most likely space group was determined to be P21/c based on possible systematic extinctions. This unit cell was used in a Pawley refinement (Pawley, Reference Pawley1991) to determine the best peak profile parameters as well as to test both the unit cell and the assumed space group. Also, background was modeled by a Chebychev polynomial with an additional 1/2θ term to describe air scattering at low angles. Since the obtained Pawley fit seemed adequate, on the next step was to proceed with structure solution.

Figure 1. (Color online) (top) Low-angle peaks used for indexing of the unknown monohydrate phase are marked with vertical blue dashed lines. The experimental pattern is blue while the calculated pattern with the contribution only from the dihydrate phase is in red. Blue tick marks below the pattern designate calculated peak position of the dihydrate phase. (bottom) Pawley fit using the unit cell of Table I. The contribution of the unknown monohydrate phase is presented with the thick blue line below the pattern. The contribution of the dihydrate is included using the Rietveld method. The gray line is the difference between the calculated and measured patterns.

Table I. Crystallographic and Rietveld refinement parameters for copper(ii) citrate monohydrate. The agreement factors relate to the whole powder diffraction pattern.

B. Crystal structure solution

The parameters contributing to peak shape, position, and background were fixed at the values obtained in the Pawley refinement. Also, the contribution of the dihydrate was included using the Rietveld method with its previously refined scale factor kept fixed. Crystal structure of the monohydrate was solved by simulated annealing in direct space taking advantage of the known connectivity between atoms of the citrate anion. The geometry of the citrate was described in the form of a Z-matrix. TOPAS allows for the geometry parameters in the Z-matrix to be defined as adjustable variables. The torsion angles defining the orientation of the three carboxylic moieties were therefore included in simulated annealing along with the rotation and translation of the whole rigid body. Two copper atoms were included independently, each with three translational degrees of freedom, into simulated annealing runs. Such a definition assumes no coordination modes of citrate toward the copper atoms. In total, 17 degrees of freedom were optimized. The simulated annealing runs yielded the solution which was recognized after the likely coordination to copper atoms was established and the structure model gave a reasonable fit to the experimental pattern. At this point it became evident that there is room in the crystal structure for one additional water molecule which was included and found by simulated annealing to be coordinated to a copper atom. Such a structure model was complete as it left no free space in the crystal and exhibited no too short contacts. This model was then introduced into Rietveld refinement.

C. Rietveld refinement

A powder diffraction pattern generally does not contain enough information to allow for a free refinement of each atomic position independently. Such refinements would lead to distorted geometries at the very least but also often to non-interpretable structure models. The common approach is to refine atomic coordinates with restraints on bond distances and valence angles set to their expected values as well as planarity restraints imposed on atoms expected to lie in one plane. Another option is to treat structure fragments for which the geometry can be fairly well assumed as rigid bodies where they retain the geometry that is input (Figure 2). Here, we have treated the citrate moiety as a rigid body, however with torsion angles treated as variables. Copper atoms being much heavier than other atoms have a stronger scattering contribution. The coordinates of two copper atoms were thus freely refined with no restraints on any geometrical parameters. Finally, the water molecule was also treated as a rigid body with no restraints on its position or orientation. It is noteworthy that its orientation was stable during refinement to form two hydrogen bonds toward neighboring oxygen atoms. The heavier copper atoms were assigned one common isotropic temperature factor which converged to ~1/3 of the value of the common temperature factor assigned to all other atoms. The other main mixture component in the patterns is the known dihydrate which was included in the refinement using the Rietveld method with the unit cell, the scale factor, and the overall temperature factor refined but the structure model was kept fixed. The final Rietveld refinement plot is given in Figure 3, and crystallographic and refinement details in Table I.

Figure 2. (Color online) Z-matrix representation of the citrate anion in TOPAS. The torsion angles defining the allowed rotations around single carbon–carbon bonds are defined as free variables named “tor1” to “tor5”.

Figure 3. (Color online) Final Rietveld refinement plot for the mixture powder diffraction pattern of the monohydrate and the dihydrate. The corresponding weight fractions are 56 and 44%, respectively. The previously known crystal structure of the dihydrate was not refined. The high-angle region is enlarged to reveal more detail. Tick marks represent calculated peak positions: monohydrate-upper row, dihydrate-lower row. The unaccounted peak intensities arising from unidentified impurities are marked with asterisks.

D. Crystal structure description

The monohydrate crystal structure is a three-dimensional coordination polymer similar to the dihydrate (Figure 4). The hydroxyl group, along with all three carboxylic groups, is deprotonated rendering the formal charge of the citrate to −4. All the oxygen atoms of the citrate coordinate to copper atoms both of which are pentacoordinated in distorted square pyramids. The coordination of the citrate to two copper atoms is essentially the same as in the known crystal structure of the dihydrate (Figure 5). The hydroxide moiety of the citrate bridges two copper atoms, which are also chelated by carboxylate moieties forming the core (Zhang et al., Reference Zhang, Yang and Ma2006). In the dihydrate, two water molecules are coordinated to the same copper atom, while in the monohydrate one water molecule is replaced by the carboxylate oxygen in the coordination sphere of copper. Thus, in the dihydrate the citrate anion is octadentate, while in the monohydrate it is nonadentate. It would be interesting to examine physical properties of the monohydrate but we were unable to prepare it in a pure form.

Figure 4. (Color online) Packing in the copper(ii) citrate monohydrate (atoms color-coded: copper-orange, oxygen-red, and carbon- gray).

Figure 5. (Color online) Overlay of fragments of the monohydrate (light gray) and the dihydrate crystal structures demonstrating the similarities in coordination of the citrate to two copper atoms (atoms color-coded: copper-orange, oxygen-red, carbon-dark gray, and hydrogen-white). Methylene hydrogens are omitted for clarity.

IV. CONCLUSION

Crystal structure solution from powder diffraction data yielded the crystal structure of copper(ii) citrate monohydrate. The structure was solved and refined against a laboratory high-resolution powder diffraction pattern. The fact that the powder diffraction pattern corresponded to a mixture of two copper citrates presented no problem at the structure solution or Rietveld refinement stage. However, as noted previously (Halasz and Dinnebier, Reference Halasz and Dinnebier2010), in such cases indexing and finding the unit cell may be the bottle-neck for successful structural characterization. The structure of the monohydrate and the dihydrate differ in formation of three-dimensional coordination networks while the coordination of citrate anions to copper atoms is very similar in both compounds.

CCDC 947282 contains the supplementary crystallographic data for this paper. These data can be obtained free of charge via www.ccdc.cam.ac.uk/data_request/cif or by emailing , or by contacting The Cambridge Crystallographic Data Centre, 12, Union Road, Cambridge CB2 1EZ, UK; fax: +44 1223 336033.

ACKNOWLEDGEMENTS

We are grateful to Professor Robert E. Dinnebier (Max-Planck-Institute for Solid State Research, Stuttgart) for support and powder diffraction data collection. Ministry of Science, Education, and Sports of the Republic of Croatia is acknowledged for financial support (Grant no. 098-0982904-2953).

References

Bruker-AXS (2007). TOPAS V4.2: General Profile and Structure Analysis Software for Powder Diffraction Data – Users Manual (Bruker-AXS, Karlsruhe, Germany).Google Scholar
Cheary, R. W., Coelho, A. A., and Cline, J. (2004). “Fundamental parameters line profile fitting in laboratory diffractometers,” J. Res. Natl. Inst. Stand. Technol. 109, 125.CrossRefGoogle ScholarPubMed
Coelho, A. A. (2003). “Indexing of powder diffraction patterns by iterative use of singular value decomposition,” J. Appl. Cryst. 36, 8695.CrossRefGoogle Scholar
David, W. I. F. and Shankland, K. (2008). “Structure determination from powder diffraction data,” Acta Crystallogr. A 64, 5264.CrossRefGoogle ScholarPubMed
de Wolff, P. M. (1968). “A simplified criterion for the reliability of a powder pattern indexing,” J. Appl. Cryst. 1, 108113.CrossRefGoogle Scholar
Dinnebier, R. E., Olbrich, F., van Smaalen, S., and Stephens, P. W. (1997). “Ab initio structure determination of two polymorphs of cyclopentadienylrubidium in a single powder pattern,” Acta Cryst. B 53, 153158.CrossRefGoogle Scholar
Dunhill, R. H., Pilbrow, J. R., and Smith, T. D. (1966). “Electron spin resonance of copper (II) citrate chelates,” J. Chem. Phys. 45, 14741481.CrossRefGoogle Scholar
Férey, G. (2008). “Hybrid porous solids: past, present, future,” Chem. Soc. Rev. 37, 191214.CrossRefGoogle ScholarPubMed
Halasz, I. and Dinnebier, R. E. (2010). “Structural and thermal characterization of zolpidem hemitartrate hemihydrate (form E) and its decomposition products by laboratory X-ray powder diffraction,” J. Pharm. Sci. 99, 871878.CrossRefGoogle ScholarPubMed
Harris, K. D. M. and Cheung, E. Y. (2004). “How to determine structures when single crystals cannot be grown: opportunities for structure determination of molecular materials using powder diffraction data,” Chem. Soc. Rev. 33, 526538.CrossRefGoogle ScholarPubMed
Le Bail, A., Cranswick, L. M. D., Adil, K., Altomare, A., Avdeev, M., Campi, G., Cerny, R., Cuocci, C., Giacovazzo, C., Halasz, I., Louwen, J., Moliterni, A., Palatinus, L., Rizzi, R., Schilder, E., Stephens, P., Stone, K., and van Mechelen, J. (2009). “Third structure determination by powder diffractometry round-robin (SDPDRR-3),” Powder Diffr. 24, 254262.CrossRefGoogle Scholar
Mastropaolo, D., Powers, D. A., Potenza, J. A., and Schugar, H. J. (1976). “Crystal structure and magnetic properties of copper citrate dihydrate, Cu2C6H4O7·2H2O,” Inorg. Chem. 15, 14441449.CrossRefGoogle Scholar
Pawley, G. S. (1991). “Unit-cell refinement from powder diffraction scans,” J. Appl. Cryst. 14, 357367.CrossRefGoogle Scholar
Pickering, S. U. (1912). “Copper salts and their behaviour with alkalis,” J. Chem. Soc., Trans. 101, 174192.CrossRefGoogle Scholar
Rietveld, H. M. (1969). “A profile refinement method for nuclear and magnetic structures,” J. Appl. Cryst. 2, 6571.CrossRefGoogle Scholar
Rubčić, M., Užarević, K., Halasz, I., Bregović, N., Mališ, M., Đilović, I., Kokan, Z., Stein, R. S., Dinnebier, R. E., and Tomišić, V. (2012). “Desmotropy, polymorphism and solid-state proton transfer: four solid forms of an aromatic o-hydroxy Schiff base,” Chem. – Eur. J. 18, 56205631.CrossRefGoogle ScholarPubMed
Stock, N. and Biswas, S. (2012). “Synthesis of Metal-Organic Frameworks (MOFs): routes to various MOF topologies, morphologies, and composites,” Chem. Rev. 112, 933969.CrossRefGoogle ScholarPubMed
Zhang, G., Yang, G., and Ma, J. S. (2006). “Versatile framework solids constructed from divalent transition metals and citric acid: syntheses, crystal structures, and thermal behaviors,” Cryst. Growth Des. 6, 375381.CrossRefGoogle Scholar
Zhou, H.-C., Long, J. R., and Yaghi, O. M. (2012). “Introduction to Metal-Organic Frameworks,” Chem. Rev. 112, 673674.CrossRefGoogle ScholarPubMed
Figure 0

Figure 1. (Color online) (top) Low-angle peaks used for indexing of the unknown monohydrate phase are marked with vertical blue dashed lines. The experimental pattern is blue while the calculated pattern with the contribution only from the dihydrate phase is in red. Blue tick marks below the pattern designate calculated peak position of the dihydrate phase. (bottom) Pawley fit using the unit cell of Table I. The contribution of the unknown monohydrate phase is presented with the thick blue line below the pattern. The contribution of the dihydrate is included using the Rietveld method. The gray line is the difference between the calculated and measured patterns.

Figure 1

Table I. Crystallographic and Rietveld refinement parameters for copper(ii) citrate monohydrate. The agreement factors relate to the whole powder diffraction pattern.

Figure 2

Figure 2. (Color online) Z-matrix representation of the citrate anion in TOPAS. The torsion angles defining the allowed rotations around single carbon–carbon bonds are defined as free variables named “tor1” to “tor5”.

Figure 3

Figure 3. (Color online) Final Rietveld refinement plot for the mixture powder diffraction pattern of the monohydrate and the dihydrate. The corresponding weight fractions are 56 and 44%, respectively. The previously known crystal structure of the dihydrate was not refined. The high-angle region is enlarged to reveal more detail. Tick marks represent calculated peak positions: monohydrate-upper row, dihydrate-lower row. The unaccounted peak intensities arising from unidentified impurities are marked with asterisks.

Figure 4

Figure 4. (Color online) Packing in the copper(ii) citrate monohydrate (atoms color-coded: copper-orange, oxygen-red, and carbon- gray).

Figure 5

Figure 5. (Color online) Overlay of fragments of the monohydrate (light gray) and the dihydrate crystal structures demonstrating the similarities in coordination of the citrate to two copper atoms (atoms color-coded: copper-orange, oxygen-red, carbon-dark gray, and hydrogen-white). Methylene hydrogens are omitted for clarity.