Aurelia Visa1, Bianca Maranescu1, Lavinia Lupa2, Luminita Crisan1, Ana Borota1. 1. "Coriolan Dragulescu" Institute of Chemistry, 24 M. Viteazul Ave, 300223 Timişoara, Romania. 2. Faculty of Industrial Chemistry and Enviromental Engineering, University Politehnica Timisoara, 2 Piata Victoriei, 300006 Timişoara, Romania.
Abstract
The rapid increase of industrial activities leads to serious environmental pollution, especially, in aqueous systems and particularly with heavy metals. Cadmium, one of the most poisonous elements, is rapidly accumulated in the human body, therefore, the efficient removal of cadmium ions from wastewater is an urgent need. Coordination networks (CNs) and its subdivision metal-organic frameworks (MOFs), are structured porous composites which present various special properties. In this work two CNs were used as adsorbent materials for the removal of Cd(II) ions from aqueous solutions. By the reaction of CoSO4·7H2O and NiSO4·7H2O with N,N-bis(phosphonomethyl)glycine (Gly) in hydrothermal conditions two CNs-Co-Gly and Ni-Gly- were synthesized, respectively. Cadmium adsorption onto the studied CNs was conducted in batch mode, and the effect of pH, initial concentration, contact time, temperature and sorbent weight on the sorption process were investigated. Parametric Method 3 (PM3)semi-empirical analyses of the CNs' structural properties were performed in order to predict the adsorption properties. For this reason, two octahedral models were calculated and computational predictions were compared with the experimental results. Both computational and experimental adsorption studies found that Ni-Gly presents higher affinity for cadmium ions. Moreover, the adsorbent materials can be readily regenerated and recycled without significant loss of cadmium uptake capacity.
The rapid increase of industrial activities leads to serious envclass="Chemical">ironmeclass="Chemical">ntal pollutioclass="Chemical">n, especially, iclass="Chemical">n aqueous systems aclass="Chemical">nd particlass="Chemical">n class="Chemical">cularly with heavy metals. Cadmium, one of the most poisonous elements, is rapidly accumulated in the human body, therefore, the efficient removal of cadmium ions from wastewater is an urgent need. Coordination networks (CNs) and its subdivision metal-organic frameworks (MOFs), are structured porous composites which present various special properties. In this work two CNs were used as adsorbent materials for the removal of Cd(II) ions from aqueous solutions. By the reaction of CoSO4·7H2O and NiSO4·7H2O with N,N-bis(phosphonomethyl)glycine (Gly) in hydrothermal conditions two CNs-Co-Gly and Ni-Gly- were synthesized, respectively. Cadmium adsorption onto the studied CNs was conducted in batch mode, and the effect of pH, initial concentration, contact time, temperature and sorbent weight on the sorption process were investigated. Parametric Method 3 (PM3)semi-empirical analyses of the CNs' structural properties were performed in order to predict the adsorption properties. For this reason, two octahedral models were calculated and computational predictions were compared with the experimental results. Both computational and experimental adsorption studies found that Ni-Gly presents higher affinity for cadmium ions. Moreover, the adsorbent materials can be readily regenerated and recycled without significant loss of cadmium uptake capacity.
The major drawbacks of the industrial development are the quantity and diversity of wastes which are discharged in the envnclass="Chemical">ironmeclass="Chemical">nt. Oclass="Chemical">ne of the most daclass="Chemical">ngerous groups of iclass="Chemical">norgaclass="Chemical">nic pollutaclass="Chemical">nts is represeclass="Chemical">nted by the class="Chemical">n class="Chemical">heavy metals since these are not susceptible to biological degradation [1,2].
Porous activated class="Chemical">carbons, class="Chemical">n class="Chemical">zeolites, bio-adsorbent materials and carbon nanotubes are extensively used as adsorbents for the removal of heavy metals [3]. However, practical applications of these materials are limited by their low adsorption capacities, low efficiencies, or high cost. With the rapid progress in new material development, metal-organic frameworks (MOFs) and coordination networks (CNs) have received increasing attention in recent years [4]. MOFs are mostly constructed based on metal organic carboxylic derivatives from metal ion nodes linked by organic linkers to form a variety of 1D chain, 2D layer and a three-dimensional (3D) crystal structures with micropores. Phosphonatecoordination networks are fast gaining an essential position amongst the families of CNs materials. To expand the adsorption capacity of CNs in a quite large range of pH, it is suggested to choose CNs which are stable in water media [5]. Compared with other adsorbent materials, the main advantages of MOFs and CNs in adsorption processes are their large specific surface area, well ordered unique structures, stable and homogeneous pores of specific sizes. Certainly, MOFs demonstrate good absorbance capacities for a high variety of species that include heavy metals [6,7], drugs [8,9] and dyes [10] from wastewaters.
class="Chemical">Cadmiumclass="Chemical">n class="Chemical">contamination results from many sources such as metal plating, iron and steel production, mining operations, phosphatefertilizer manufacture and use [11]. Even at a low dosage, it can be harmful to both human health and the environment [12]. For this reason, a lot of treatment methods like ion exchange, precipitation, filtration, oxidation-reduction, membrane separation, and adsorption have been developed for the treatment of wastewaters with heavy metalcontent [13,14,15]. The most economical, feasible and selective method for heavy metal removal from aqueous solutions is the adsorption technique [16,17]. Therefore, researchers are focused on the development of new and more efficient adsorbent materials ranging from natural substances to highly selective synthetic systems to be used as hazardous metaladsorbents [2,18,19,20,21,22,23]. Heavy metal ions, even at small concentrations, are extremely toxic to alive organisms, because they are non-biodegradable, and they tend to accumulate in the environment.
To the best of our knowledge, so far only a class="Chemical">few studies have reported the removal of class="Chemical">n class="Chemical">cadmium ions from aqueous solutions throughadsorption onto MOF materials, in which some composites such as cyclodextrinmetal-organic framework-based nanoporous carbon [24] and sulfonated MOF loaded onto iron oxide nanoparticles (Fe3O4@MOF235(Fe)–OSO3H were used [25]. The preparation of these materials involves the use of greater quantities of reagents and many preparation steps, which lead to an increase of the production costs.
Taking into acclass="Chemical">couclass="Chemical">nt the Iclass="Chemical">nterclass="Chemical">natioclass="Chemical">nal Uclass="Chemical">nioclass="Chemical">n of Pure aclass="Chemical">nd Applied Chemistry (IUPAC) class="Chemical">nomeclass="Chemical">nclature aclass="Chemical">nd termiclass="Chemical">nology reclass="Chemical">n class="Chemical">commendation [26] that coordination networks (CNs) are a subdivision of coordination polymers and MOFs a further subset of coordination networks, we will henceforth name our materials as CNs.
In the present paper, the use of two class="Chemical">coordiclass="Chemical">natioclass="Chemical">n class="Chemical">networks based oclass="Chemical">n class="Chemical">n class="Chemical">cobalt and nickel were used as adsorbent materials in the removal process of cadmium ions from aqueous solutions. The structure, morphology, and properties of materials were investigated by Fourier-transform infrared spectroscopy (FTIR), scanning electron microscopy (SEM) and thermal gravimetric analysis (TGA), which were previously described [27,28]. Inspired by these adsorption properties, we performed PM3 semiempirical analyses of structural properties to predict and understand better some special properties of these compounds. Therefore, octahedral models were calculated for networks containing Ni2+ and Co2+ ions and N,N-bis(phosphonomethyl)glycine. Bond lengths/angles, torsion angles and partial charges for the central metal ions Ni and Cocoordination networks are compared.
2. Materials and Methods
All chemicals were of reagent grade quality achieved from class="Chemical">commercial sources aclass="Chemical">nd used without further purificatioclass="Chemical">n. class="Chemical">n class="Chemical">Ni(CH3COO)2·4H2O and Co(NO3)2·6H2O were purchased from Merck (Milipore, Darmstadt, Germany), N,N-bis(phosphonomethyl)-glycine and Sodium hydroxide (Sigma Aldrich Chemie GmbH (München, Germany) and urea from Alfa Aesar (Karlsruhe, Germany).
2.1. Instrumentation
The specific surface area together with a pore volume of class="Chemical">Co–class="Chemical">n class="Chemical">Gly and Ni–Gly were measured with an ASAP 2020 BET surface area analyzer (Micrometrics, Micrometrics Instrument Corporation, Norcross, GA, USA) by cold nitrogen adsorption. SEM images were registered with a FEG 250 microscope (Quanta, Field Electron and IronCompany (FEI), Hillsboro, OR, USA), equipped with an EDAX/ZAF quantifier. Cadmium ion concentrations were measured via a SpectrAA 280 FS atomic adsorption spectrophotometer (Varian, Melbourne, Australia). Thermal analysis (TG-DTA) data were recorded on an SDT-Q600 analyzer from TA Instruments (New Castle, DE, USA). A Diamond thermogravimetric analyzer (Perkin Elmer, New York, NY, USA) was used applying temperatures between 30 and 680 °C under a N2 flow increasing the heating at a rate of 10 °C/min. The adsorption studies of investigated materials were made in batch mode using a SW23 shaker bath (Julabo Labortechnik GmbH, Sellbach, Germany).
2.2. Materials Synthesis
A 250 mL Erlenmeyer flask was filled with class="Chemical">Ni(CH3class="Chemical">n class="Chemical">COO)2·4H2O (50.0 mmol) or Co(NO3)2·6H2O (50.0 mmol) and bidistilled water (50 mL). The materials were stirred with a constant speed of 1000 rpm until a clear (green or violet) solution was formed. In another flask N,N-bis(phosphonomethyl)-glycine, urea (50.0 mmol), and bidistilled water (50 mL) were mixed in the same conditions till a incolor clear solution was formed. Both solutions were mixed in a 250 mL Erlenmeyer flask and the pH was adjusted to 4.5 in the case of Ni containing synthesis and 2.8 in the case of Cocontaining synthesis with an aqueous solution of NaOH (0.1 M). Then the clear green or violet solution was heated in an oil-bath at 80°C for 75 h, unperturbed. After 75 h heating crystalline green (Ni–Gly) and violet crystals (Co–Gly) materials precipitated and were isolated by filtration and finally air dried (yield: 52–75%) [27,28,29].
2.3. Adsorption Studies
All the adsorption studies were class="Chemical">coclass="Chemical">nducted iclass="Chemical">n batch mode. Iclass="Chemical">n the first step the iclass="Chemical">nflueclass="Chemical">nce of the pH upoclass="Chemical">n the adsorptioclass="Chemical">n capacity of class="Chemical">n class="Chemical">Co–Gly and Ni–Gly was determined. For each experiment 25 mL of a solution containing 30 mL of cadmium ions were treated with 0.05 g of adsorbent material for 1 h at a constant speed of 200 rpm, using a Julabo SW23 shaker bath. After 1h of reaction, the samples were filtered and the residual concentration of Cd(II) ions was analyzed in the filtrate by atomic adsorption spectrophotometer. The pH adjustment of the solution was done using 1.0 M NaOH or 1.0 M HCl and was measured using a pH-meter (Mettler Toledo, Giessen-Germany).
The adsorption capacity of the studied materials in the removal process of class="Chemical">Cd(II) was calclass="Chemical">n class="Chemical">culated according to the mass balance (Equation (1)):
where q is the amount of Cd(II) adsorbed (mg/g); C0 and C represents the initial and equilibrium concentration of Cd(II) in the solutions (mg/L), respectively. V represents the solution volume (L) and m represents the adsorbent mass (g) used in the experiments.
To study the efclass="Chemical">fect of class="Chemical">n class="Chemical">contact time on adsorption, further experiments were carried out using the same S:L ratio, the same concentration in solution of Cd, an initial pH of the solutions equal to 5, but the suspension were kept in contact for different times (15–120 min) at 25 °C. After the contact time had passed, the suspensions were filtered and the liquid was collected for analysis of the residual concentration of cadmium. Pseudo-first and second order kinetic models were applied to estimate the adsorption rate constants and the adsorbent mechanism. The influence of the initial concentration of Cd(II) ions upon the adsorption capacity of Co–Gly and Ni–Gly was measured using the same S:L ratio at different initial concentrations (range: 5–300 mg/L). The non-linearized isotherm models of Langmuir, Freundlich, and Redlich-Peterson were employed to correlate the experimental adsorption data. Their adsorption capacities have been studied as a function of pH, contact time and cadmium initial concentration.
The studied Cclass="Chemical">Ns were regeclass="Chemical">nerated with class="Chemical">n class="Chemical">HCl solution 0.2 M having an initial pH = 2. For the recovery of Cd ions from the CNs surface, a S:L ratio of 1 g/L was used, and the samples were mixed for 15 min. After the regeneration process the phases were separated the recycled adsorbent was used in other adsorption process and the extracted Cd ions from the solution were determined. The materials were used in five adsorption-desorption process cycles.
2.4. Computational Studies
Two class="Chemical">coordiclass="Chemical">natioclass="Chemical">n class="Chemical">networks—class="Chemical">n class="Chemical">Ni–Gly and Co–Gly—containing the basic units [Ni(HO3PCH2)2N(H)CH2COO)(H2O)2] and [Co(HO3PCH2)2N(H)CH2COO)(H2O)2], respectively, were built and visualized with the aid of Mercury 4.1.3 software (Cambridge Crystallographic Data Centre, Cambridge, UK) [30]. The generated CNs were geometrically optimized by means of the semi-empirical PM3-RHF method implemented in HyperChem version 7.52 (Hypercube, Inc., Gainesville, FL, USA) [31] software. Polak-Ribiere conjugate gradient algorithm and a RMS gradient norm limit of 10−2 kcal/A were used, while the self-consistent field (SCF) convergence criterion was considered 10−5. Maestro version 12.0.012 from the Schrodinger package was used for the computation of the surface areas. [https://www.schrodinger.com/maestro].
3. Results and Discussion
3.1. Materials Characterization
The morphology of the synthesized Cclass="Chemical">Ns is preseclass="Chemical">nted iclass="Chemical">n Figure 1. It caclass="Chemical">n be observed that the Cclass="Chemical">n class="Chemical">Ns based on Ni ions present a more ordered structure, with particles of well-defined sizes and shapes compared with the CN based on Co ions, which surface is more compact with particle conglomerates of various sizes and shapes.
Figure 1
Scanning electron microscopy (SEM) images of the synthesized coordination networks (CNs) (a) Co–Gly; (b) Ni–Gly.
The specific surface area and the pore volume of the synthesized Cclass="Chemical">Ns are preseclass="Chemical">nted iclass="Chemical">n Table 1. It caclass="Chemical">n be observed that the class="Chemical">n class="Chemical">Ni–Gly sample presents a higher specific surface area and a higher pore volume compared with Co–Gly sample. In accordance with the results of the characterization studies, due to its structure and morphology, it is expected that Ni–Gly to develop higher adsorption capacity in the removal process of Cd ions from aqueous solutions compared to Co–Gly sample.
Table 1
Specific surface area and pore volume of the synthesized CNs.
Adsorbent
Specific Surface Area, m2/g
Pore Volume, cm3/g
Co–Gly
32
0.25
Ni–Gly
45
0.85
TGA data for class="Chemical">Ni–class="Chemical">n class="Chemical">Gly (Ni(C4H9O8NP2)·2H2O) and Co–Gly (Co(C4H9O8NP2)·2H2O) shows that the removal of water molecules starts almost immediately upon heating and is lost slowly between 290 °C and 370 °C followed by decomposition at ~400 °C. The total weight loss caused by decomposition of all the organic composition of Ni–Gly and Co–Gly is around 35% for the former and 38% in case of Co–Gly and ocurrs at approximately 700 °C, suggesting an endothermic process (Figure 2). Detailed X-Ray Diffraction (XRD)characterisation studies for Co–Gly and Ni–Gly are under way.
Figure 2
Thermal behaviour of Co–Gly and Ni–Gly.
3.2. The pH Influence upon the Adsorption Studies
The solutions’ pH afclass="Chemical">fects the properties aclass="Chemical">nd the degree of protoclass="Chemical">natioclass="Chemical">n of the class="Chemical">n class="Chemical">adsorbent surface. Due to the fact that at higher values of pH the Cd(II) ions could precipitate the studies were carried out in the 2–8 pH range. The experimental data regarding the dependence of Cd(II) ions adsorbed by the studied materials as a function of the initial pH of the solutions are presented in Figure 3.
Figure 3
pH effect upon the adsorption capacity of the studied materials in the removal process of Cd(II) ions from aqueous solutions.
The initial pH of class="Chemical">Cd(II)-class="Chemical">n class="Chemical">containing solutions has a significant effect upon the adsorption performance of the studied materials, displaying a maximum adsorption capacity at an initial pH of 5. The adsorption capacity decreases with the change of pH around this value. This behavior can be explained by the surface loading of the adsorbent material and by the competitive adsorption of protons [17,32]. At lower pH values the adsorbent surface is positively charged and therefore there is an electrostatic repulsion between the adsorbent surface and cadmium cations [33,34]. In the same time at higher pH values, Cd ions could precipitate under Cd(OH)2 and then the adsorption is inhbitated [33,35,36]. Further experiments were carried out with Cd(II) solution having an initial pH of 5.
3.3. Kinetics of Adsorption
Figure 4 shows the kinetics of class="Chemical">Cd(II) adsorptioclass="Chemical">n oclass="Chemical">nto class="Chemical">n class="Chemical">Co–Gly and Ni–Gly, respectively. Adsorption is fast, in both cases, and the equilibrium between the adsorbent and adsorbate was achieved after 60 min. The kinetic data were fitted by non-linear regression using the Lagergren (pseudo-first order kinetic model) and Ho and McKay (pseudo-second order kinetic model) equations [14,17]. Table 2 presents the calculated parameters and the correlation coefficients obtained after fitting.
Figure 4
Kinetics of Cd(II) adsorption onto: (a) Co–Gly and (b) Ni-Gly.
Table 2
Kinetic and statistic parameters for the kinetic models.
Adsorbent
qexp
Lagergren Modelqt=qe(1−e−k1t)
Ho and McKay Modelqt=qe(1−1k2qet+1)
qe(mg/g)
k1(1/min)
R2
qe(mg/g)
k2(g/mg·min)
R2
Co–Gly
13.2
8.39
0.0302
0.8146
16.36
2.5 × 10-3
0.9968
Ni–Gly
15.2
10.76
0.0357
0.9848
18.14
1.11 × 10-3
0.9968
The regression class="Chemical">coefficieclass="Chemical">nts R2 showed that the Ho aclass="Chemical">nd McKay model fitted the kiclass="Chemical">netic behaviour of the process wheclass="Chemical">n class="Chemical">n class="Chemical">Co–Gly and Ni–Gly were used as adsorbents. For both adsorbents, the adsorption capacities calculated at equilibrium are in agreement with those experimental values obtained. The adsorption of Cd(II) ions onto Co–Gly and Ni–Gly has a chemo-sorption profile.
3.4. Equilibrium of Adsorption
The equilibrium adsorption data of class="Chemical">Cd(II) oclass="Chemical">nto class="Chemical">n class="Chemical">Co–Gly and Ni–Gly were analyzed by using the Langmuir, Freundlich and Redlich-Peterson models and non-linear analysis in order to predict the overall adsorption behavior. The isotherm parameters obtained after fitting the experimental data for the adsorption of Cd(II) on the two materials are presented in Table 3. Figure 5 presents the experimental data and the isotherms obtained by simulations of the mathematical models used.
Table 3
Equilibrium adsorption isotherm parameters for Cd adsorption.
Adsorbent
Langmuir Modelqe=qmaxKL·Ce1+KL·Ce
Freundlich Modelqe=KF·Ce1/n
qmax (mg/g)
KL
R2
KF
1/n
R2
Co–Gly
51.5
0.0739
0.9994
4.47
0.5143
0.9391
Ni–Gly
58.1
0.0818
0.9968
5.54
0.4972
0.9406
Adsorbent
Redlich-Peterson Modelqe=qmaxKRP·Ce1+(KRP·Ce)n
qmax (mg/g)
KRP
n
R2
Co–Gly
0.485
4.47
1.02
0.9312
Ni–Gly
0.503
5.54
0.952
0.9419
Figure 5
Equilibrium of Cd(II) adsorption onto: (a) Co–Gly and (b) Ni–Gly.
As seen in Table 3, the Langmuir model fitted the data the best over the whole class="Chemical">coclass="Chemical">nceclass="Chemical">ntratioclass="Chemical">n raclass="Chemical">nge. The maximum adsorptioclass="Chemical">n capacities experimeclass="Chemical">ntally obtaiclass="Chemical">ned were 48.2 class="Chemical">n class="Chemical">mg/g for Cd(II) adsorption onto Co–Gly and 55 mg/g for Cd(II) adsorption onto Ni–Gly, respectively. These values are close to the maximum adsorption capacities obtained when the data are fitted by a Langmuir model (qmax = 51.5 mg/g for Co–Gly and 58.1 mg/g for Ni–Gly). From Table 3 it can be observed that the non-homogeneity factor n in Redlich-Peterson model has values closes to 1, so that the behavior of the samples obeys a Langmuir model. The Langmuir isotherm idea involves a monolayer coverage of adsorbate above a homogeneous adsorbent surface [17]. The essential characteristics of the Langmuir isotherm is communicated in relations of a dimensionless constant separation factor RL that is specified by the following Equation (2):
where K is the Langmuir constant and C0 is the initial concentration of Cd(II) ions. The value of the separation parameter R offers important data about the type of adsorption. The value of RL point out the category of Langmuir isotherm to be irreversible (R = 0), favorable (0< R< 1), linear (R = 1), or unfavorable (R > 1) [32]. The RL was established to be between 0 and 1 for the entire concentration interval, and for both studied material which indicates the favorable adsorption of cadmium onto the studied materials.
The studied Cclass="Chemical">Ns were used iclass="Chemical">n five adsorptioclass="Chemical">n-desorptioclass="Chemical">n process cycles aclass="Chemical">nd it was observed that their adsorptioclass="Chemical">n capacity remaiclass="Chemical">ns class="Chemical">n class="Chemical">constant for four adsorption-desorption cycles, then it decreases by 20% because the recovery of Cd ions from the CNs’ surface decreases (Figure 6). A decreasing Cd ion recovery capacity means that the available sites for adsorption decrease, and for this reason the adsorption capacity decreased after four adsorption-desorption process cycles.
Figure 6
The adsorption performance of the studied CNs in various adsorption-desorption cycles (a) the adsorption capacity, after each cycle (b) Cd recovery, after each cycle.
The maximum adsorption capacity achieved by the studied materials in the removal process of class="Chemical">Cd(II) ioclass="Chemical">ns from aqueous solutioclass="Chemical">ns were class="Chemical">n class="Chemical">compared with the maximum adsorption capacities obtained using other adsorbents and reported in the specialty literature. The results are presented in Table 4. It can be observed that the coordination networks present a higher efficiency in the removal process of Cd(II) ions from aqueous solutions than other low cost adsorbent materials. It could be observed that the CN-based materials reported until now in the literature, displayed higher adsorption capacities in the removal process of Cd ions from aqueous solutions, but in these cases they involved some expensive composite materials, not only CNs. Therefore, a synergistic effect of the synthesized CNs and other materials such as nanoporous carbon or iron oxide nanoparticles from the composite structures could be proposed.
Table 4
Maximum adsorption capacities developed by the various adsorbent in the removal process of Cd(II) from aqueous solutions.
Adsorbent
qm, mg/g
pH
References
Orange Peels
4.9
5
[37]
Kaolinite
7.407
8
[38]
Metakaolinite
9.174
8
[39]
Cyclodextrin metal-organic framework based nanoporous carbon
140.85
7
[24]
Sulfonated metal organic framework loaded on iron oxide nanoparticles
163.9
3
[25]
Grass char
115.8
6.8
[39]
Kaolin
1.46
6.8
[40]
Sediments
10.01
5.5
[41]
Zerovalent iron particles
714.3
-
[42]
Natural cheese
5.12
6
[43]
Co–Gly
51.5
5
Present paper
Ni–Gly
58.1
5
3.5. Computational Semiempirical Studies
In order to design and geometrically optimize the following Cclass="Chemical">N models: [class="Chemical">n class="Chemical">Ni2((HO3PCH2)2N(H)CH2COO))3*2H2O]2− and [Co2((HO3PCH2)2N(H)CH2COO))3*2H2O]2− in silico methods were applied. The optimized structures of these networks are presented in Figure 7.
Figure 7
Models representation (a) Ni–Gly; (b) Co–Gly.
class="Chemical">N,class="Chemical">n class="Chemical">N′-bis-phosphonomethylglycine (Gly) in a coordination complex with Mg ion has been synthesized and structurally characterized by Demadis and co-workers [44] and was used as model structure (CCDC Reference Code 729893). N,N′-bis-phosphonomethylglycine (Gly) in coordination complex with Mg present a 2D layered architecture [44] as can be seen in Figure 8.
Figure 8
Partial view of two adjacent layers in the crystal structure of Mg–Gly model structure.
From Figure 8 it can be seen that the class="Chemical">oxygen atoms beloclass="Chemical">ngiclass="Chemical">ng to the class="Chemical">n class="Chemical">carboxylate and phosphonate groups hold the layers together by H bonding. Each layer is formed by Mg−O (phosphonate) bonds. It has been observed that the slightly distorted octahedral geometry of the Mg central ion is also maintained in the case of Ni/Co networks. The Ni2+/Co2+ ions coordinate with six oxygen atoms, two belonging to water molecules and four pertaining to phosphonate groups of the Gly ligands (Figure 7). The two axially-oriented oxygen atoms belong to phosphonate moieties, while of the oxygen atoms occupying the four equatorial positions of the octahedral geometry, two belong to phosphonate moieties, and the other two appertain to water molecules (Figure 7). As can be seen in Figure 7, the networks have rings (cavities) consisting of eight atoms; one metal ion (Co2+ or Ni2+) and one protonated nitrogen binding between them two -O-PO2H-CH2 radicals. The network cavities may confer various practical application to these materials, such as, gas storage or different atoms/molecules adsorption properties.
In order to measure and class="Chemical">compare the geometrical parameters of the Cclass="Chemical">n class="Chemical">Ns, the most important atoms of the networks were numbered (Figure 9). Co–Gly is exemplified and the atom’s numbers are equivalent for all considered networks. Bond lengths/angles, torsion angles and partial charges for the numbered atoms of the Ni–Gly and Co–Gly are presented in Table 5 and Table 6.
Figure 9
Co–Gly atoms numbering. For simplification only the numbers of significant atoms around the metal ions were represented.
Table 5
Geometric properties of the Ni–Gly model.
Ni–Gly
Atom
ID
Charge
Bond
Distance
Bond Angle
Degree
Torsion Angle
Degree
Carbon
C15
−0.723
Ni56-O29
1.815
O29-Ni56-O36
94.636
C46-P25-O29-Ni56
9.656
Carbon
C18
−0.697
Ni56-O36
1.792
Ni56-O36-P26
138.283
P25-O29-Ni56-O36
−92.872
Carbon
C43
−0.599
O36-P26
1.853
O36-P26-C43
93.346
O29-Ni56-O36-P26
130.169
Carbon
C46
−0.807
P26-C43
1.986
P26-C43-N30
124.21
Ni56-O36-P26-O32
41.057
Carbon
C74
−0.763
C43-N30
1.493
C43-N30-C46
116.868
O36-P26-O32-Ni27
1.422
Hydrogen
H34
0.2853
N30-C46
1.502
N30-C46-P25
130.108
P26-O32-Ni27-O4
−94.052
Hydrogen
H35
0.2188
C46-P25
1.935
C46-P25-O29
113.781
P26-O32-Ni27-O8
170.186
Hydrogen
H54
0.2133
P25-O37
1.467
P25-O29-Ni56
95.464
P26-O32-Ni27-O33
−2.211
Hydrogen
H55
0.2568
P25-O38
1.700
O4-Ni27-O8
97.744
P26-O32-Ni27-O65
69.181
Nitrogen
N5
0.6925
P26-O41
1.766
O8-Ni27-O53
89.307
O32-Ni27-O4-P1
−150.244
Nitrogen
N30
0.7692
P26-O32
1.786
O53-Ni27-O65
85.753
O32-Ni27-O8-P2
28.512
Nickel
Ni27
−0.555
O32-Ni27
1.842
O65-Ni27-O33
71.3
Ni27-O8-P2-C15
53.962
Nickel
Ni56
−0.594
Ni27-O4
1.869
O33-Ni27-O32
93.215
O4-Ni27-O8-P2
−62.239
Oxygen
O4
−0.567
O4-P1
1.705
O32-Ni27-O4
90.604
O32-Ni27-O65-P57
70.339
Oxygen
O7
−0.835
P1-O9
1.492
O4-Ni27-O53
91.125
Oxygen
O8
−0.433
P1-O10
1.634
O4-Ni27-O65
162.982
Oxygen
O9
−0.886
P1-C18
1.912
O4-Ni27-O33
91.804
Oxygen
O10
−0.670
C18-N5
1.499
O8-Ni27-O65
100.934
Oxygen
O13
−0.700
N5-C15
1.494
O8-Ni27-O33
171.094
Oxygen
O29
−0.476
C15-P2
1.898
O8-Ni27-O32
91.428
Oxygen
O32
−0.323
P2-O7
1.456
O53-Ni27-O33
85.817
Oxygen
O33
0.2309
P2-O13
1.634
O53-Ni27-O32
178.044
Oxygen
O36
−0.415
P2-O8
1.743
O65-Ni27-O32
92.328
Oxygen
O37
−0.873
Ni27-O8
1.836
Oxygen
O38
−0.699
Ni27-O53
1.925
Oxygen
O41
−0.650
O53-H54
0.959
Oxygen
O53
−0.085
O53-H55
0.986
Oxygen
O60
−0.852
Ni27-O33
1.947
Oxygen
O65
−0.604
O33-H34
1.012
Oxygen
O66
−0.692
O33-H35
0.979
Phosphorus
P1
2.0639
Ni27-O65
1.853
Phosphorus
P2
2.0923
O65-P57
1.733
Phosphorus
P25
2.1319
P57-O60
1.450
Phosphorus
P26
1.1473
P57-O66
1.683
Phosphorus
P57
2.0932
P57-C74
1.848
Table 6
Geometric properties of the Co–Gly model.
Co–Gly
Atom
ID
Charge
Bond
Distance
Bond Angle
Degree
Torsion Angle
Degree
Carbon
C15
−0.7165
Co56-O29
1.874
O29-Co56-O36
103.345
C46-P25-O29-Co56
−57.484
Carbon
C18
−0.6848
Co56-O36
2.025
Co56-O36-P26
136.025
P25-O29-Co56-O36
−10.336
Carbon
C43
−0.731
O36-P26
1.560
O36-P26-C43
104.476
O29-Co56-O36-P26
78.858
Carbon
C46
−0.7151
P26-C43
1.892
P26-C43-N30
121.608
Co56-O36-P26-O32
36.937
Carbon
C74
−0.7589
C43-N30
1.494
C43-N30-C46
114.412
O36-P26-O32-Co27
−16.624
Hydrogen
H34
0.209
N30-C46
1.503
N30-C46-P25
127.21
P26-O32-Co27-O4
−104.721
Hydrogen
H35
0.2187
C46-P25
1.956
C46-P25-O29
102.822
P26-O32-Co27-O8
159.331
Hydrogen
H54
0.2528
P25-O37
1.463
P25-O29-Co56
139.07
P26-O32-Co27-O33
−18.618
Hydrogen
H55
0.2879
P25-O38
1.707
O4-Co27-O8
96.057
P26-O32-Co27-O65
75.019
Nitrogen
N5
0.7035
P26-O41
1.641
O8-Co27-O53
83.833
O32-Co27-O4-P1
−138.862
Nitrogen
N30
0.7478
P26-O32
1.659
O53-Co27-O65
88.608
O32-Co27-O8-P2
17.287
Cobalt
Co27
0.075
O32-Co27
1.918
O65-Co27-O33
93.076
Co27-O8-P2-C15
46.317
Cobalt
Co56
−0.0996
Co27-O4
1.917
O33-Co27-O32
97.175
O4-Co27-O8-P2
−69.782
Oxygen
O4
−0.7808
O4-P1
1.675
O32-Co27-O4
86.851
O32-Co27-O65-P57
−105.659
Oxygen
O7
−0.8435
P1-O9
1.504
O4-Co27-O53
90.374
Oxygen
O8
−0.7288
P1-O10
1.642
O4-Co27-O65
178.93
Oxygen
O9
−0.8995
P1-C18
1.913
O4-Co27-O33
86.533
Oxygen
O10
−0.6691
C18-N5
1.501
O8-Co27-O65
84.167
Oxygen
O13
−0.6707
N5-C15
1.493
O8-Co27-O33
170.364
Oxygen
O29
−0.7278
C15-P2
1.921
O8-Co27-O32
92.241
Oxygen
O32
−0.7066
P2-O7
1.461
O53-Co27-O33
86.876
Oxygen
O33
−0.0615
P2-O13
1.68
O53-Co27-O32
174.936
Oxygen
O36
−0.7897
P2-O8
1.669
O65-Co27-O32
94.188
Oxygen
O37
−0.8422
Co27-O8
1.888
Oxygen
O38
−0.6909
Co27-O53
1.972
Oxygen
O41
−0.6614
O53-H54
0.965
Oxygen
O53
−0.2364
O53-H55
0.995
Oxygen
O60
−0.8173
Co27-O33
2.000
Oxygen
O65
−0.7366
O33-H34
0.978
Oxygen
O66
−0.5273
O33-H35
0.973
Phosphorus
P1
2.0692
Co27-O65
1.936
Phosphorus
P2
2.0995
O65-P57
1.632
Phosphorus
P25
2.0392
P57-O60
1.451
Phosphorus
P26
1.9959
P57-O66
1.823
Phosphorus
P57
2.0514
P57-C74
1.853
class="Chemical">Coclass="Chemical">nsidericlass="Chemical">ng the crystallographic structure of class="Chemical">n class="Chemical">Mg complexed with N,N′-bis-phosphonomethyl-glycine (Mg–Gly) (Figure S1) as the most similar network to our models, some of their geometrical features were analyzed and compared. Thus, the bond length values for Me-O are in the range of 1.8–2.0 Å for Ni and Cocompared with 2.0–2.1 Å resulted for Mg (Table S1). The O=P bond (from the cycle) has differences from up to 0.3 Å between Co and Mg; and up to 0.26 Å, respectively, for Ni and Mg CNs. The tendency of the length differences remains about the same for O-P bond (from the ring), shrinking the difference between Co–Gly and Mg–Gly to 0.14 Å. On the other hand, The O=P bond (from the outer phosphonate group) presents similar values in a range of 1.48–1.50 Å for all three networks. the calculated N–C and P–C bond lengths of around 1.5 and 1.9 Å, respectively, are also quite similar to the experimentally determined ones.
There is evidence of the importance of the atomiccharges for modeling class="Chemical">metal-orgaclass="Chemical">nic frameworks [45]. The electrostatic attractioclass="Chemical">n class="Chemical">n class="Gene">between the negatively charged CNs (Me–Gly) and the positively charged heavy metal ions (Cd2+) is the main factor that causes adsorbtion [46]. Due to the charge transfer from oxygen atoms to metal ions, Ni and some Co ions tend to have negative partial charges (Table 5 and Table 6). Thus, Ni27 and Ni56 ions have negative partial charge values of −0.555 and −0.594, respectively. As one can see, a negative value of −0.0996 was obtained for Co56, while the central ion Co27 has a positive charge of 0.075 (Table 5 and Table 6).
The class="Chemical">metal ioclass="Chemical">ns (Me56) which beloclass="Chemical">ng to the margiclass="Chemical">nal riclass="Chemical">ngs of eight atoms are iclass="Chemical">n particlass="Chemical">n class="Chemical">cular the ones with negative charges and they present increased chances of giving up electrons. The surface areas for these both marginal cycles (of Ni–Gly and Co–Gly) were computed and the results show a higher value of 39.924 for Ni–Glycompared with 30.547 obtained for Co–Gly. Taking into account these informations and compare it with the absorbance affinity of Co–Gly and Ni–Gly for Cd(II) ions we can assign this effect to the accentuated negativity of the both Ni ions present in the network higher than the central Co ions as well as due to the bigger area surface for the marginal Ni-ring.
A plethora of potential properties such as adsorption, gas storage, heterogeneous catalysis, separation, ion exchange, magnetism, and sensors, can be explained by the negative charge values of the ions in these Cnclass="Chemical">N materials [46,47].
The adsorption efficiency of Cclass="Chemical">Ns is well class="Chemical">n class="Chemical">corelated with surface area, pore size and distribution. [21]. In order to evaluate the ability of a chemical structure to donate electrons, the investigation of the highest occupied molecular orbitals (HOMO) values and their localization is of great interest.
From the orbitals class="Chemical">compoclass="Chemical">neclass="Chemical">nt aclass="Chemical">nalysis (Figure 10) it caclass="Chemical">n be observed that the HOMOs are located over the margiclass="Chemical">nal cycles of eight atoms, maiclass="Chemical">nly oclass="Chemical">n class="Chemical">n class="Chemical">metal ions (Me56). These findings are in accordance with the aforementioned results, which attested that negative charges of the Co56/Ni56 ions present increased chances of giving up electrons to the adsorbants. The Langmuir isotherm concept adopts monolayer coverage of adsorbate above a homogeneous adsorbent surface.
Figure 10
The highest occupied molecular orbital (HOMO) components (a) Ni–Gly; (b) Co–Gly.
A series of electronic properties (heat of formation, free energy, vibrational zero-point energy, minimum and maximum fundamental vibrations, frontier orbitals and the energy gap class="Gene">betweeclass="Chemical">n them) resulted from semiempirical PM3 calclass="Chemical">n class="Chemical">culations are presented in Table 7. The positive values of fundamental vibration (νmin) regarding both CN models show that these semiempirical calculated geometries are not transition states, confirming their stability.
Table 7
The electronic properties of the CNs models.
CNs/Electronic Properties
∆Hform(kcal/mol)
FreeEnergy(kcal/mol)
Zero-pt Vib Energy (kcal/mol)
νmin(cm−1)
νmax(cm−1)
HOMO(eV)
LUMO(eV)
LUMO—HOMO(eV)
Co–Gly
−1990.3819
−284904
342.5893
16.06
3959.68
−4.7667
3.2892
8.0559
Ni–Gly
−1828.6042
−296474
345.3689
9.67
3963.54
−4.6634
2.7312
7.3946
The energy gap class="Gene">betweeclass="Chemical">n the froclass="Chemical">ntier orbitals (LUMO aclass="Chemical">nd HOMO) caclass="Chemical">n be used to estimate the streclass="Chemical">ngth aclass="Chemical">nd stability of class="Chemical">n class="Chemical">coordination networks. A significant band gap correlates with structural and kinetic stability [48]. Another measure for chemical stability is the heat of formation (∆H), the lower is the value, the more stable is the complex. Analyzing Table 7 it can be observed that these calculated properties advocates for a good stability of the models, in special for Co–Gly network. Like other studies [49], our findings show that the semiempirical methods are valuable tools to be used in adsorption processes involving CNs.
4. Conclusions
In this study, Cclass="Chemical">Ns were used as class="Chemical">n class="Chemical">adsorbent materials for the removalof Cd(II) ions from aqueous solutions. The present investigations showed that the studied CNs have a good affinity for the removal of Cd(II) ions from aqueous solution compared with other materials reported in the specialty literature. By applying suitable kinetic models to the experimental data it was established that the adsorption of Cd(II) ions on studied material is defined by a pseudo-second-order kinetic model. The equilibrium sorption data were modeled using Langmuir, Freundlich, and Redlich-Peterson isotherms and the first one provided an excellent fit of the experimental data, giving a maximum adsorption capacity of 51.5 mg/g and 58.1 mg/g for Co–Gly and Ni–Gly, respectively.
The higher specific surface area and pore volume of class="Chemical">Ni–class="Chemical">n class="Chemical">Gly together with the higher negative partial charges of Ni in the network shown by PM3 semiempirical computations increase the electrostatic attraction between the Ni–Gly and the positively charged heavy metal ions (Cd2+). This finding is the key factor that causes higher adsorbtion capacity for Ni–Gly. Thus, Ni–Gly is the adsorbant material with a greater adsorbance capacity, as confirmed both by experimental and theoretical methods.
Authors: L Cutillas-Barreiro; L Ansias-Manso; D Fernández-Calviño; M Arias-Estévez; J C Nóvoa-Muñoz; M J Fernández-Sanjurjo; E Álvarez-Rodríguez; A Núñez-Delgado Journal: J Environ Manage Date: 2014-06-26 Impact factor: 6.789
Authors: Konstantinos D Demadis; Nikos Famelis; Aurelio Cabeza; Miguel A G Aranda; Rosario M P Colodrero; Antonia Infantes-Molina Journal: Inorg Chem Date: 2012-06-29 Impact factor: 5.165