Tanjina Afrina,
Noushaba Nusrat Mafya,
M. Muhibur Rahmanb,
M. Yousuf A. Mollaha and
M. A. B. H. Susan*a
aDepartment of Chemistry, University of Dhaka, Dhaka 1000, Bangladesh. E-mail: susan@du.ac.bd; Fax: +88 029667222; Tel: +88 029661920 ext. 7162
bUniversity Grants Commission of Bangladesh, Agargaon, Dhaka, Bangladesh
First published on 3rd October 2014
Temperature dependence of water structure modification has been studied at different D(−)-fructose concentrations by near-infrared (NIR) spectroscopy. The temperature susceptibility of different structural components of water with varying hydrogen bond strength in the presence of D(−)-fructose has also been investigated as a function of temperature by 2D correlation spectroscopy from the characteristic spectral variation in water absorption peaks. Apparent molar volume, limiting partial molar volume, free energy change of activation, change in enthalpy of activation and entropy of activation for viscous flow, and other thermodynamic parameters for aqueous solution of D(−)-fructose at different temperatures and concentrations correlate very well with the water structure modification and ordering in the presence of D(−)-fructose inferred from the results of NIR spectroscopy. A comprehensive analysis indicates that the hydrogen bonding capability of the axial and equatorial OH groups in D(−)-fructose varies to a large extent and is mainly responsible for water–fructose interactions with water clusters of different size and geometry such as, dimer, trimer, and cyclic chains at different D(−)-fructose concentrations. D(−)-fructose has been found to act as a water structure-breaker at lower concentrations whereas at higher concentrations it promotes water structure as a structure-maker additive.
Hydrogen bonding of different degrees among water molecules is considered to be the origin of different water clusters,8 which may be varied by different additives. Addition of solutes has profound influence on modifications of water structure similar to that due to changing temperature.9,10 But a clearer understanding of the origin of modification of water structure with added substances still remains an elusive goal. Despite the challenges, there is intense interest in developing a picture of the local water structure in presence of additives due to fundamental importance of water-additive interaction in many fields of chemistry.11
A carbohydrate molecule is one of the most interesting additives that influence the water structure with the accumulation of hydroxyl groups at concentrations higher than any other biomolecules. Numerous studies concern the properties of aqueous solutions of carbohydrates,12,13 since they are not only biochemically important compounds but also typical non-electrolytes with hydrophilic hydroxyl groups, which are capable of hydrogen bonding.14 Research to date includes numerous studies which analyze various thermodynamic15–17 and spectroscopic18,19 behavior to infer that the hydration of carbohydrates depends on the number of hydroxyl groups,19,20 the potential hydrogen bonding sites and relative positions of the next nearest neighboring hydroxyl groups within the carbohydrate molecules.21 D(−)-fructose has proved itself as an important monosaccharide which acts as both water-structure breaker and water structure maker at different concentrations.22 In solution, D(−)-fructose exists as an equilibrium mixture of 70% β-D-fructopyranose (Scheme 1) and about 23% β-D-fructofuranose, as well as of a small amount of the three other forms, including the acyclic structure.23 In β-D-fructopyranose OH-2 and OH-5 are in axial position and the methylene group at position 6 is specified as the hydrophobic-lipophilic ‘γ’ site which strengthens the hydrogen bonds of the molecules in the bulk water due to repulsion on water.24,25 In our earlier work we have also explained the importance of orientation of axial and equatorial OH groups in D(−)-fructose on water structure modification.26 Despite progresses, a systematic study on the effect of temperature and concentration of D(−)-fructose on water structure modification has not been reported as it shows an ambivalent character towards water.
The present work provides new experimental information on the effect of temperature and concentration of D(−)-fructose on water structure modification by FT-NIR spectroscopy and the analysis of experimental results by 2D correlation approach. The results have also been correlated with the density and viscometric results which also provided useful information regarding thermodynamic states of the system.
The spectra were corrected for the density change with temperature prior to 2D correlation analysis. The dynamic spectrum was obtained by subtraction of mean normalized reference spectrum from an ordered series of experimental spectra. The synchronous intensity was determined as cross-product of dynamic intensity at two different wavenumbers and the asynchronous intensity was computed using Hilbert transform.27 The 2D correlation spectra were computed using MATLAB 13 (The Math Works Inc.) software.
For isolated water molecules the excited vibrational frequencies are: 3651.7 cm−1 (ν1), 1595.0 cm−1 (ν2), 3755.8 cm−1 (ν3). Combinational bands of the bending and stretching modes and overtones are excited at higher frequencies and can be measured in the NIR region.32 Raw infrared spectra of water for the NIR (7500–4500 cm−1) region were recorded at temperatures from 20 to 75 °C with a step of 5 °C. The present analysis spanned from 5500 to 4500 cm−1 where the strong absorption results from the second order combination transition between the asymmetric stretching and bending vibration of OH. From Fig. 1 in the range of 5400–4600 cm−1 it is evident that the absorption maximum decreases with increasing temperature. Quite opposite changes are observed in the high frequency side where the absorption increases with the temperature rise. A closer examination of the crossing points between the two sub-ranges reveals that there is a spectral isosbestic point, which indicates the presence of different interactions in the components of water molecules which are in equilibrium to each other.
Fig. 3(a) and (b) show the synchronous and asynchronous maps, respectively, of the 2D variable-variable correlation analysis of aqueous solution of D(−)-fructose in the spectral region 4500–6000 cm−1. The synchronous map shows auto-peaks at 5050 and 5254 cm−1, indicating that the spectral features at these positions vary in phase with each other. The diminishing component most strongly contributes to the intensity changes at 5050 cm−1 while the second peak at 5254 cm−1 was found to increase with increase in temperature.
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Fig. 3 (a) Synchronous and (b) asynchronous 2D NIR correlation spectra calculated from the temperature dependent spectral changes of 0.25 M D(−)-fructose in water. |
The appearance of negative cross-peaks between the auto-peaks and their signs reveal that the changes are correlated and occur in opposite directions. The asynchronous map shows two features with maximum and minimum values at 5254 and 5162 cm−1, indicating that out-of-phase spectral changes occur at these wavelengths and that the change at 5254 cm−1 occurs before that at 5162 cm−1.
The power spectra of aqueous solutions of D(−)-fructose in the temperature range 20–75 °C are shown in Fig. 4. The power spectrum is a diagonal of the synchronous spectrum which represents the overall extent of intensity changes with increasing temperature at a particular wavenumber.
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Fig. 4 Power spectra of aqueous solutions of D(−)-fructose at different concentrations as a function of temperature. |
As can be seen, the weaker hydrogen bonds at higher frequency region are more temperature susceptible whereas the stronger hydrogen bonds at lower frequency region are less. D(−)-fructose at lower concentrations is more temperature susceptible than at higher concentrations. This may be due to the less water–fructose interactions at lower concentrations and vice versa.
To investigate the nature of solute–solvent, solute–solute interactions, the apparent molar volume of water–fructose system at different temperatures and concentrations was calculated from the density data of solutions by the following equation.
![]() | (1) |
For each system variation of Φv with m was used to calculate limiting partial molar volume (Φov) and experimental slope (Sv) according to the following equation.
Φv = Φov + Svm | (2) |
Here, Φov (cm3 mol−1) denotes the solute–solvent interactions and is equal to the partial molar volume of solute at infinite dilution and Sv provides information of solute–solute interaction. Fig. 5 shows that the Φv of D(−)-fructose increases at lower concentrations with m and decreases gradually at higher concentrations. Moreover, with increasing temperature the Φv of D(−)-fructose increases with m. The trend reverses at higher concentrations presumably due to increase in the fructose–fructose interaction at higher concentrations. Therefore, D(−)-fructose has an optimum molality after which the trend of interactions in fructose–water and fructose–fructose reverses.
From Table 1 it is clear that the Φov increases and the Sv decreases with increasing temperature. The values indicate that fructose–water interaction increases with the rise of temperature whereas fructose–fructose interaction decreases.
Temperature (T), K | Φov | Sv |
---|---|---|
293 | 96.436 | 19.690 |
298 | 97.251 | 19.469 |
303 | 98.068 | 19.255 |
308 | 99.036 | 18.891 |
313 | 99.739 | 18.812 |
318 | 100.497 | 18.739 |
323 | 100.914 | 18.777 |
328 | 102.278 | 17.170 |
333 | 104.656 | 15.497 |
338 | 104.951 | 15.964 |
343 | 108.177 | 14.063 |
348 | 110.974 | 13.141 |
When D(−)-fructose is added to water, water–water hydrogen bonding in other words, cluster of water is disrupted and new water–fructose hydrogen bonding forms. The initial increase of the Φv confirms the increasing interaction in water–fructose at lower concentrations. Due to the formation of hydrogen bond in water–fructose the change of apparent molar volume with concentration of D(−)-fructose is higher than the corresponding change with temperature. As a result it can be inferred that D(−)-fructose acts as water structure-breaker at lower concentrations.
The opposite phenomena were observed for higher concentrations of D(−)-fructose in water. With increasing D(−)-fructose concentration, the intermolecular interaction in D(−)-fructose molecules is increased. Therefore, water molecule is tetrahedrally arranged i.e. organized ice-like structure is formed around the fructose molecules. D(−)-fructose thus strengthens the water cluster. D(−)-fructose may thus act as water structure-maker at higher concentrations.
The data of viscosities of solutions of D(−)-fructose are used to study the solute–solute and solute–solvent interactions using Jones–Dole constants A and B in the Jones–Dole equation.33
![]() | (3) |
Temperature (T), K | A | B | dB/dT |
---|---|---|---|
293 | 0.0343 | 0.5223 | −0.00598 |
298 | 0.0414 | 0.4924 | −0.00744 |
303 | 0.0575 | 0.4479 | −0.00514 |
308 | 0.0522 | 0.4410 | −0.00357 |
313 | 0.0627 | 0.4122 | −0.00559 |
318 | 0.0705 | 0.3851 | −0.00493 |
323 | 0.0733 | 0.3629 | −0.00464 |
328 | 0.0764 | 0.3387 | 0.00009 |
333 | 0.0414 | 0.3638 | −0.00124 |
338 | 0.0715 | 0.3263 | −0.00459 |
343 | 0.0684 | 0.3179 | −0.00340 |
348 | 0.0799 | 0.2923 | −0.00512 |
The free energy change of activation for viscous flow has been calculated by using Eyring equation.
![]() | (4) |
The Gibbs free energy change of activation, ΔG is related to the work needed to form a hole in the liquid for the viscous flow.
Fig. 6 shows that the ΔG values increases with increase in concentration of D(−)-fructose and temperature. The positive values of ΔG increase with the increase in concentration of D(−)-fructose and also with the rise of temperature. This indicates the association of the fructose molecules with water. The ΔG controls the rate of flow in fluid which is governed by the ability of molecules to move into the hole and the readiness with which the liquid produces the hole.34 Fig. 6 shows that the values of ΔG increase with increase in temperature due to increase in fructose–water interaction.
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Fig. 6 Free energy change of activation for viscous flow as a function of temperature and concentration of D(−)-fructose. |
The change in enthalpy of activation for viscous flow, ΔH is obtained from the following thermodynamic relation.
ΔH = ΔG + TΔS | (5) |
The change in entropy of activation, ΔS was evaluated as d(ΔG)/dT from Fig. 6(a). The change in entropy of solution at all temperatures has been found negative and despite some discontinuities (Fig. 7), increases with increasing concentration of D(−)-fructose and decreases with increase in temperature to indicate more ordered arrangement in the system. The negative values of ΔS show that the species are formed at activated state and are more ordered than the initial state.35 The positive values of ΔH indicate that the solvation of D(−)-fructose in water is an endothermic process. The temperature change of the solution can also be observed during the mixing of solute in water. Fig. 8 shows that the ΔH increases with an increase in concentration of D(−)-fructose to hinder the mobility of molecules and cause an ultimate increase in the energy of activation. This is based on the hole theory which states that holes are necessary for solvents to flow.36,37
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Fig. 7 Change in entropy of activation for viscous flow as a function of temperature and concentration of D(−)-fructose. |
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Fig. 8 Change in enthalpy of activation for viscous flow as a function of temperature and concentration of D(−)-fructose. |
At higher concentrations, as the number of axial OH group increases, the extent of the cooperativity of strong cis-vicinal and syn-diaxial intramolecular hydrogen bonding between adjacent OH groups become more prominent than intermolecular hydrogen bonding in solvent molecules. Another fact is that the methylene group at carbon 6 in β-D-fructopyranose acts as a hydrophobic site and due to repulsion with water, it strengthens the hydrogen bonds of the molecules in the bulk water which arrange themselves in a clathrate-like or more ordered structure. Consequently, water structure surrounding polar (OH–OH) pairs exhibits relatively more ordered structure.
The 2D correlation analysis also confirms the above facts. Moreover, the volumetric and viscometric analysis showed that at lower concentrations water–fructose interaction is higher compared to that at higher concentrations. Therefore, we can suggest D(−)-fructose as water structure-breaker at lower concentrations and water-structure maker at higher concentrations.38
The possibility of change of conformation and configuration with temperature and consequent changes in water structure modification may not be overruled. In case of the β-D-fructopyranose, the anomeric and the steric effects act together in favor of the C-2 OH axial chair conformer. The combined stabilizing effect makes this chair much more stable than β-D-fructofuranose. At lower temperature higher amounts of β-D-fructopyranoses exist in solution, while at higher temperatures different types of tautomers are likely to make the system more complex.25 As the temperature increases the amount of open chain form is expected to increase, but to a small extent. Furthermore, open chain form is not stable and is readily converted to furanose form and consequently the sweetness of D(−)-fructose decreases. After dissolution in water due to thermal mutarotation and also for hydrophobic character the sweetness is considerably reduced. However, the percentage of β-D-fructopyranose becomes higher compared to other tautomers even at higher temperature (e.g. 60 °C). It may be noted that in the gas phase, the free hexoketose is conformationally locked in a single dominant β-pyranose structure.20 Moreover, intermolecular association in aqueous solutions of D(−)-fructose supposes that the hydration spheres are stable and an increase in concentration causes the hydrated molecules to come progressively to closer approach due the presence of hydrophobic methylene group.
Within the temperature and concentration range studied, β-D-fructopyranose (Scheme 1) is the most stable and dominant form and we therefore mainly focused on the difference in hydrogen bonding capability of D(−)-fructose in aqueous solution on the basis of the position of the OH group. The possible change in conformation and configuration with change in temperature did not affect our conclusions, which is supported by literature.25 Analysis of NIR results in a much broader temperature range might help to explain further water structure modification by such additives taking possible change in conformation, especially at very high temperatures into account. We shall focus our attention on this in our future work.
On the basis of 2D correlation analysis of NIR results, the structural modification can be schematically represented as shown in Scheme 2.
This journal is © The Royal Society of Chemistry 2014 |