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The behavior of ions in water is controlled by their water affinity

Published online by Cambridge University Press:  18 November 2019

Kim D. Collins*
Affiliation:
Institute of Marine and Environmental Technology (IMET), University of Maryland, Baltimore, Maryland 21202, USA Department of Microbiology and Immunology, University of Maryland School of Medicine, Baltimore, Maryland 21201, USA
*
Author for correspondence: Kim D. Collins, E-mail: kdcollins@som.umaryland.edu
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Abstract

The strong, long-range electrostatic forces described by Coulomb's law disappear for ions in water, and the behavior of these ions is instead controlled by their water affinity – a weak, short-range force which arises from their charge density. This was established experimentally in the mid-1980s by size-exclusion chromatography on carefully calibrated Sephadex® G-10 (which measures the effective volume and thus the water affinity of an ion) and by neutron diffraction with isotopic substitution (which measures the density and orientation of water molecules near the diffracting ion and thus its water affinity). These conclusions have been confirmed more recently by molecular dynamics simulations, which explicitly model each individual water molecule. This surprising change in force regime occurs because the oppositely charged ions in aqueous salt solutions exist functionally as ion pairs (separated by 0, 1 or 2 water molecules) as has now been shown by dielectric relaxation spectroscopy; this cancels out the strong long-range electrostatic forces and allows the weak, short-range water affinity effects to come to the fore. This microscopic structure of aqueous salt solutions is not captured by models utilizing a macroscopic dielectric constant. Additionally, the Law of Matching Water Affinity, first described in 1997 and 2004, establishes that contact ion pair formation is controlled by water affinity and is a major determinant of the solubility of charged species since only a net neutral species can change phases.

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Copyright
Copyright © The Author(s) 2019
Figure 0

Fig. 1. Dilution inactivation of 1 Zn/subunit dihydroorotase:dihydroorotase concentration dependence (Washabaugh and Collins, 1986a, 1986b). Duplicate independent experiments were performed (circles and squares). Pure 1 Zn/subunit dihydroorotase (1.32 mg ml−1) in 10 mM Tris phosphate buffer (pH 7.0) was diluted into 10 mM Tris phosphate buffer to produce 0.14–1320 µg ml−1 enzyme in a final volume of 0.20 ml in a 0.5-ml plastic centrifuge tube, and incubated in the absence of substrate under nitrogen at 0 °C. Dihydroorotase activity was measured at 30 °C by following the increase in absorbance at 230 nm with potassium dihydro-dl-orotate as substrate (Washabaugh and Collins, 1984) after 1.5 (open symbols) and 4 h (solid symbols), and protein was determined by the method of Lowry et al. (1951) as modified by Peterson (1977). Percent activity is calculated relative to the activity expected after dilution of the stock enzyme (1.32 mg ml−1). This research was originally published in the Journal of Biological Chemistry Washabaugh and Collins (1986a). © 1986 the American Society for Biochemistry and Molecular Biology.

Figure 1

Fig. 2. Unfolding an enzyme which is a globular protein causes a loss of enzymatic activity. The enzyme crystal structure on the left is that of the ligase domain of fungal tRNA ligase Trl1 (Peschek and Walter, 2018). The diagram on the right is that of an unstructured random coil.

Figure 2

Fig. 3. Effect of Hofmeister solutes on the stability of dilute E. coli dihydroorotase as measured by enzyme activity (Washabaugh and Collins, 1986a, 1986b). 0.2 ml samples containing pure dihydroorotase (10 µg ml−1) in 0–0.60 M solute plus 0.10 M NaCl (to allow comparison to the Sephadex® G-10 experiments), 0.002 M Tris phosphate buffer (pH 7.0) were incubated under nitrogen at 30 °C in 0.5 ml plastic centrifuge tubes. The solute was either Na2SO4, NaCl or guanidine (GUAN+) HCl. Therefore the concentration of NaCl in the middle curve varied from 0.1 to 0.7 M. Dihydroorotase activity was measured over a 24 h period using dihydro-dl-orotate as substrate (Washabaugh and Collins, 1986a, 1986b). Dihydroorotase activity loss was first order in all cases with no abrupt changes occurring because of solute addition. The Ki for competitive inhibition of dihydroorotase by 0.10 M Na2SO4 was determined in a separate experiment and, if any inhibition occurred, was greater than 1 M at pH 8.0 and greater than 0.6 M at pH 5.80; we thus conclude that sulfate does not stabilize the enzyme by binding at the active site. This research was originally published in the Journal of Biological Chemistry Washabaugh and Collins (1986b). © the American Society for Biochemistry and Molecular Biology.

Figure 3

Fig. 4. A Hofmeister series. The ions on the left side of the series stabilize the native structure of globular proteins. The ions on the right side of the series destabilize the native structure of globular proteins. The dotted vertical line near the center indicates where the Jones–Dole viscosity B coefficient changes sign. (Chloride ion, near the center of the series, is actually neutral toward native globular protein structure.)

Figure 4

Fig. 5. A typical structure isolated from Sephadex® G-25 Holmberg (1983), which is less highly cross-linked than Sephadex® G-10. The epichlorohydrin-cross-linked dextrans contain no aromatic residues. This research was originally published in the Proceedings of the National Academy of Sciences. Collins (1995) © 1995 National Academy of Sciences.

Figure 5

Fig. 6. Size exclusion chromatography. Large solutes which are unable to enter the beads have a shorter path through the column and elute early; small solutes which are able to enter the beads have a longer path through the column and elute late.

Figure 6

Fig. 7. Chromatography of halide anions on Sephadex® G-10 (Washabaugh and Collins, 1986a, 1986b). 1.0 ml samples containing 0.10 M sodium halides (separately or together) in 0.10 mM NaCl containing THO [3HOH] and 0.5% dextran were chromatographed on a Sephadex® G-10 column (1.5 × 85.5 cm) at 30 °C and a flow rate of 0.5 ml min−1. The eluent was 0.10 ml NaCl. 0.65 ml fractions were collected and assayed manually. This research was originally published in the Journal of Biological Chemistry Washabaugh and Collins (1986b). © 1986 the American Society for Biochemistry and Molecular Biology.

Figure 7

Fig. 8. Concentration dependent chromatography of neutral, cationic and anionic solutes on Sephadex® G-10 (Washabaugh and Collins, 1986a, 1986b). 1.0 ml samples containing 0.001–0.60 M solute in 0.10 M NaCl containing THO [3HOH] and 0.5% dextran were chromatographed on a Sephadex® G-10 column (1.5 × 85.5 cm) and 0.65 or 1.30 ml fractions were collected and assayed manually. The eluate peak positions are presented as the distribution coefficient, Kd. EG, ethylene glycol; TCA, trichloroacetate; GUAN+, guanidinium; TRIS+, protonated Tris. Sodium salts of indicated anions were used. This research was originally published in the Journal of Biological Chemistry Washabaugh and Collins (1986b). © 1986 the American Society for Biochemistry and Molecular Biology.

Figure 8

Fig. 9. Temperature-dependence of elution of the sodium halides from Sephadex® G-10 (Washabaugh and Collins, 1986a, 1986b). 1.0 ml samples simultaneously containing 0.10 M NaF, NaCl, NaBr, and NaI in 0.10 M NaCl plus THO [3HOH] and 0.5% dextran were chromatographed on a Sephadex® G-10 (1.5 × 85.5 cm) at temperatures between 4.5 and 50 °C at a flow rate of 0.35–0.69 ml min−1. The eluent was 0.10 M NaCl. The elution positions were determined as described earlier. The temperature dependence data on the right are plotted as ln Kdversus 1/T. The slope of the line in this experiment yields adsorption enthalpies of −1.27 ± 0.06 kcal mol−1 for Br and −3.02 ± 0.06 kcal mol−1 for I. The coefficient of determination of the linear least squares fit is 0.992 for Br and 0.999 for I. This research was originally published in the Journal of Biological Chemistry Washabaugh and Collins (1986b). © 1986 the American Society for Biochemistry and Molecular Biology.

Figure 9

Fig. 10. The instantaneous arrangement of a water molecule near to a chloride ion as determined by NDIS (Enderby, 1995). This research was originally published in the Chemical Society Reviews Enderby (1995). © 1995 the Royal Society of Chemistry.

Figure 10

Table 1. Ionic radii (Å) for six-fold coordination (Sharpe, 1992)

Figure 11

Fig. 11. Anomalous chromatographic behavior of solutes on Sephadex® G-10 (Washabaugh and Collins, 1986a, 1986b). Kd values for eluate peak positions of samples containing 0.10 M solute from Fig. 8 are plotted as Kdversus log10 molecular weight of the solute at pH 7 as the sodium or hydrochloride salt. The points labeled 1–6 represent glycine and its homopolymers through hexaglycine. The double line is our best estimate of the region of normal behavior for solutes on Sephadex® G-10. The line connecting the halide anions demonstrates that their elution position is largely determined by factors other than gel sieving on the basis of molecular weight. Symbols are defined in the legend to Fig. 8. This research was originally published in the Journal of Biological Chemistry Washabaugh and Collins (1986b). © 1986 the American Society for Biochemistry and Molecular Biology.

Figure 12

Fig. 12. Aqueous gel sieving chromatography on Sephadex® G-10 of group IA cations (Li+, Na+, K+, Rb+, Cs+) plus NH4+ as the Cl salts in combination with previous results for the halide anions (F, Cl, Br, I) as the Na+ salts (Washabaugh and Collins, 1986a, 1986b; Collins, 1995). The eluent was 0.1 M NaCl; the temperature was 30 °C. From Collins (1995). © 1995 National Academy of Sciences.

Figure 13

Fig. 13. How to think about ions in water Collins (1997). Division of group IA cations and the halide anions into small, strongly hydrated ions and large, weakly hydrated ions. The virtual water molecule on the right is drawn as a zwitterion of radius 1.78 Å for the anionic portion and 1.06 Å for the cationic portion.

Figure 14

Fig. 14. The radial distribution functions g10(r) for Li+, Na+, water and K+ in liquid water (Skipper and Neilson, 1989; Enderby, 1995). These curves measure the density of the solution as a function of the distance from the isotopically substituted ion, and effectively measure the distance from the monovalent cation to the nearest solvent oxygen. The curve labeled ‘H2O’ measures the oxygen–oxygen distance in liquid water. Both neutron and X-ray diffractions were used to generate these data. The radial distribution for Li+ is drawn assuming a coordination number of six; subsequent experiments suggest a number closer to four, with no major effect on the results presented here. This research was originally published by Skipper and Neilson (1989). © 1989 Institute of Physics Publishing Ltd.

Figure 15

Fig. 15. Uniform experiment with sulfate as test solute on Sephadex® G-10 (Washabaugh and Collins, 1986a, 1986b). 0.5 ml samples containing 9 × 10−5 M Na2[35S]SO4 in 0–0.60 M uniform solute plus 0.10 M NaCl, THO [3HOH], and 0.5% dextran were chromatographed on a Sephadex® G-10 column (1.5 × 34.5 cm) at 30 °C and a flow rate of 1.5 ml min−1. The eluent was 0.060 M uniform solute as indicated on the horizontal axis plus 0.10 M NaCl. Thus the concentration of NaCl as the uniform solute varied from 0.1 to 0.7 M. 0.65 ml fractions were collected. The uniform solute was Na2SO4, NaCl or NaSCN. With NaSCN as the uniform solute, the Kd of Na2[35S]SO4 was determined twice at each of the five NaSCN concentrations. The test solute elution profile was determined as described earlier. The tritiated water elution position (Kd = 1) is off-scale at the top of the figure. This research was originally published in the Journal of Biological Chemistry Washabaugh and Collins (1986b). © 1986 the American Society for Biochemistry and Molecular Biology.

Figure 16

Fig. 16. Uniform experiment with chloride as test solute on Sephadex® G-10 (Washabaugh and Collins, 1986a, 1986b). 0.5 ml samples containing 5 × 10−5 M Na[36Cl]Cl in 0–0.60 M uniform solute plus 0.10 M NaCl, THO [3HOH], and 0.5% dextran were chromatographed on a Sephadex® G-10 column (1.5 × 34.5 cm) at 30 °C and a flow rate of 1.5 ml min−1. The eluent was 0–0.60 M uniform solute as indicated on the horizontal axis plus 0.10 M NaCl. Thus the concentration of NaCl as the uniform solute varied from 0.1 to 0.7 M. 0.65 ml fractions were collected. The uniform solute was Na2SO4, NaCl or NaSCN. The test solute elution profile was determined as described earlier. The tritiated water elution position (Kd = 1) is indicated by a broken line. This research was originally published in the Journal of Biological Chemistry Washabaugh and Collins (1986b). © 1986 the American Society for Biochemistry and Molecular Biology.

Figure 17

Fig. 17. Uniform experiment with thiocyanate as test solute on Sephadex® G-10 (Washabaugh and Collins, 1986a, 1986b). 0.5 ml samples containing 9 × 10−6 M K[14C]SCN in 0–0.60 M uniform solute plus 0.10 M NaCl, THO [3HOH], and 0.5% dextran were chromatographed on a Sephadex® G-10 column (1.5 × 34.5 cm) at 30 °C and a flow rate of 1.5 ml min−1. The eluent was 0–0.60 M uniform solute as indicated on the horizontal axis plus 0.10 M NaCl. Thus the concentration of NaCl as the uniform solute varied from 0.1 to 0.7 M. 0.65 ml fraction were collected. The uniform solute was Na2SO4, NaCl or NaSCN. The test solute elution profile was determined as described earlier. The tritiated water elution position (Kd = 1) is indicated by a broken line. This research was originally published in the Journal of Biological Chemistry Washabaugh and Collins (1986b). © 1986 the American Society for Biochemistry and Molecular Biology.

Figure 18

Fig. 18. Ion pair formation in water (Buchner and Hefter, 2009). CIP = contact ion pair; SIP = one solvent-separated ion pair; 2SIP = two solvent-separated ion pair. Another way to draw these structures can be found here (Marcus and Hefter, 2006).

Figure 19

Fig. 19. Small molecule (Hofmeister) modulation of test solute (protein) hydration and thus of test solute (protein) stability and solubility. © 2019 by Kim D. Collins.

Figure 20

Table 2. Jones–Dole viscosity B coefficients

Figure 21

Table 3. Sign change in variables describing ion–water interactions

Figure 22

Table 4. Apparent dynamic hydration numbers (Kiriukhin and Collins, 2002)

Figure 23

Fig. 20. Volcano plots. (A) Relationship between the standard heat of solution of a crystalline alkali halide (at infinite dilution) in kcal mol−1 on the y-axis and the difference between the absolute heats of hydration of the corresponding gaseous anion and cation, also in kcal mol−1 on the x-axis (Morris, 1969). © 1969 reprinted with kind permission from Springer Science & Business Media. (B) Identification of ions as weakly hydrated or strongly hydrated. The enthalpy of solution of weakly hydrated-weakly hydrated and strongly hydrated-strongly hydrated salts tends to be positive (takes up heat), whereas for the enthalpy of solution to be negative (gives off heat), the salt must have a strongly hydrated ion and a weakly hydrated ion.

Figure 24

Fig. 21. Calculated absolute enthalpy (heat) of solution of single ion components of simple salts. © 2019 by Kim D. Collins.

Figure 25

Fig. 22. Experimentally measure the enthalpy (heat) of solution of simple salts. See text for explanation. © 2019 by Kim D. Collins.

Figure 26

Fig. 23. The Law of Matching Water Affinity. Because the charge density of an ion controls its water affinity, ion size controls the tendency of oppositely charged ions to form inner sphere ion pairs. Small ions of opposite sign spontaneously form inner sphere ion pairs in aqueous solution; large ions of opposite sign spontaneously form inner sphere ion pairs in aqueous solution; and mismatched ions of opposite sign do not spontaneously form inner sphere ion pairs in aqueous solution. A large monovalent cation has a radius larger than 1.06 Å; a large monovalent anion has a radius larger than 1.78 Å.

Figure 27

Fig. 24. The maximal rate of tubulin polymerization versus the difference in Jones–Dole viscosity B coefficients between added monovalent cations and the tubulin carboxylates (Collins, 2006). The Jones–Dole viscosity B coefficients for the carboxylate (0.052), Na+ (0.086), K+ (−0.007), Cs+ (−0.045) and Li+ (0.150) are measures of the water affinity of these ions. The Law of Matching Water Affinities states that those ions with matching water affinity are those which will most readily form inner sphere ion pairs. The difference in Jones–Dole viscosity B coefficients of two ions is a measure of their mismatch in water affinity. Therefore Na+ has the greatest tendency to bind to carboxylates, followed by K+, followed by Li+, followed by Cs+. © 2005 Elsevier B.V. All rights reserved.

Figure 28

Fig. 25. Supercharged variants of GFP (Lawrence et al., 2007). Red indicates negatively charged carboxylate side chains. Blue indicates positively charged arginine and lysine side chains. From Lawrence et al. (2007) (https://pubs.acs.org/doi/10.1021/ja071641y). Further permissions should be directed to the American Chemical Society.

Figure 29

Fig. 26. Globular protein solubility increases with the number of (strongly hydrated) negatively charged surface carboxylates, but not with the number of (weakly hydrated) positively charged surface amino acid side chains (Kramer et al., 2012). ASA = accessible surface area. Protein solubility was measured by (NH4)2SO4 precipitation (on the right) and polyethyleneglycol precipitation (on the left). From Kramer et al. (2012). © 2012 Biophysical Society. Published by Elsevier Inc.

Figure 30

Fig. 27. Scanning electron micrographs of fibrin clots grown in the presence of NaCl or NaF (Di Stasio et al., 1998). (A) Abnormal thicker, stiffer, straighter fibrin clots grown in 150 mM NaF plus 50 mM NaCl (F is inert in this system; some Cl is required to keep the fibrin clots in solution). (B) Normal fibrin clots grown in 200 mM NaCl. From Di Stasio et al. (1998). © 1998 The Biophysical Society. Published by Elsevier Inc.

Figure 31

Fig. 28. Turbidity of fibrin clots developed in the presence of different salts, at I = 200 mM kept constant with NaF (Di Stasio et al., 1998). Turbidity is measured as A350. The strongly hydrated acetate is inert in this system, whereas the weakly hydrated Cl, Br, and I are active and bind to the weakly hydrated positive charges on the protein, inhibiting aggregation and leading to the physiologically active thinner fibers. From Di Stasio et al. (1998). © 1998 The Biophysical Society. Published by Elsevier Inc.

Figure 32

Fig. 29. Solubility of acidic H1 collagenase at pH 7.2, 18 °C, and in the presence of various ammonium salts (Riès-Kautt and Ducruix, 1997). From Riès-Kautt and Ducruix (1997) © 1997 by Elsevier Inc.

Figure 33

Fig. 30. Solubility of basic lysozyme as a function of ionic strength in the presence of various salts, at pH 4.5 and 18 °C (Riès-Kautt and Ducruix, 1997). From Riès-Kautt and Ducruix (1997). © 1997 by Elsevier Inc.