| Literature DB >> 28195371 |
Emanuela Cavatorta1, Pascal Jonkheijm1, Jurriaan Huskens1.
Abstract
Evaluating cooperativity for cucurbit[8]uril (CB[8])-mediated ternary complexation is required for understanding and advancing designs of such ternary self-assembled systems. A key issue is to dissect the contributions of the binding steps of the first and second guest molecules to the overall ternary complex formation energy. This is addressed by performing concentration-dependent titrations between CB[8] and guests by means of concentration-dependent calorimetric and 1 H-NMR titrations. The sensitivity of the fitting of the cumulative heat of complexation of the calorimetric titrations is evaluated in terms of fitting error and enthalpy-entropy compensation and, together with the NMR spectroscopic analysis of the separate species, non-cooperative binding is conceived to be the most probable binding scenario. The binding behavior of CB[8] homoternary complexes is similar to CB[8] heteroternary complexes, with an enthalpy-driven tight fit of the guests in the CB[8] cavity overcoming the entropic penalty. Also for these types of complexes, a non-cooperative binding is the most probable.Entities:
Keywords: complexation; cooperativity; cucurbit[n]uril; self-assembly; titration
Mesh:
Substances:
Year: 2017 PMID: 28195371 PMCID: PMC5396293 DOI: 10.1002/chem.201605284
Source DB: PubMed Journal: Chemistry ISSN: 0947-6539 Impact factor: 5.236
Figure 1Equilibria of complexation of CB[8] (host, H) and peptide PheGly (guest, G).
Figure 2ITC data (markers) of binding CB[8] (H, three initial concentrations) with PheGly2 (G) (a) and PheGly6 (G) (e) in PBS (10 mm phosphate buffer, 2.7 mm KCl and 137 mm NaCl, pH 7.4). ITC data (see also Figures S1–S6 in the Supporting Information) were simultaneously fitted (solid lines) to a model with K 1, K 2, ΔH 0 1, and ΔH 0 2 as fit parameters. Representative plots of the normalized least‐squares fit error, ΔH 0 and −TΔS 0 calculated at fixed values of the K 1/K 2 ratio for PheGly2 (b–d) and PheGly6 (f–h). Red vertical lines indicate the non‐cooperative case (K 1/K 2=2), green areas represent the acceptable ranges of K 1/K 2 within 20 % of the minimum fit error and of enthalpy–entropy compensation.
Thermodynamic binding constants for complexes of CB[8][a] and PheGly.
| ITC PheGly2 [b] | ITC PheGly2 [c] | ITC PheGly6 [b] | 1H NMR PheGly2 [d] | 1H NMR PheGly6 [d] | |
|---|---|---|---|---|---|
|
| 2.1 (0.8) | – | 1.8 (0.4) | 0.5 | 1.2 |
|
| 2.2 (1.1)×105 | – | 8.7 (0.6)×104 | 3.8×105 | 9.2×104 |
|
| 1.0 (0.2)×105 | – | 5.1 (1.3)×104 | 7.8×105 | 7.7×104 |
|
| 2.3 (1.4)×1010 | 1.5 (0.2)×1011 | 4.4 (1.1)×109 | 3.0×1011 | 7.1×109 |
| Δ | −11.6 (0.3) | −29.6 (0.2) | −8.3 (0.2) | – | – |
| Δ | −13.7 (1.7) | −14.7 (2.5) | – | – | |
| Δ | −7.2 (0.3) | −15.4 (0.1) | −6.7 (0.1) | −7.6 | −6.8 |
| Δ | −6.8 (0.1) | −6.4 (0.2) | −8.0 | −6.7 | |
|
| −4.3 (0.5) | −14.2 (0.3) | −1.5 (0.2) | – | – |
|
| −6.9 (2.2) | −8.3 (3.3) | – | – |
Standard deviations are given in parentheses. [a] Concentration of CB[8] was spectrophotometrically determined.24 [b] See Figure 2 and text for details. Data obtained at 25 °C in PBS (10 mm phosphate buffer, 2.7 mm KCl and 137 mm NaCl, pH 7.4). [c] Data as reported13 for the overall ternary complex HG2. Data based on three ITC experiments titrating 2 mm of PheGly2 into 0.1 mm CB[8] in 10 mm sodium phosphate, pH 7.0 at 27 °C. [d] See Figure 3 and text for details. Data obtained at 25 °C in D2O [e] Product of K 1 and K 2 gives Kter. [f] Difference ΔG and ΔH gives TΔS 0.
Figure 31H‐NMR titrations of CB[8] (50 μm) with PheGly2 (a) and PheGly6 (d) in D2O at 25 °C. Experimental [G] in G, HG, and HG2 (data points) are simultaneously fitted (see also Figure S7) to a model varying K 1 and K 2 (solid lines) for (b) PheGly2 and (e) PheGly6. Plots of the normalized fit error calculated at fixed values of the ratio K 1/K 2 for (c) PheGly2 and (f) PheGly6. Red vertical lines in c and f indicate the non‐cooperative value of K 1/K 2=2. Green areas indicate the acceptable ranges of K 1/K 2 within 20 % of the minimum error.