2021
DOI: 10.1021/acsomega.1c00485
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Enthalpy–Entropy Compensation in Biomolecular Recognition: A Computational Perspective

Abstract: This mini-review provides an overview of the enthalpy–entropy compensation phenomenon in the simulation of biomacromolecular recognition, with particular emphasis on ligand binding. We approach this complex phenomenon from the point of view of practical computational chemistry. Without providing a detailed description of the plethora of existing methodologies already reviewed in depth elsewhere, we present a series of examples to illustrate different approaches to interpret and predict compensation phenomena a… Show more

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Cited by 38 publications
(37 citation statements)
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“…This could suggest that enthalpy–entropy compensation is important for correctly ranking these outliers. 66 That is, with additional H bonds between the TCR and pHLA, one may expect a more favorable binding enthalpy term, which could be offset to a large degree by a less favorable binding entropy term. There are not enough data points, however, to determine if this is a general trend; we further note that outlier NY-6 did not show an increase in solute–solute hydrogen bonds, indicating that outliers may also be caused through other effects.…”
Section: Resultsmentioning
confidence: 99%
“…This could suggest that enthalpy–entropy compensation is important for correctly ranking these outliers. 66 That is, with additional H bonds between the TCR and pHLA, one may expect a more favorable binding enthalpy term, which could be offset to a large degree by a less favorable binding entropy term. There are not enough data points, however, to determine if this is a general trend; we further note that outlier NY-6 did not show an increase in solute–solute hydrogen bonds, indicating that outliers may also be caused through other effects.…”
Section: Resultsmentioning
confidence: 99%
“…We decompose the binding entropy into two terms, ∆S = ∆S conf + ∆S 0 , where ∆S conf is the change in conformational entropy, [41][42][43] which depends on the elastic network topology and spring stiness, and ∆S 0 accounts for other contributions to entropy that are not captured directly by the model (e.g., release of frustrated solvent, ligand conformational change, protein entropy change due to plastic deformation). 24,[44][45][46][47][48][49] We calculate ∆S conf for the elastic network by creating sti bonds of strength K Λ between the protein and ligand binding sites (see Methods). Standard normal mode analysis shows that the resulting entropy change is the sum over the variation in the logarithms of the mode energies λ i before and after binding, ∆S conf = − 1 2 i ∆ ln λ i .…”
Section: Resultsmentioning
confidence: 99%
“…Proteins are most often found to lose entropy upon binding, but many proteins gain entropy due to allosteric conformational change. 105 Moreover, there are other contributions to entropy, such as solvent entropy and ligand entropy, [114][115][116] that are not treated in our model (contributions of translational and rotational entropy do not depend on the internal degrees of freedom and can be included as a constant factor). Incorporating these details is beyond the scope of the model presented here.…”
Section: Methodsmentioning
confidence: 99%
“…This could suggest that enthalpy-entropy compensation is important for correctly ranking these outliers. [53] That is, with additional Hbonds between the TCR and pHLA, one may expect a more favorable binding enthalpy term, which could be offset to a large degree by a less favorable binding entropy term.…”
Section: Resultsmentioning
confidence: 99%