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A fundamental view of enthalpy-entropy compensation

Ryde, Ulf LU orcid (2014) In MedChemComm 5(9). p.1324-1336
Abstract
In this paper, enthalpy-entropy compensation (EEC) during the association of two molecules is studied by minimising model systems with molecular mechanics (MM) or quantum mechanics (QM), calculating translational, rotational, and vibrational contributions to the enthalpy and entropy with standard statistical-mechanics methods, using the rigid-rotor harmonic-oscillator approach. We start with simple two-atom models, for which dispersion and electrostatics can be studied separately, showing that there is no fundamental difference between dispersion, electrostatics, or even covalent interactions. All three types of interactions give rise to EEC and a saturation of T Delta S as Delta H becomes strongly negative. Next, homologous series of... (More)
In this paper, enthalpy-entropy compensation (EEC) during the association of two molecules is studied by minimising model systems with molecular mechanics (MM) or quantum mechanics (QM), calculating translational, rotational, and vibrational contributions to the enthalpy and entropy with standard statistical-mechanics methods, using the rigid-rotor harmonic-oscillator approach. We start with simple two-atom models, for which dispersion and electrostatics can be studied separately, showing that there is no fundamental difference between dispersion, electrostatics, or even covalent interactions. All three types of interactions give rise to EEC and a saturation of T Delta S as Delta H becomes strongly negative. Next, homologous series of complexes dominated either by dispersion or hydrogen bonds are studied. We see no qualitative difference between results obtained at the MM or QM level, and for all complexes except two very weak, EEC is observed, owing to the loss of translational and rotational entropy, typically counteracted by the vibrational entropy. Within homologous series, linear relations between T Delta S and Delta H with slopes of 0.1-1.7 are obtained with no clear difference between dispersive or hydrogen-bonded systems (but similar to 0.01 for ionic and covalent interactions). These relations often reflect the increasing size of the complexes coming from the translational and rotational entropies, but at least for the hydrogen-bonded complexes, it is significantly enhanced also by the vibrational entropy (which depends on the strength of the interaction). Thus, for homologous series of molecules with repeated interactions studied in vacuum, EEC is a rule. However, if water molecules are added, the relation is blurred and it can be predicted that for a real binding reaction in water solution, both enthalpy-entropy compensation and anti-compensation can be observed, depending on the detailed interaction of the two molecules with water before and after binding, further complicated by dynamic effects. (Less)
Please use this url to cite or link to this publication:
author
organization
publishing date
type
Contribution to journal
publication status
published
subject
in
MedChemComm
volume
5
issue
9
pages
1324 - 1336
publisher
Royal Society of Chemistry
external identifiers
  • wos:000341017700008
  • scopus:84906539098
ISSN
2040-2511
DOI
10.1039/c4md00057a
language
English
LU publication?
yes
additional info
The information about affiliations in this record was updated in December 2015. The record was previously connected to the following departments: Theoretical Chemistry (S) (011001039)
id
37623408-01b6-4b7b-89ba-1d6e57c57891 (old id 4720082)
date added to LUP
2016-04-01 10:32:34
date last changed
2023-01-02 05:36:57
@article{37623408-01b6-4b7b-89ba-1d6e57c57891,
  abstract     = {{In this paper, enthalpy-entropy compensation (EEC) during the association of two molecules is studied by minimising model systems with molecular mechanics (MM) or quantum mechanics (QM), calculating translational, rotational, and vibrational contributions to the enthalpy and entropy with standard statistical-mechanics methods, using the rigid-rotor harmonic-oscillator approach. We start with simple two-atom models, for which dispersion and electrostatics can be studied separately, showing that there is no fundamental difference between dispersion, electrostatics, or even covalent interactions. All three types of interactions give rise to EEC and a saturation of T Delta S as Delta H becomes strongly negative. Next, homologous series of complexes dominated either by dispersion or hydrogen bonds are studied. We see no qualitative difference between results obtained at the MM or QM level, and for all complexes except two very weak, EEC is observed, owing to the loss of translational and rotational entropy, typically counteracted by the vibrational entropy. Within homologous series, linear relations between T Delta S and Delta H with slopes of 0.1-1.7 are obtained with no clear difference between dispersive or hydrogen-bonded systems (but similar to 0.01 for ionic and covalent interactions). These relations often reflect the increasing size of the complexes coming from the translational and rotational entropies, but at least for the hydrogen-bonded complexes, it is significantly enhanced also by the vibrational entropy (which depends on the strength of the interaction). Thus, for homologous series of molecules with repeated interactions studied in vacuum, EEC is a rule. However, if water molecules are added, the relation is blurred and it can be predicted that for a real binding reaction in water solution, both enthalpy-entropy compensation and anti-compensation can be observed, depending on the detailed interaction of the two molecules with water before and after binding, further complicated by dynamic effects.}},
  author       = {{Ryde, Ulf}},
  issn         = {{2040-2511}},
  language     = {{eng}},
  number       = {{9}},
  pages        = {{1324--1336}},
  publisher    = {{Royal Society of Chemistry}},
  series       = {{MedChemComm}},
  title        = {{A fundamental view of enthalpy-entropy compensation}},
  url          = {{https://lup.lub.lu.se/search/files/1932417/5266648.pdf}},
  doi          = {{10.1039/c4md00057a}},
  volume       = {{5}},
  year         = {{2014}},
}