2024
DOI: 10.1021/acs.jpcb.3c06876
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Ionic Pairing and Selective Solvation of Butylmethylimidazolium Chloride Ion Pairs in DMSO–Water Mixtures: A Comprehensive Examination via Molecular Dynamics Simulations and Potentials of Mean Force Analysis

Mayank Dixit,
Timir Hajari,
Manjunath D. Meti
et al.

Abstract: Ionic liquids (ILs) with dimethyl sulfoxide (DMSO) and water act as a promising solvent medium for the dissolution of cellulose in an efficient manner. To develop a proper solvent system, it is really important to understand the thermodynamics of the molecular solutions consisting of ILs, DMSO, and water. The ion-pairing propensity of the ILs in the presence of DMSO and water plays a crucial role in governing the property of the solvent mixtures. Employing all-atom molecular dynamics simulations, we estimate t… Show more

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“…The observation indicates that the end-groups encounter each other with a certain fraction; however, their stability as branch points or stable clusters remains undetermined. To address this, potentials of mean force (PMFs) have emerged as a widely used approach for assessing the stability of clusters in various research studies. ,, In this study, we compute the PMFs between the terminal groups using the following equation W ( r ) = prefix− k B T .25em log ( g false( r false) ) where T is the temperature of the system, k B is the Boltzmann constant in kJ mol –1 /K, and g ( r ) represents the radial distribution function between the terminal groups. This equation allows us to derive the PMFs, which provide essential insights into the thermodynamic stability and interactions of the terminal groups in the system.…”
Section: Resultsmentioning
confidence: 99%
“…The observation indicates that the end-groups encounter each other with a certain fraction; however, their stability as branch points or stable clusters remains undetermined. To address this, potentials of mean force (PMFs) have emerged as a widely used approach for assessing the stability of clusters in various research studies. ,, In this study, we compute the PMFs between the terminal groups using the following equation W ( r ) = prefix− k B T .25em log ( g false( r false) ) where T is the temperature of the system, k B is the Boltzmann constant in kJ mol –1 /K, and g ( r ) represents the radial distribution function between the terminal groups. This equation allows us to derive the PMFs, which provide essential insights into the thermodynamic stability and interactions of the terminal groups in the system.…”
Section: Resultsmentioning
confidence: 99%