2016
DOI: 10.1007/s12039-016-1052-x
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Salting-out of methane in the aqueous solutions of urea and sarcosine

Abstract: Hydrophobic association and solvation of methane molecules in aqueous solutions of urea and sarcosine (sa) have been studied using MD simulations. The potentials of mean force (PMFs) between methane molecules in water, water-sa, water-urea and water-urea-sa mixtures show an enhancement of methane association on the addition of these osmolytes. These observations are well supported by calculation of equilibrium constants. Calculation of thermodynamic parameters shows that the association of methane is stabilize… Show more

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Cited by 6 publications
(5 citation statements)
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References 66 publications
(52 reference statements)
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“…The potentials of mean force (PMFs) are widely utilized to investigate the stability of clusters, as demonstrated in various studies. ,, Accordingly, in this study, we have computed the PMFs between the terminal groups and also between the dipeptide and the terminal groups, employing the following equation W ( r ) = prefix− k B T .25em log ( g false( r false) ) where k B represents the Boltzmann constant in kJ mol –1 /K, T is the temperature of the system, and g ( r ) denotes the RDF between the terminal groups. Figure illustrates the PMFs between the two terminal groups as a function of their distance.…”
Section: Resultsmentioning
confidence: 99%
“…The potentials of mean force (PMFs) are widely utilized to investigate the stability of clusters, as demonstrated in various studies. ,, Accordingly, in this study, we have computed the PMFs between the terminal groups and also between the dipeptide and the terminal groups, employing the following equation W ( r ) = prefix− k B T .25em log ( g false( r false) ) where k B represents the Boltzmann constant in kJ mol –1 /K, T is the temperature of the system, and g ( r ) denotes the RDF between the terminal groups. Figure illustrates the PMFs between the two terminal groups as a function of their distance.…”
Section: Resultsmentioning
confidence: 99%
“…Although the encountering of end groups can be observed with a certain fraction, it is not sufficient to determine if the encountered end groups form a stable physical junction or cluster. To assess the stability of clusters, potentials of mean force (PMFs) are commonly employed. ,, Hence, we performed calculations of the PMFs between the terminal groups employing the following equation W ( r ) = prefix− k normalB T log ( g false( r false) ) where k B denotes the Boltzmann constant in kJ mol –1 /K, T represents the system’s temperature, and g ( r ) corresponds to the RDF between the terminal groups. Figure illustrates the PMFs between the two terminal groups, displayed as a function of the distance.…”
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%