Literature DB >> 20113048

The effect of hydrogen bonding on the diffusion of water in n-alkanes and n-alcohols measured with a novel single microdroplet method.

Jonathan T Su1, P Brent Duncan, Amit Momaya, Arimatti Jutila, David Needham.   

Abstract

While the Stokes-Einstein (SE) equation predicts that the diffusion coefficient of a solute will be inversely proportional to the viscosity of the solvent, this relation is commonly known to fail for solutes, which are the same size or smaller than the solvent. Multiple researchers have reported that for small solutes, the diffusion coefficient is inversely proportional to the viscosity to a fractional power, and that solutes actually diffuse faster than SE predicts. For other solvent systems, attractive solute-solvent interactions, such as hydrogen bonding, are known to retard the diffusion of a solute. Some researchers have interpreted the slower diffusion due to hydrogen bonding as resulting from the effective diffusion of a larger complex of a solute and solvent molecules. We have developed and used a novel micropipette technique, which can form and hold a single microdroplet of water while it dissolves in a diffusion controlled environment into the solvent. This method has been used to examine the diffusion of water in both n-alkanes and n-alcohols. It was found that the polar solute water, diffusing in a solvent with which it cannot hydrogen bond, closely resembles small nonpolar solutes such as xenon and krypton diffusing in n-alkanes, with diffusion coefficients ranging from 12.5x10(-5) cm(2)/s for water in n-pentane to 1.15x10(-5) cm(2)/s for water in hexadecane. Diffusion coefficients were found to be inversely proportional to viscosity to a fractional power, and diffusion coefficients were faster than SE predicts. For water diffusing in a solvent (n-alcohols) with which it can hydrogen bond, diffusion coefficient values ranged from 1.75x10(-5) cm(2)/s in n-methanol to 0.364x10(-5) cm(2)/s in n-octanol, and diffusion was slower than an alkane of corresponding viscosity. We find no evidence for solute-solvent complex diffusion. Rather, it is possible that the small solute water may be retarded by relatively longer residence times (compared to non-H-bonding solvents) as it moves through the liquid.

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Year:  2010        PMID: 20113048      PMCID: PMC2826382          DOI: 10.1063/1.3298857

Source DB:  PubMed          Journal:  J Chem Phys        ISSN: 0021-9606            Impact factor:   3.488


  9 in total

1.  Diffusion and viscosity in a supercooled polydisperse system.

Authors:  Rajesh K Murarka; Biman Bagchi
Journal:  Phys Rev E Stat Nonlin Soft Matter Phys       Date:  2003-05-23

2.  Transport coefficients of the Lennard-Jones model fluid. I. Viscosity.

Authors:  Karsten Meier; Arno Laesecke; Stephan Kabelac
Journal:  J Chem Phys       Date:  2004-08-22       Impact factor: 3.488

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Journal:  J Biomech Eng       Date:  1990-08       Impact factor: 2.097

4.  Transport coefficients of the Lennard-Jones model fluid. II Self-diffusion.

Authors:  Karsten Meier; Arno Laesecke; Stephan Kabelac
Journal:  J Chem Phys       Date:  2004-11-15       Impact factor: 3.488

5.  Test of the Epstein-Plesset model for gas microparticle dissolution in aqueous media: effect of surface tension and gas undersaturation in solution.

Authors:  P Brent Duncan; David Needham
Journal:  Langmuir       Date:  2004-03-30       Impact factor: 3.882

6.  Microdroplet dissolution into a second-phase solvent using a micropipet technique: test of the Epstein-Plesset model for an aniline-water system.

Authors:  P Brent Duncan; David Needham
Journal:  Langmuir       Date:  2006-04-25       Impact factor: 3.882

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Journal:  Phys Rev A Gen Phys       Date:  1985-02

8.  Electro-mechanical permeabilization of lipid vesicles. Role of membrane tension and compressibility.

Authors:  D Needham; R M Hochmuth
Journal:  Biophys J       Date:  1989-05       Impact factor: 4.033

9.  The fractional Stokes-Einstein equation: application to Lennard-Jones, molecular, and ionic liquids.

Authors:  Kenneth R Harris
Journal:  J Chem Phys       Date:  2009-08-07       Impact factor: 3.488

  9 in total
  5 in total

Review 1.  Molecular Dynamics Simulations of Membrane Permeability.

Authors:  Richard M Venable; Andreas Krämer; Richard W Pastor
Journal:  Chem Rev       Date:  2019-02-12       Impact factor: 60.622

Review 2.  Micro-Surface and -Interfacial Tensions Measured Using the Micropipette Technique: Applications in Ultrasound-Microbubbles, Oil-Recovery, Lung-Surfactants, Nanoprecipitation, and Microfluidics.

Authors:  David Needham; Koji Kinoshita; Anders Utoft
Journal:  Micromachines (Basel)       Date:  2019-02-01       Impact factor: 2.891

3.  Mass transfer in the dissolution of a multicomponent liquid droplet in an immiscible liquid environment.

Authors:  Jonathan T Su; David Needham
Journal:  Langmuir       Date:  2013-10-25       Impact factor: 3.882

4.  Suppressing Crack Formation in Particulate Systems by Utilizing Capillary Forces.

Authors:  Monica Schneider; Johannes Maurath; Steffen B Fischer; Moritz Weiß; Norbert Willenbacher; Erin Koos
Journal:  ACS Appl Mater Interfaces       Date:  2017-03-14       Impact factor: 9.229

Review 5.  The energetic barrier to single-file water flow through narrow channels.

Authors:  Juergen Pfeffermann; Nikolaus Goessweiner-Mohr; Peter Pohl
Journal:  Biophys Rev       Date:  2021-11-23
  5 in total

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