Literature DB >> 17266364

A multisolute osmotic virial equation for solutions of interest in biology.

J A W Elliott1, R C Prickett, H Y Elmoazzen, K R Porter, L E McGann.   

Abstract

The osmotic virial equation was used to predict osmolalities of solutions of interest in biology. The second osmotic virial coefficients, Bi, account for the interactions between identical solute molecules. For multisolute solutions, the second osmotic virial cross coefficient, Bij, describes the interaction between two different solutes. We propose to use as a mixing rule for the cross coefficient the arithmetic average of the second osmotic virial coefficients of the pure species, so that only binary solution measurements are required for multisolute solution predictions. Single-solute data were fit to obtain the osmotic virial coefficients of the pure species. Using those coefficients with the proposed mixing rule, predictions were made of ternary solution osmolality, without any fitting parameters. This method is shown to make reasonably accurate predictions for three very different ternary aqueous solutions: (i) glycerol + dimethyl sulfoxide + water, (ii) hemoglobin + an ideal, dilute solute + water, and (iii) bovine serum albumin + ovalbumin + water.

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Year:  2007        PMID: 17266364     DOI: 10.1021/jp0680342

Source DB:  PubMed          Journal:  J Phys Chem B        ISSN: 1520-5207            Impact factor:   2.991


  16 in total

1.  Osmotic transport across cell membranes in nondilute solutions: a new nondilute solute transport equation.

Authors:  Heidi Y Elmoazzen; Janet A W Elliott; Locksley E McGann
Journal:  Biophys J       Date:  2009-04-08       Impact factor: 4.033

2.  Determination of the quaternary phase diagram of the water-ethylene glycol-sucrose-NaCl system and a comparison between two theoretical methods for synthetic phase diagrams.

Authors:  Xu Han; Yang Liu; John K Critser
Journal:  Cryobiology       Date:  2010-05-04       Impact factor: 2.487

3.  The effect of solution nonideality on modeling transmembrane water transport and diffusion-limited intracellular ice formation during cryopreservation.

Authors:  Gang Zhao; Hiroshi Takamatsu; Xiaoming He
Journal:  J Appl Phys       Date:  2014-04-10       Impact factor: 2.546

4.  Mathematical Modeling and Optimization of Cryopreservation in Single Cells.

Authors:  James D Benson
Journal:  Methods Mol Biol       Date:  2021

Review 5.  Body fluid dynamics: back to the future.

Authors:  Gautam Bhave; Eric G Neilson
Journal:  J Am Soc Nephrol       Date:  2011-10-27       Impact factor: 10.121

6.  Foundations of modeling in cryobiology-III: Inward solidification of a ternary solution towards a permeable spherical cell in the dilute limit.

Authors:  Daniel M Anderson; James D Benson; Anthony J Kearsley
Journal:  Cryobiology       Date:  2019-10-08       Impact factor: 2.487

7.  A biomechanical triphasic approach to the transport of nondilute solutions in articular cartilage.

Authors:  Alireza Abazari; Janet A W Elliott; Garson K Law; Locksley E McGann; Nadr M Jomha
Journal:  Biophys J       Date:  2009-12-16       Impact factor: 4.033

8.  Cryoprotectant transport through articular cartilage for long-term storage: experimental and modeling studies.

Authors:  I N Mukherjee; Y Li; Y C Song; R C Long; A Sambanis
Journal:  Osteoarthritis Cartilage       Date:  2008-06-09       Impact factor: 6.576

9.  Cryoprotectant delivery and removal from murine insulinomas at vitrification-relevant concentrations.

Authors:  Indra Neil Mukherjee; Ying C Song; Athanassios Sambanis
Journal:  Cryobiology       Date:  2007-04-10       Impact factor: 2.487

Review 10.  Foundations of modeling in cryobiology-II: Heat and mass transport in bulk and at cell membrane and ice-liquid interfaces.

Authors:  Daniel M Anderson; James D Benson; Anthony J Kearsley
Journal:  Cryobiology       Date:  2019-10-04       Impact factor: 2.487

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