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Dive into the research topics where Gary L. Bertrand is active.

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Featured researches published by Gary L. Bertrand.


Journal of Solution Chemistry | 1975

Thermochemical investigations of nearly idela binary solvents. II. Standard heats of solution in systems of nonspecific interactions

Thomas E. Burchfield; Gary L. Bertrand

Standard heats of solution at 25°C are reported for squalane in mixtures ofn-heptane + iso-octane and in binary mixtures of chloroform, carbon tetrachloride, and cyclohexane; for cyclohexane in chloroform + carbon tetrachloride; and for chloroform in carbon tetrachloride + cyclohexane. General equations based on simple mixing models are developed for the excess thermodynamic properties of a solute at infinite dilution in a binary solvent. For the systems studied, mixing equations based on volume fractions give better agreement than those based on mole fractions, and the agreement is further improved by the use of weighting factors based on the properties of the solute + solvent binary systems.


Journal of Solution Chemistry | 1983

Thermochemical Excess Properties of Multicomponent Systems: Representation and Estimation from Binary Mixing Data

Gary L. Bertrand; William E. Acree; Thomas E. Burchfield

AbstractA general equation for the estimation of thermodynamic excess properties of multicomponent systems from observed excess properties of the various binary combinations of the components has been developed, based on a simple model of the multicomponent system. This estimation takes the form


Journal of Solution Chemistry | 1983

Thermochemical investigations of nearly idial binary solvents. 6. Solubilities of iodine and benzil in systems of nonspecific interactions

William E. Acree; Gary L. Bertrand


Journal of Solution Chemistry | 1974

Thermochemical investigations of nearly ideal binary solvents. I. Standard heats and volume changes of solution in methanol-isopropanol mixtures at 25°C

Elmer L. Taylor; Gary L. Bertrand

\Delta \bar Z_{12...N}^{ex} = \sum\limits_{i = 1}^N {\sum\limits_{j > i}^N {(X_i + X_j )(f_i + f_j )(\Delta \bar Z_{ij}^{ex} )^* } }


Journal of Liquid Chromatography & Related Technologies | 1990

Direct Measurement of Octanol-Water Partition Coefficients Using Centrifugal Partition Chromatography with a Back-Flushing Technique

Randy A. Menges; Gary L. Bertrand; Daniel W. Armstrong


Journal of Solution Chemistry | 1983

Viscosity, Refractive Index, and Surface Tension of Multicomponent Systems: Mathematical Representation and Estimation from Data for Binary Systems

William E. Acree; Gary L. Bertrand

in which


Journal of Adhesion Science and Technology | 1992

Kinetics and mechanism of the hydrolysis and alcoholysis of alkoxysilanes

David J. Oostendorp; Gary L. Bertrand; James O. Stoffer


Journal of Liquid Chromatography & Related Technologies | 1992

Extraction of nonionic surfactants from waste water using centrifugal partition chromatography

Randy A. Menges; Tracy S. Menges; Gary L. Bertrand; Daniel W. Armstrong; Larry A. Spino

(\Delta \bar Z_{ij}^{ex} )^*


Journal of Colloid and Interface Science | 1992

Calorimetric observations of the sphere-rod transition of tetradecyltrimethylammonium bromide and sodium dodecyl sulfate: Effects of electrolytes and nonelectrolytes at 25 and 45°c

Duy Nguyen; Gary L. Bertrand


Journal of Colloid and Interface Science | 1983

Partial molar enthalpies of benzene and water in tetraethylene glycol dodecyl ether-decane solutions

Masao Nakamura; Gary L. Bertrand; Stig E. Friberg

is the molar excess property (enthalpy, entropy, volume, free energy, etc.), of the binary system with components at the same molar ratio as in the multicomponent system, and fi, fj are weighted mole fractions using weighting factors based on the excess properties of the binary systems. The important features of this equation are: it is applicable to a broad range of thermodynamic properties, its application to both integral and differential mixing properties is independent of the manner in which the binary mixing data is represented (Redlich-Kister equation, Wilson equation, etc.), and it provides reasonably accurate predictions ranging from quite good for simple systems of nonspecific interactions to only fair for associated solutions. This equation is recommended as a point-of-departure for mathematical representation of experimental data for multicomponent systems.

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Daniel W. Armstrong

University of Texas at Arlington

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Loren G. Hepler

Carnegie Mellon University

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Wayne C. Duer

Missouri University of Science and Technology

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Thomas E. Burchfield

Missouri University of Science and Technology

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K. G. Mayhan

Missouri University of Science and Technology

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Duy Nguyen

Missouri University of Science and Technology

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Larry E. Smith

Missouri University of Science and Technology

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Shu H. Wu

University of Missouri

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James O. Stoffer

Missouri University of Science and Technology

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