This article has been reviewed by the following Topic Editor: Cutler Cleveland
J. Willard Gibbs
Gibbs free energy is a measure of the maximum available work that can be derived from any system under conditions of constant temperature (T) and pressure (P). G is a thermodynamic "state function", i.e., an equilibrium property that depends only upon the conditions - such as T, P and electrical, magnetic and gravitational fields - imposed on the system being considered, and not on that system's past history. Since absolute G values cannot be determined, changes in G as a system goes from one state to another become the main focus of attention. These DG ("delta-G") values are highly informative. If DG = ( Gfinal state - Ginitial state) is negative, the process observed liberates energy: it will occur spontaneously and can be harnessed to do useful work. For chemical changes, tabulated standard free energy values can be used to predict the direction and energy yield of a particular reaction. For example, it is easy to calculate that if one burns a mole (114 g) of isoctane to carbon dioxide and water, a total of 5226 kJ (kilojoules) of Gibbs free energy will be released, i.e., DG = -5226 kJ/mol. This large negative value predicts a spontaneous process that proceeds completely to products. Performed in an internal combustion engine, about one-third of the DG will be recovered. A substantially larger fraction could be extracted by a fuel cell. J. Willard Gibbs (1839-1903) first defined the free energy function that bears his name in the landmark theoretical papers of 1876 and 1878 that have led most authorities to rank among America's greatest native-born scientist.
Scott C. Mohr (Lead Author);Cutler Cleveland (Topic Editor) "Gibbs free energy". In: Encyclopedia of Earth. Eds. Cutler J. Cleveland (Washington, D.C.: Environmental Information Coalition, National Council for Science and the Environment). [First published in the Encyclopedia of Earth April 27, 2007; Last revised Date April 27, 2007; Retrieved February 9, 2012 <http://www.eoearth.org/article/Gibbs_free_energy>
The Author
Mohr received his Ph.D. from Harvard University and is currently a Professor of Biophysical Chemistry and Bioinformatics at Boston University, Department of Chemistry. Research & Activities: I have a longstanding interest in the conformations of nucleic acids and the ways in which they interact with other molecules (both proteins and low-molecular-weight ligands). This has led to publications on the fast kinetics of ligand binding, the conformation of nucleic acids as influenced by other ma ... (Full Bio)
J. Willard Gibbs
Gibbs free energy is a measure of the maximum available work that can be derived from any system under conditions of constant temperature (T) and pressure (P). G is a thermodynamic "state function", i.e., an equilibrium property that depends only upon the conditions - such as T, P and electrical, magnetic and gravitational fields - imposed on the system being considered, and not on that system's past history. Since absolute G values cannot be determined, changes in G as a system goes from one state to another become the main focus of attention. These DG ("delta-G") values are highly informative. If DG = ( Gfinal state - Ginitial state) is negative, the process observed liberates energy: it will occur spontaneously and can be harnessed to do useful work. For chemical changes, tabulated standard free energy values can be used to predict the direction and energy yield of a particular reaction. For example, it is easy to calculate that if one burns a mole (114 g) of isoctane to carbon dioxide and water, a total of 5226 kJ (kilojoules) of Gibbs free energy will be released, i.e., DG = -5226 kJ/mol. This large negative value predicts a spontaneous process that proceeds completely to products. Performed in an internal combustion engine, about one-third of the DG will be recovered. A substantially larger fraction could be extracted by a fuel cell. J. Willard Gibbs (1839-1903) first defined the free energy function that bears his name in the landmark theoretical papers of 1876 and 1878 that have led most authorities to rank among America's greatest native-born scientist.
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