| • Science | • People | • Locations | • Timeline |
| Willard Gibbs | |
|---|---|
| Scientist | |
| Born | February 11, 1839 New Haven, Connecticut, USA |
| Died | April 28, 1903 New Haven, Connecticut, USA
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Gibbs' scientific career can be divided into four phases. Up until 1879, he worked on the theory of thermodynamics. From 1880 to 1884, he worked on the field of vector analysis. From 1882 to 1889, he worked on Optics and the theory of light. After 1889, he worked on textbooks on statistical mechanics.
Gibbs was born in New Haven, Connecticut, where his father was a professor of sacred literature at Yale University's Divinity School. (Though his father was also named Josiah Willard, he is not referred to as "Josiah Willard Gibbs, Jr.") Gibbs attended Yale College of Yale University, receiving prizes in mathematics and Latin. He graduated, high in his class, in 1858.
Gibbs continued his studies at Yale, gaining his Ph. D. degree in 1863. This was the first engineering doctorate granted in the United States. He then tutored in Yale College: two years in Latin and a year in what was then called " natural philosophy." In 1866 he went to Europe to study, spending one year each at Paris, Berlin, and Heidelberg. These three years were almost the only time he was ever away from the New Haven area.
In 1869 he returned to Yale and, in 1871, he was appointed Professor of Mathematical Physics. This was the first professorship in mathematical physics in the United States. It was unpaid, in part because Gibbs had never published.
Gibbs then started work on the development and presentation of his theory of thermodynamics. In 1873, Gibbs published a paper on the geometric representation of thermodynamic quantities. This paper inspired Maxwell to make (with his own hands) a plaster cast illustrating Gibbs' construct (which he sent to Gibbs and which Yale still retains with great pride).
Gibbs next published the paper "On the Equilibrium of Heterogeneous Substances". This appeared in two installments in 1876 and 1878. Gibbs' papers on heterogeneous equilibria included: