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Intro | American chemical engineer | ||||||
Places | United States of America | ||||||
is | Engineer Chemical engineer | ||||||
Work field | Engineering | ||||||
Gender |
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Birth | 27 February 1942 | ||||||
Age | 82 years | ||||||
Star sign | Pisces | ||||||
Education |
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Awards |
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Biography
Norman F. Carnahan (born February 27, 1942, New Iberia, Louisiana) is an American chemical engineer, a Fellow of The American Institute of Chemical Engineers.
Education
His education in science and mathematics began at St. Pius X High School in Houston, Texas, and continued with engineering and science studies at the University of Houston, where he earned a Bachelor of Science in Chemical Engineering in 1965. He then worked with Dow Chemical Company Research and Development, where he was mentored by Dr. Daniel R. Stull.
In 1968, Carnahan began graduate studies at the University of Oklahoma. His graduate advisor was Professor Kenneth Earl Starling. During his graduate studies, he was influenced by Professors Sherrill D. Christian, Jack Cohn, Cedomir Sliepcevich, and by correspondences with Berni Alder, Bill Hoover, E. Brian Smith, and Ben Widom. Carnahan's vision of molecular interactions and fluid behavior was strongly influenced by the works of Johannes Diderik van der Waals and by René Descartes.
Career
His interest in statistical mechanics, physics of fluids, molecular phenomena, and fundamentals of equations of state led to the development of the Carnahan-Starling equation of state. (1969) for the fluid phase of rigid nonattracting spheres, as single components and mixtures (Mansoori-Carnahan-Starling-Leland, 1971)
Upon completion of his doctoral studies at University of Oklahoma, in 1971, he began a long research and teaching association with Professors Riki Kobayashi and Thomas W. Leland, Jr., at Rice University, in Houston, Texas.
In the 1980s, he resumed work on extending the Carnahan-Starling equation of state to systems of rigid nonattracting nonspherical particles. Together with Professor Erich A. Muller, a series of papers were published in which a shape factor concept was incorporated to enable the equation developed for rigid sphere fluids to be extended to describe the fluid phase of many rigid nonattracting nonspherical particles.